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Collected Algorithms of the ACM
<HTML><HEAD><TITLE>Collected Algorithms of the ACM</TITLE></HEAD> <BODY BGCOLOR="#fffaf0"> <CENTER> <H2><A HREF="http://www.acm.org/"> <IMG SRC="acmlogo.gif" BORDER=0 ALIGN=CENTER ALT="ACM"></A> Collected Algorithms</H2> </CENTER> <P> <HR> The <em>Collected Algorithms</em> </A>(<em>CALGO</em>) is part of a family of publications produced by the <A HREF="http://www.acm.org/">ACM</a>. </P> <P> <A NAME="Background"><H2>Background</H2></A> <P>Software associated with papers published in the <A HREF="https://dl.acm.org/journal/toms/">Transactions on Mathematical Software</A>, as well as other ACM journals are incorporated in CALGO. This software is refereed for originality, accuracy, robustness, completeness, portability, and lasting value. (See the <A HREF="https://dl.acm.org/journal/toms/algorithms-policy">TOMS Algorithms Policy</A> for details.) </P> <P>Use of ACM Algorithms is subject to the <A HREF="http://www.acm.org/publications/policies/softwarecrnotice">ACM Software Copyright and License Agreement</A> <A NAME="Contact"><H2>Contact</H2></A> <P> For further information about CALGO contact its Editor-in-Chief: <P> <A HREF="http://www.cs.kent.ac.uk/people/staff/trh/"> Tim Hopkins</A><BR><CITE> School of Computing <BR> <A HREF="http://www.kent.ac.uk/"> The University of Kent</A><BR> Canterbury <BR> Kent CT2 7NF <BR> United Kingdom <BR> +44-184-329-5884<BR> <A HREF="mailto:t.r.hopkins@kent.ac.uk">t.r.hopkins@kent.ac.uk</A> </CITE> <P></P> <HR><P> <H3>Contents</H3> <P> All algorithms numbered 493 and above, as well as a few earlier ones, may be downloaded from this server. </P> </MENU> <LI><EM>file: </EM><A HREF="./1.zip">1.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>obsolete, numerical integration, quadrature <LI><EM>title: </EM>QuadI <LI><EM>by: </EM>R.J. Herbold <LI><EM>ref: </EM>Comm. ACM 3,2 (Feb 1960) 74 <LI><EM>size: </EM>5 kB </MENU> <LI><EM>file: </EM><A HREF="./2.zip">2.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>obsolete, secant method, function zeros <LI><EM>title: </EM>Rootfinder <LI><EM>by: </EM>J. Wegstein <LI><EM>ref: </EM>Comm. ACM 3,2 (Feb 1960) 74 <LI><EM>size: </EM>12 kB </MENU> <LI><EM>file: </EM><A HREF="./3.zip">3.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>obsolete, Bairstow's method, polynomial zeros <LI><EM>title: </EM>Solution of Polynomial Equation by {Bairstow}-{Hitchcock} Method <LI><EM>by: </EM>A. A. Grau <LI><EM>ref: </EM>Comm. ACM 3,2 (Feb 1960) 74 <LI><EM>size: </EM>13 kB </MENU> <LI><EM>file: </EM><A HREF="./4.zip">4.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>bisection method, function zeros <LI><EM>title: </EM>Bisection Routine <LI><EM>by: </EM>S. Gorn <LI><EM>ref: </EM>Comm. ACM 3,3 (Mar 1960) 174 <LI><EM>size: </EM>3 kB </MENU> <LI><EM>file: </EM><A HREF="./5.zip">5.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>Bessel function, series expansion <LI><EM>title: </EM>{Bessel} Function ${I}$ Series Expansion <LI><EM>by: </EM>D. S. Clarke <LI><EM>ref: </EM>Comm. ACM 3,4 (Apr 1960) 240 <LI><EM>size: </EM>1 kB </MENU> <LI><EM>file: </EM><A HREF="./6.zip">6.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>asymptotic expansion, Bessel function <LI><EM>title: </EM>{Bessel} Function ${I}$ Asymptotic Expansion <LI><EM>by: </EM>D. S. Clarke <LI><EM>ref: </EM>Comm. ACM 3,4 (Apr 1960) 240 <LI><EM>size: </EM>1 kB </MENU> <LI><EM>file: </EM><A HREF="./7.zip">7.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>obsolete, Euclidian algorithm, greatest common divisor <LI><EM>title: </EM>{Euclidian} Algorithm <LI><EM>by: </EM>R. Claussen <LI><EM>ref: </EM>Comm. ACM 3,4 (Apr 1960) 240 <LI><EM>size: </EM>1 kB </MENU> <LI><EM>file: </EM><A HREF="./100.zip">100.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>data structure, linked list, list operation <LI><EM>title: </EM>Add Item to Chain-Linked List <LI><EM>by: </EM>P. J. Kiviat <LI><EM>ref: </EM>Comm. ACM 5,6 (Jun 1962) 346 <LI><EM>size: </EM>19 kB </MENU> <LI><EM>file: </EM><A HREF="./101.zip">101.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>data structure, linked list, list operation <LI><EM>title: </EM>Remove Item From Chain-Linked List <LI><EM>by: </EM>P. J. Kiviat <LI><EM>ref: </EM>Comm. ACM 5,6 (Jun 1962) 346 <LI><EM>size: </EM>19 kB </MENU> <LI><EM>file: </EM><A HREF="./125.zip">125.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 5,10 (Oct 1962) 510 <LI><EM>for: </EM>Gaussian coefficients, Gaussian quadrature, numerical integration,qd-algorithm <LI><EM>title: </EM>Weightcoeff <LI><EM>by: </EM>H. Rutishauser <LI><EM>size: </EM>3 kB </MENU> <LI><EM>file: </EM><A HREF="./133.zip">133.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 5,10 (Oct 1962) 553 <LI><EM>for: </EM>pseudo-random numbers <LI><EM>title: </EM>Random <LI><EM>by: </EM>P. G. Behrenz <LI><EM>size: </EM>3 kB </MENU> <LI><EM>file: </EM><A HREF="./179.zip">179.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 6,6 (Jun 1963) 314 <LI><EM>for: </EM>Incomplete Beta Ratio <LI><EM>by: </EM>O. G. Ludwig <LI><EM>size: </EM>29 kB </MENU> <LI><EM>file: </EM><A HREF="./266.zip">266.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 8,10 (Oct 1965) 605 <LI><EM>for: </EM>pseudo-random numbers <LI><EM>title: </EM>Pseudo-Random Numbers (+ remark) <LI><EM>by: </EM>M. C. Pike and I. D. Hill <LI><EM>size: </EM>5 kB </MENU> <LI><EM>file: </EM><A HREF="./280.zip">280.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 9,4 (Apr 1966) 271 <LI><EM>for: </EM>Gregory quadrature, numerical integration, quadrature abscissae <LI><EM>title: </EM>Abscissas and Weights for {Gregory} Quadrature <LI><EM>by: </EM>J. H. Welsch <LI><EM>size: </EM>3 kB </MENU> <LI><EM>file: </EM><A HREF="./322.zip">322.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>Fisher's F-distribution, Student's t-distribution <LI><EM>title: </EM>${F}$-Distribution <LI><EM>by: </EM>E. Dorrer <LI><EM>ref: </EM>Comm. ACM 11,2 (Feb 1968) 116 and later remarks <LI><EM>size: </EM>15 kB </MENU> <LI><EM>file: </EM><A HREF="./326.zip">326.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>biquadratic equation roots,cubic equation roots,polynomial zeros, <LI><EM>title: </EM>Roots of Low-Order Polynomial Equations <LI><EM>by: </EM>T. R. F. Nonweiler <LI><EM>ref: </EM>Comm. ACM 11,4 (Apr 1968) 269 <LI><EM>size: </EM>7kB </MENU> <LI><EM>file: </EM><A HREF="./332.zip">332.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 11,6 (Jun 1968) 436 <LI><EM>for: </EM>{Jacobi} Polynomials <LI><EM>by: </EM>B. F. W. Witte <LI><EM>size: </EM>14 kB </MENU> <LI><EM>file: </EM><A HREF="./343.zip">343.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 11,12 (Dec 1968) 820 <LI><EM>for: </EM>Eigenvalues and Eigenvectors of a Real Generator Matrix <LI><EM>by: </EM>J. Grad and M. A. Brebner <LI><EM>size: </EM>44 kB </MENU> <LI><EM>file: </EM><A HREF="./344.zip">344.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 12,1 (Jan 1969) 37 <LI><EM>for: </EM>{Student}'s $t$-Distribution <LI><EM>by: </EM>D. A. Levine <LI><EM>size: </EM>9 kB </MENU> <LI><EM>file: </EM><A HREF="./347.zip">347.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 12,3 (Mar 1969) 185 <LI><EM>for: </EM>An Efficient Algorithm for Sorting with Minimal Storage <LI><EM>by: </EM>R. C. Singleton <LI><EM>size: </EM>10 kB </MENU> <LI><EM>file: </EM><A HREF="./351.zip">351.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 12,6 (Jun 1969) 324 <LI><EM>for: </EM>Modified {Romberg} Quadrature <LI><EM>by: </EM>G. Fairweather <LI><EM>size: </EM>9 kB </MENU> <LI><EM>file: </EM><A HREF="./352.zip">352.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 12,7 (Jul 1969) 399 <LI><EM>for: </EM>Characteristic Values and Associated Solutions of {Mathieu}'s Differential Equation <LI><EM>by: </EM>D. S. Clemm <LI><EM>size: </EM>65 kB </MENU> <LI><EM>file: </EM><A HREF="./353.zip">353.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 12,8 (Aug 1969) 457 <LI><EM>for: </EM>{Filon} Quadrature <LI><EM>by: </EM>S. M. Chase and L. D. Fosdick <LI><EM>size: </EM>15 kB </MENU> <LI><EM>file: </EM><A HREF="./358.zip">358.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 12,10 (Oct 1969) 564 <LI><EM>for: </EM>Singular Value Decomposition of a Complex Matrix <LI><EM>by: </EM>P. A. Businger and G. H. Golub <LI><EM>size: </EM>47 kB </MENU> <LI><EM>file: </EM><A HREF="./359.zip">359.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 12,11 (Nov 1969) 631 <LI><EM>for: </EM>Factorial Analysis of Variance <LI><EM>by: </EM>J. R. Howell <LI><EM>size: </EM>9 kB </MENU> <LI><EM>file: </EM><A HREF="./365.zip">365.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 12,12 (Dec 1969) 686 <LI><EM>for: </EM>Complex Root Finding <LI><EM>by: </EM>H. Bach <LI><EM>size: </EM>11 kB </MENU> <LI><EM>file: </EM><A HREF="./370.zip">370.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 13,1 (Jan 1970) 49 <LI><EM>for: </EM>General Random Number Generator <LI><EM>by: </EM>E. L. Butler <LI><EM>size: </EM>5 kB </MENU> <LI><EM>file: </EM><A HREF="./379.zip">379.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 13,4 (Apr 1970) 260 <LI><EM>for: </EM>Squank ({Simpson} Quadrature Used Adaptively-Noise Killed) <LI><EM>by: </EM>J. N. Lyness <LI><EM>size: </EM>31 kB </MENU> <LI><EM>file: </EM><A HREF="./380.zip">380.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>matrix transpose <LI><EM>title: </EM>In-situ Transposition of a Rectangular Matrix <LI><EM>by: </EM>S. Laflin and M. A. Brebner <LI><EM>ref: </EM>Comm. ACM 13,5 (May 1970) 324 <LI><EM>size: </EM>3 kB </MENU> <LI><EM>file: </EM><A HREF="./382.zip">382.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>combinations of m out of n objects <LI><EM>title: </EM>Combinations of ${M}$ Out of ${N}$ Objects <LI><EM>by: </EM>P. J. Chase <LI><EM>ref: </EM>Comm. ACM 13,6 (Jun 1970) 368 <LI><EM>size: </EM>4 kB </MENU> <LI><EM>file: </EM><A HREF="./384.zip">384.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 13,6 (Jun 1970) 369 <LI><EM>for: </EM>Eigenvalues and Eigenvectors of a Real Symmetric Matrix <LI><EM>by: </EM>G. W. Stewart <LI><EM>size: </EM>15 kB </MENU> <LI><EM>file: </EM><A HREF="./385.zip">385.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 13,7 (Jul 1970) 446 <LI><EM>for: </EM>Exponential Integral ${E}_i (x)$ <LI><EM>by: </EM>K. A. Paciorek <LI><EM>size: </EM>18 kB </MENU> <LI><EM>file: </EM><A HREF="./386.zip">386.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>greatest common divisor (GCD) <LI><EM>title: </EM>Greatest Common Divisor of $n$ Integers and Multipliers <LI><EM>by: </EM>G. H. Bradley <LI><EM>ref: </EM>Comm. ACM 13,7 (July 1970) 447 <LI><EM>size: </EM>2 kB </MENU> <LI><EM>file: </EM><A HREF="./392.zip">392.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 13,9 (Sep 1970) 567 <LI><EM>for: </EM>Systems of Hyperbolic P.D.E. <LI><EM>by: </EM>R. R. Smith and D. McCall <LI><EM>size: </EM>69 kB </MENU> <LI><EM>file: </EM><A HREF="./400.zip">400.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>Havie integration with expanded Rutishauser summation numerical integration, quadrature, Romberg integration <LI><EM>title: </EM>Modified {Havie} Integration <LI><EM>by: </EM>G. C. Wallick <LI><EM>ref: </EM>Comm. ACM 13,10 (Oct 1970) 622. </MENU> <LI><EM>file: </EM><A HREF="./403.zip">403.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>generate integer partitions <LI><EM>title: </EM>CIRPI <LI><EM>ref: </EM>Comm. ACM 14 </MENU> <LI><EM>file: </EM><A HREF="./404.zip">404.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>complex gamma function <LI><EM>title: </EM>CGAMMA <LI><EM>ref: </EM>Comm. ACM 14 </MENU> <LI><EM>file: </EM><A HREF="./406.zip">406.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>exact solution of linear system by residue arithmetic <LI><EM>title: </EM>EXACT <LI><EM>ref: </EM>Comm. ACM 14 180 </MENU> <LI><EM>file: </EM><A HREF="./407.zip">407.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>ordinary differential equations <LI><EM>title: </EM>DIFSUB <LI><EM>ref: </EM>Comm. ACM 14 185 </MENU> <LI><EM>file: </EM><A HREF="./408.zip">408.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>sparse matrix arithmetic <LI><EM>ref: </EM>Comm. ACM 14 265 </MENU> <LI><EM>file: </EM><A HREF="./410.zip">410.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>sort <LI><EM>title: </EM>PSORT <LI><EM>ref: </EM>Comm. ACM 15 357 </MENU> <LI><EM>file: </EM><A HREF="./413.zip">413.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>taylor series coefficient by contour integration <LI><EM>title: </EM>ENTCRE <LI><EM>ref: </EM>Comm. ACM 14 669 </MENU> <LI><EM>file: </EM><A HREF="./414.zip">414.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>Chebyshev Approximation by the method of Remez <LI><EM>lang: </EM>publication Algol </MENU> <LI><EM>file: </EM><A HREF="./419.zip">419.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>polynomial zeros <LI><EM>title: </EM>CPOLY <LI><EM>for: </EM>zeros of a complex polynomial <LI><EM>alg: </EM>Jenkins and Traub <LI><EM>ref: </EM>Comm. ACM 15 (1972) 97-99 </MENU> <LI><EM>file: </EM><A HREF="./420.zip">420.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>surface mesh plot <LI><EM>by: </EM>H. Williamson <LI><EM>ref: </EM>Comm. ACM 15 100 </MENU> <LI><EM>file: </EM><A HREF="./421.zip">421.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>Complex Gamma Function with Error Control <LI><EM>by: </EM>H. Kuki <LI><EM>ref: </EM>Comm. ACM 15 (1972) 271-272 <LI><EM>size: </EM>16kB </MENU> <LI><EM>file: </EM><A HREF="./422.zip">422.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>minimal spanning tree <LI><EM>by: </EM>V. K. M. Whitney <LI><EM>ref: </EM>Comm. ACM 15 273 <LI><EM>size: </EM>12kB </MENU> <LI><EM>file: </EM><A HREF="./423.zip">423.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,4 (Apr 1972) 274 <LI><EM>for: </EM>Linear Equation Solver <LI><EM>by: </EM>C. B. Moler <LI><EM>size: </EM>8 kB </MENU> <LI><EM>file: </EM><A HREF="./424.zip">424.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,5 (May 1972) 353 <LI><EM>for: </EM>{Clenshaw}-{Curtis} Quadrature <LI><EM>by: </EM>W. M. Gentleman <LI><EM>size: </EM>19 kB </MENU> <LI><EM>file: </EM><A HREF="./425.zip">425.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,5 (May 1972) 355 <LI><EM>for: </EM>Generation of Random Correlated Normal Variables <LI><EM>by: </EM>R. L. Hurst and R. E. Knop <LI><EM>size: </EM>11 kB </MENU> <LI><EM>file: </EM><A HREF="./427.zip">427.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,5 (May 1972) 358 <LI><EM>for: </EM>{Fourier} Cosine Integral <LI><EM>by: </EM>P. Linz <LI><EM>size: </EM>13 kB </MENU> <LI><EM>file: </EM><A HREF="./429.zip">429.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,8 (Aug 1972) 776 <LI><EM>for: </EM>Localization of the Roots of a Polynomial <LI><EM>by: </EM>W. Squire <LI><EM>size: </EM>11 kB </MENU> <LI><EM>file: </EM><A HREF="./431.zip">431.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,9 (Sep 1972) 818 <LI><EM>for: </EM>A Computer Routine for Quadratic and Linear Programming Problems <LI><EM>by: </EM>A. Ravindran <LI><EM>size: </EM>14 kB </MENU> <LI><EM>file: </EM><A HREF="./432.zip">432.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>matrix Riccati equation AX + XB = C <LI><EM>title: </EM>AXPXB <LI><EM>ref: </EM>Comm. ACM 15 820 </MENU> <LI><EM>file: </EM><A HREF="./433.zip">433.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>univariate interpolation <LI><EM>title: </EM>INTRPL <LI><EM>ref: </EM>Comm. ACM 15 914 </MENU> <LI><EM>file: </EM><A HREF="./434.zip">434.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,11 (Nov 1972) 991 <LI><EM>for: </EM>Exact Probabilities for ${R \times C}$ Contingency Tables <LI><EM>by: </EM>D. L. March <LI><EM>size: </EM>9 kB </MENU> <LI><EM>file: </EM><A HREF="./435.zip">435.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,11 (Nov 1972) 993 <LI><EM>for: </EM>Modified Incomplete Gamma Function <LI><EM>by: </EM>W. Fullerton <LI><EM>size: </EM>22 kB </MENU> <LI><EM>file: </EM><A HREF="./436.zip">436.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,12 (Dec 1972) 1070 <LI><EM>for: </EM>Product Type Trapezoidal Integration <LI><EM>by: </EM>W. R. Boland <LI><EM>size: </EM>8 kB </MENU> <LI><EM>file: </EM><A HREF="./437.zip">437.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,12 (Dec 1972) 1070 <LI><EM>for: </EM>Product Type {Simpson}'s Integration <LI><EM>by: </EM>W. R. Boland <LI><EM>size: </EM>8 kB </MENU> <LI><EM>file: </EM><A HREF="./438.zip">438.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,6 (Jun 1972) 1071 <LI><EM>for: </EM>Product Type Two-point {Gauss}-{Legendre}-{Simpson}'s Integration <LI><EM>by: </EM>E. N. Houstis, W. F. Mitchell and J. R. Rice <LI><EM>size: </EM>8 kB </MENU> <LI><EM>file: </EM><A HREF="./439.zip">439.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 15,12 (Dec 1972) 1072 <LI><EM>for: </EM>Product Type Three-point {Gauss}-{Le}{\-}gendre-{Simp}{\-}son's Integration <LI><EM>by: </EM>W. R. Boland <LI><EM>size: </EM>8 kB </MENU> <LI><EM>file: </EM><A HREF="./441.zip">441.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,1 (Jan 1973) 51 <LI><EM>for: </EM>Random Deviates from the Dipole Distribution <LI><EM>by: </EM>R. E. Knop <LI><EM>size: </EM>6 kB </MENU> <LI><EM>file: </EM><A HREF="./443.zip">443.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,2 (Feb 1973) 123 <LI><EM>for: </EM>Solution of the Transcendental Equation $w e^w = x$ <LI><EM>by: </EM>F. N. Fritsch, R. E. Shafer and W. P. Gowley <LI><EM>size: </EM>14 kB </MENU> <LI><EM>file: </EM><A HREF="./446.zip">446.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,4 (Apr 1973) 254 <LI><EM>for: </EM>Ten Subroutines for the Manipulation of {Chebyshev} Series <LI><EM>by: </EM>R. Broucke <LI><EM>size: </EM>31 kB </MENU> <LI><EM>file: </EM><A HREF="./448.zip">448.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,6 (Jun 1973) 379 <LI><EM>for: </EM>Number of Multiply-Restricted Partitions <LI><EM>by: </EM>T. Beyer and D. F. Swinehart <LI><EM>size: </EM>8 kB </MENU> <LI><EM>file: </EM><A HREF="./449.zip">449.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>solution of linear programming problems in 0-1 variables <LI><EM>title: </EM>MAXL01 <LI><EM>ref: </EM>Comm. ACM 16,7 (July 1973) 445 <LI><EM>size: </EM>12kB </MENU> <LI><EM>file: </EM><A HREF="./450.zip">450.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,8 (Aug 1973) 482 <LI><EM>for: </EM>{Rosenbrock} Function Minimization <LI><EM>by: </EM>M. MacHura and A. Mulawa <LI><EM>size: </EM>11 kB </MENU> <LI><EM>file: </EM><A HREF="./451.zip">451.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,8 (Aug 1973) 483 <LI><EM>for: </EM>Chi-Square Quantiles <LI><EM>by: </EM>R. B. Goldstein <LI><EM>size: </EM>14 kB </MENU> <LI><EM>file: </EM><A HREF="./452.zip">452.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,8 (Aug 1973) 485 <LI><EM>for: </EM>Enumerating Combinations of $m$ Out of $n$ Objects <LI><EM>by: </EM>C. N. Liu and D. T. Tang <LI><EM>size: </EM>6 kB </MENU> <LI><EM>file: </EM><A HREF="./453.zip">453.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,8 (Aug 1973) 486 <LI><EM>for: </EM>{Gaussian} Quadrature Formulas for {Bromwich}'s Integral <LI><EM>by: </EM>R. Diessens <LI><EM>size: </EM>26 kB </MENU> <LI><EM>file: </EM><A HREF="./454.zip">454.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,8 (Aug 1973) 487 <LI><EM>for: </EM>The Complex Method for Constrained Optimization <LI><EM>by: </EM>J. A. Richardson and J. L. Kuester <LI><EM>size: </EM>73 kB </MENU> <LI><EM>file: </EM><A HREF="./456.zip">456.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,9 (Sep 1973) 572 <LI><EM>for: </EM>Routing Problem <LI><EM>by: </EM>Z. Fence <LI><EM>size: </EM>15 kB </MENU> <LI><EM>file: </EM><A HREF="./458.zip">458.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>discrete linear l1 approximation <LI><EM>alg: </EM>suboptimization method of interval linear programming <LI><EM>title: </EM>APPROX <LI><EM>ref: </EM>Comm. ACM 16 629 </MENU> <LI><EM>file: </EM><A HREF="./460.zip">460.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,10 (Oct 1973) 633 <LI><EM>for: </EM>Calculation of Optimum Parameters for Alternating Direction Implicit Procedures <LI><EM>by: </EM>P. E. Saylor and . D. Sebastian <LI><EM>size: </EM>9 kB </MENU> <LI><EM>file: </EM><A HREF="./461.zip">461.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,10 (Oct 1973) 635 <LI><EM>for: </EM>Cubic Spline Solutions to a Class of Functional Differential Equations <LI><EM>by: </EM>F. J. Burkowski and W. D. Hoskins <LI><EM>size: </EM>24 kB </MENU> <LI><EM>file: </EM><A HREF="./462.zip">462.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,10 (Oct 1973) 638 <LI><EM>for: </EM>Bivariate Normal Distribution <LI><EM>by: </EM>T. G. Donnelly <LI><EM>size: </EM>22 kB </MENU> <LI><EM>file: </EM><A HREF="./463.zip">463.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,10 (Oct 1973) 639 <LI><EM>for: </EM>Algorithms {SCALE}1, {SCALE}2, and {SCALE}3 for Determination of Scales on Computer Generated Plots <LI><EM>by: </EM>C. R. Lewart <LI><EM>size: </EM>15 kB </MENU> <LI><EM>file: </EM><A HREF="./467.zip">467.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,11 (Nov 1973) 692 <LI><EM>for: </EM>Matrix Transposition in Place <LI><EM>by: </EM>N. Brenner <LI><EM>size: </EM>12 kB </MENU> <LI><EM>file: </EM><A HREF="./468.zip">468.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,11 (Nov 1973) 694 <LI><EM>for: </EM>Algorithm for Automatic Numerical Integration Over a Finite Interval <LI><EM>by: </EM>T. N. L. Patterson <LI><EM>size: </EM>55 kB </MENU> <LI><EM>file: </EM><A HREF="./470.zip">470.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>Comm. ACM 16,12 (Dec 1973) 760 <LI><EM>for: </EM>Linear Systems with Almost Tridiagonal Matrix <LI><EM>by: </EM>M. Kubicek <LI><EM>size: </EM>16 kB </MENU> <LI><EM>file: </EM><A HREF="./473.zip">473.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>Legendre series from Chebyshev series <LI><EM>title: </EM>LEGSER <LI><EM>ref: </EM>Comm. ACM 17 25 </MENU> <LI><EM>file: </EM><A HREF="./474.zip">474.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>bicubic interpolation <LI><EM>title: </EM>ITPLBV <LI><EM>ref: </EM>Comm. ACM </MENU> <LI><EM>file: </EM><A HREF="./475.zip">475.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>surface mesh plot <LI><EM>title: </EM>INIT3D <LI><EM>by: </EM>Thomas Wright, NCAR <LI><EM>ref: </EM>PROC 1972 SUMMER COMPUTER SIMULATION CONFERENCE, 261-267 </MENU> <LI><EM>file: </EM><A HREF="./476.zip">476.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>spline under tension <LI><EM>title: </EM>CURV1 <LI><EM>ref: </EM>Comm. ACM 17 220 </MENU> <LI><EM>file: </EM><A HREF="./478.zip">478.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>L1 solution to overdetermined linear system <LI><EM>alg: </EM>simplex <LI><EM>title: </EM>L1 <LI><EM>ref: </EM>Comm. ACM 17 319 </MENU> <LI><EM>file: </EM><A HREF="./479.zip">479.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>minimal spanning tree, point clustering <LI><EM>title: </EM>GROW <LI><EM>ref: </EM>Comm. ACM 17 321 and remark in TOMS 2 110 </MENU> <LI><EM>file: </EM><A HREF="./481.zip">481.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>critical path, network, precedence networks <LI><EM>title: </EM>TRNFRM/HASH <LI><EM>ref: </EM>Comm. ACM 17 467 </MENU> <LI><EM>file: </EM><A HREF="./483.zip">483.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>surface mesh plot <LI><EM>title: </EM>PLOT3D <LI><EM>ref: </EM>Comm. ACM 17 520 </MENU> <LI><EM>file: </EM><A HREF="./484.zip">484.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>complex modified Bessel function of second kind, K0 and K1 <LI><EM>title: </EM>KZEONE <LI><EM>ref: </EM>Comm. ACM 17 524 </MENU> <LI><EM>file: </EM><A HREF="./485.zip">485.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>interpolating g-spline <LI><EM>title: </EM>GSF <LI><EM>ref: </EM>Comm. ACM 17 526 </MENU> <LI><EM>file: </EM><A HREF="./487.zip">487.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>probability of discrepancy between empirical and proposed distribution <LI><EM>title: </EM>PKS2 <LI><EM>alg: </EM>Durbin, Ann. Math. Stat. 389 (1968) 398 <LI><EM>ref: </EM>Comm. ACM 17 703 </MENU> <LI><EM>file: </EM><A HREF="./488.zip">488.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>normal random numbers <LI><EM>title: </EM>GRAND <LI><EM>alg: </EM>Von Neuman/Forsythe/Ahrens/Dieter/Brent <LI><EM>ref: </EM>Comm. ACM 17 704 </MENU> <LI><EM>file: </EM><A HREF="./490.zip">490.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>for: </EM>real dilogarithm <LI><EM>title: </EM>DILOG <LI><EM>ref: </EM>Comm. ACM 18 200 </MENU> <LI><EM>file: </EM><A HREF="./493.zip">493.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>polynomial zeros <LI><EM>gams: </EM>F1a1 <LI><EM>title: </EM>RPOLY <LI><EM>for: </EM>zeros of a real polynomial <LI><EM>alg: </EM>Jenkins and Traub <LI><EM>by: </EM>M.A. Jenkins <LI><EM>ref: </EM>ACM TOMS 1 (1975) 178-189 </MENU> <LI><EM>file: </EM><A HREF="./494.zip">494.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>partial and ordinary differential equations, method of lines <LI><EM>gams: </EM>I2a1a <LI><EM>title: </EM>PDEONE <LI><EM>for: </EM>systems of nonlinear parabolic partial differential equations in one space dimension <LI><EM>alg: </EM>method of lines <LI><EM>by: </EM>R.F. Sincovec and N.K. Madsen <LI><EM>ref: </EM>ACM TOMS 1 (1975) 261-263 </MENU> <LI><EM>file: </EM><A HREF="./495.zip">495.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Chebyshev solution, linear system, linear programming, simplex method <LI><EM>gams: </EM>D9a2 <LI><EM>title: </EM>CHEB <LI><EM>for: </EM>overdetermined systems of linear equations in the Chebyshev norm <LI><EM>alg: </EM>a variant of the simplex method <LI><EM>by: </EM>I. Barrodale and C. Phillips <LI><EM>ref: </EM>ACM TOMS 1 (1975) 264-270 </MENU> <LI><EM>file: </EM><A HREF="./496.zip">496.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>eigenvalue, generalized eigenvalue problem <LI><EM>gams: </EM>D4b4 <LI><EM>title: </EM>LZHES/LZIT <LI><EM>for: </EM>generalized eigenvalue problem for complex matrices <LI><EM>alg: </EM>LZ algorithm <LI><EM>by: </EM>L.C. Kaufman <LI><EM>ref: </EM>ACM TOMS 1 (1975) 271-281 </MENU> <LI><EM>file: </EM><A HREF="./497.zip">497.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>functional differential equations, integration, one step, multistep <LI><EM>gams: </EM>I1a1a <LI><EM>title: </EM>DMRODE <LI><EM>for: </EM>integration of functional differential equations, such as retarded ordinary differential equations, Volterra integro-differential equations, and difference differential equations <LI><EM>by: </EM>K.W. Neves <LI><EM>ref: </EM>ACM TOMS 1 (1975) 369-371 </MENU> <LI><EM>file: </EM><A HREF="./498.zip">498.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Airy function, Chebyshev series, asymptotic or Taylor expansion <LI><EM>gams: </EM>C10d <LI><EM>title: </EM>AIRY <LI><EM>for: </EM>Airy functions Ai(z), Bi(z) and derivatives for real values of z <LI><EM>alg: </EM>Chebyshev series approximations <LI><EM>by: </EM>P.J. Prince <LI><EM>ref: </EM>ACM TOMS 1 (1975) 372-379 </MENU> <LI><EM>file: </EM><A HREF="./499.zip">499.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>pattern recognition, PDE, finite difference, Laplace equation <LI><EM>gams: </EM>I2b4,P <LI><EM>title: </EM>CONOPT <LI><EM>for: </EM>contour scanning path for a two-dimensional region The path is designed to help accelerate the propagation of edge effects when solving two-dimensional partial differential equations using iterative methods <LI><EM>by: </EM>W. Kinsner and E.D. Torre <LI><EM>ref: </EM>ACM TOMS 2 (1976) 82-86 </MENU> <LI><EM>file: </EM><A HREF="./500.zip">500.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>minimization, optimization <LI><EM>gams: </EM>G1b1b <LI><EM>title: </EM>MINI <LI><EM>for: </EM>unconstrained minimum of multivariate function <LI><EM>alg: </EM>quasi-Newton <LI><EM>by: </EM>D.F. Shanno and K.H. Phua <LI><EM>ref: </EM>ACM TOMS 1 (1975) 87-94 </MENU> <LI><EM>file: </EM><A HREF="./501.zip">501.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>polynomial approximation, exchange algorithm, Chebyshev approximation <LI><EM>gams: </EM>K2 <LI><EM>title: </EM>APPROX/EXCH <LI><EM>for: </EM>best polynomial approximation to a discrete one-dimensional data set in the Chebyshev (minimax) sense <LI><EM>by: </EM>J.C. Simpson <LI><EM>ref: </EM>ACM TOMS 2 (1976) 95-97 </MENU> <LI><EM>file: </EM><A HREF="./502.zip">502.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>nonlinear equation, differentiation parameter, 1 parameter embedding <LI><EM>gams: </EM>F2 <LI><EM>title: </EM>DERPAR <LI><EM>for: </EM>continuation <LI><EM>alg: </EM>modified method of Davidenko, Newton's method, Adam's integration <LI><EM>by: </EM>M. Kubicek <LI><EM>ref: </EM>ACM TOMS 2 (1976) 98-107 </MENU> <LI><EM>file: </EM><A HREF="./503.zip">503.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>linear integral equations, nystrom method <LI><EM>gams: </EM>I3 <LI><EM>title: </EM>IESIMP and IEGAUS <LI><EM>for: </EM>one-dimensional linear Fredholm integral equations of the second kind <LI><EM>alg: </EM>Nystrom method using Simpson's and Gauss quadrature <LI><EM>by: </EM>K. Atkinson <LI><EM>ref: </EM>ACM TOMS 2 (1976) 196-199 </MENU> <LI><EM>file: </EM><A HREF="./504.zip">504.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>ODE, IVP, global error estimation, Runge-Kutta-Fehlberg <LI><EM>gams: </EM>I1a1a <LI><EM>title: </EM>GERK <LI><EM>for: </EM>nonlinear systems of ordinary differential equations with global error estimate Integration is performed on different meshes and global extrapolation is used to estimate the global error in the more accurate solution. The integration is done using Runge-Kutta-Fehlberg methods of 4th and 5th order <LI><EM>by: </EM>L.F. Shampine and H.A. Watts <LI><EM>ref: </EM>ACM TOMS 2 (1976) 200-203 </MENU> <LI><EM>file: </EM><A HREF="./505.zip">505.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>sorting, searching, linked lists, data structure, list operation <LI><EM>gams: </EM>N6a2a <LI><EM>title: </EM>SPN <LI><EM>for: </EM>insertion sort for linked lists, insensitive to the key distribution <LI><EM>ref: </EM>ACM TOMS 2 (1976) 204-206 </MENU> <LI><EM>file: </EM><A HREF="./506.zip">506.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>eigenvalues, QR algorithm <LI><EM>gams: </EM>D4c2b <LI><EM>title: </EM>HQR3 <LI><EM>for: </EM>reduces an upper Hessenberg matrix to quasi-triangular form <LI><EM>alg: </EM>unitary similarity transformations <LI><EM>by: </EM>G.W. Stewart <LI><EM>ref: </EM>ACM TOMS 2 (1976) 275-280 </MENU> <LI><EM>file: </EM><A HREF="./507.zip">507.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>approximation, interpolation, spline approximation, quintic spline <LI><EM>gams: </EM>E1a <LI><EM>title: </EM>QUINAT <LI><EM>for: </EM>interpolating quintic natural spline <LI><EM>by: </EM>J.G. Herriot and C.H. Reinsch <LI><EM>ref: </EM>ACM TOMS 2 (1976) 281-289 <LI><EM>lang: </EM>Algol </MENU> <LI><EM>file: </EM><A HREF="./508.zip">508.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>bandwidth reduction, profile reduction, sparse matrix <LI><EM>gams: </EM>D2e <LI><EM>title: </EM>REDUCE <LI><EM>for: </EM>reducing the bandwidth and profile of sparse symmetric matrices using row and column permutations <LI><EM>by: </EM>H.L. Crane et al. <LI><EM>ref: </EM>ACM TOMS 2 (1976) 375-377 </MENU> <LI><EM>file: </EM><A HREF="./509.zip">509.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>bandwidth reduction, king algorithm, profile reduction, sparse matrix <LI><EM>gams: </EM>D2e <LI><EM>for: </EM>reducing the bandwidth and profile of sparse symmetric matrices. <LI><EM>by: </EM>N.E. Gibbs <LI><EM>ref: </EM>ACM TOMS 2 (1976) 378-387 <PRE> modification of algorithm 508 </PRE> </MENU> <LI><EM>file: </EM><A HREF="./510.zip">510.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>piecewise linear function <LI><EM>gams: </EM>K4 <LI><EM>title: </EM>STL2 <LI><EM>for: </EM>piecewise linear approximation of given data points The approximant need not be continuous, and distinct tolerances may be specified for each data point <LI><EM>by: </EM>D.G. Wilson <LI><EM>ref: </EM>ACM TOMS 2 (1976) 388-391 </MENU> <LI><EM>file: </EM><A HREF="./511.zip">511.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Bessel function first kind, Airy function, asymptotic expansion <LI><EM>gams: </EM>C10a3,C10b3 <LI><EM>title: </EM>IBESS and JBESS <LI><EM>for: </EM>CDC 6600 Fortran subroutines for Bessel functions Iv(x) and Jv(x), for real x.ge.0, and real v.ge.0 <LI><EM>by: </EM>D.E. Amos, S.L. Daniel, and M.K. Weston <LI><EM>ref: </EM>ACM TOMS 3 (1977) 93-95 </MENU> <LI><EM>file: </EM><A HREF="./512.zip">512.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>linear function, normalized solution, periodic quindiagonal, psd <LI><EM>gams: </EM>D2b2,I2b4b <LI><EM>title: </EM>FACTOR, RHS, and SOLVE <LI><EM>for: </EM>symmetric positive definite periodic quindiagonal systems of linear equations. <LI><EM>by: </EM>A. Benson, and D.J. Evans <LI><EM>ref: </EM>ACM TOMS 3 (1977) 96-103 </MENU> <LI><EM>file: </EM><A HREF="./513.zip">513.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>transposition in place, matrix transposition, permutation <LI><EM>gams: </EM>D1b3 <LI><EM>title: </EM>TRANS <LI><EM>for: </EM>in-situ matrix transposition <LI><EM>alg: </EM>makes use of the cyclic structure of the transposition mapping <LI><EM>by: </EM>E.G. Cate and D.W. Twigg <LI><EM>ref: </EM>ACM TOMS 3 (1977) 104-110 <PRE> revision of algorithm 380 </PRE> </MENU> <LI><EM>file: </EM><A HREF="./514.zip">514.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>interpolation, cubic splines, spline approximation <LI><EM>gams: </EM>E1a <LI><EM>lang: </EM>Algol <LI><EM>for: </EM>piecewise cubic interpolation using local data <LI><EM>by: </EM>M.R. Ellis and D.H. McLain <LI><EM>ref: </EM>ACM TOMS 3 (1977) 175-179 </MENU> <LI><EM>file: </EM><A HREF="./515.zip">515.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>combinations <LI><EM>gams: </EM>B,C1 <LI><EM>title: </EM>COMB <LI><EM>for: </EM>generates a vector from a lexicographical index That is, let C1, C2, ... Cm be the set of combinations of n items taken p at a time arranged in lexographical order. Given an integer i, this routine finds Ci <LI><EM>by: </EM>B.P. Buckles and M. Lybanon <LI><EM>ref: </EM>ACM TOMS 3 (1977) 180-182 </MENU> <LI><EM>file: </EM><A HREF="./516.zip">516.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>confidence interval, illinois method, regula falsi, rank test <LI><EM>gams: </EM>L4b1b <LI><EM>title: </EM>RANKCI <LI><EM>for: </EM>confidence intervals and point estimates based on ranks in the two-sample location problem. <LI><EM>by: </EM>J.W. McKean and T.A. Ryan, Jr. <LI><EM>ref: </EM>ACM TOMS 3 (1977) 183-185 </MENU> <LI><EM>file: </EM><A HREF="./517.zip">517.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>key: </EM>eigenvalues, condition number <LI><EM>gams: </EM>D4c2b <LI><EM>title: </EM>CONDIT and QR2NOZ <LI><EM>for: </EM>condition numbers of matrix eigenvalues without computing eigenvectors <LI><EM>by: </EM>S.P. Chan, R. Feldman, and B.N. Parlett <LI><EM>ref: </EM>ACM TOMS 3 (1977) 186-203 </MENU> <LI><EM>file: </EM><A HREF="./518.zip">518.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>incomplete Bessel function, von mises distribution <LI><EM>gams: </EM>C10b1,L5a1v <LI><EM>title: </EM>VMISES <LI><EM>for: </EM>computes the left tail area of the Von Mises distribution, which is equal to the incomplete modified Bessel function of the first kind and zero-th order (I0) <LI><EM>by: </EM>G.W. Hill <LI><EM>ref: </EM>ACM TOMS 3 (1977) 279-284 </MENU> <LI><EM>file: </EM><A HREF="./519.zip">519.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Kolmogorov-Smirnov probabilities <LI><EM>gams: </EM>L5a1u <LI><EM>title: </EM>RAKK, DURB, and EPST <LI><EM>for: </EM>Kolmogorov-Smirnov probabilities with arbitrary boundaries <LI><EM>alg: </EM>RAKK is a generalization of Massey's method. DURB is Durbin's method. EPST is the Epanechnikov, Steck method <LI><EM>by: </EM>R. Kallman <LI><EM>ref: </EM>ACM TOMS 3 (1977) 285-294 </MENU> <LI><EM>file: </EM><A HREF="./520.zip">520.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>resource allocation, linear programming <LI><EM>gams: </EM>G2c5 <LI><EM>title: </EM>ARSME <LI><EM>for: </EM>resource constrained network scheduling, activities arbitrarily interrupted and restarted later with no increase in activity duration <LI><EM>alg: </EM>automatic revised simplex method <LI><EM>by: </EM>J. Weglarzet et al. <LI><EM>ref: </EM>ACM TOMS 3 (1977) 295-300 </MENU> <LI><EM>file: </EM><A HREF="./521.zip">521.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>integral of the coerror function, Miller recurrence algorithm <LI><EM>gams: </EM>C8a <LI><EM>title: </EM>INERFC <LI><EM>for: </EM>repeated integrals of the coerror function <LI><EM>by: </EM>W. Gautschi <LI><EM>ref: </EM>ACM TOMS 3 (1977) 301-302 </MENU> <LI><EM>file: </EM><A HREF="./522.zip">522.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>symbolic and algebraic manipulation, linear, congruence technique <LI><EM>gams: </EM>D2a1 <LI><EM>title: </EM>ESOLVE <LI><EM>for: </EM>exact solution of systems of linear equations <LI><EM>alg: </EM>multiple-precision integer coefficients, congruence techniques <LI><EM>by: </EM>S. Cabay and T.P.L. Lam <LI><EM>ref: </EM>ACM TOMS 3 (1977) 404-410 </MENU> <LI><EM>file: </EM><A HREF="./523.zip">523.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>partitioning, sorting <LI><EM>gams: </EM>P <LI><EM>title: </EM>CONVEX <LI><EM>for: </EM>planar convex hull <LI><EM>by: </EM>W. F. Eddy <LI><EM>ref: </EM>ACM TOMS 3 (1977) 411-412 </MENU> <LI><EM>file: </EM><A HREF="./524.zip">524.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>multiple precision, extended precision, floating point arithmetic <LI><EM>gams: </EM>A3c <LI><EM>title: </EM>MP <LI><EM>for: </EM>multiple precision floating point arithmetic and evaluating elementary and special functions <LI><EM>by: </EM>R.P. Brent <LI><EM>ref: </EM>ACM TOMS 4 (1978) 71-81 <PRE> You almost surely want the newer version in netlib/bmp. </PRE> </MENU> <LI><EM>file: </EM><A HREF="./525.zip">525.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>spline approximation, adaptive curve fitting, Hermite interpolation <LI><EM>gams: </EM>K1a1a1,K2,K3,K4 <LI><EM>title: </EM>ADAPT <LI><EM>for: </EM>approximating a user-defined function by a piecewise polynomial of specified smoothness and degree and norm <LI><EM>by: </EM>J.R. Rice <LI><EM>ref: </EM>ACM TOMS 4 (1978) 82-94 </MENU> <LI><EM>file: </EM><A HREF="./526.zip">526.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>bivariate interpolation, piecewise polynomial interpolation <LI><EM>gams: </EM>E2b <LI><EM>title: </EM>IDBVIP and IDSFFT <LI><EM>for: </EM>bivariate interpolation and smooth surface fitting for irregularly distributed data points <LI><EM>by: </EM>H. Akima <LI><EM>ref: </EM>ACM TOMS 4 (1978) 160-164 </MENU> <LI><EM>file: </EM><A HREF="./527.zip">527.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>marching algorithm, block tridiagonal matrix, elliptic PDE <LI><EM>gams: </EM>I2b1a2,I2b4b <LI><EM>title: </EM>GMA, GMAS, and KPICK <LI><EM>for: </EM>linear systems arising from 5-point discretizations of separable or constant coefficient elliptic boundary-value problems on rectangular domains; Dirichlet,Neumann, mixed, or periodic boundary conditions <LI><EM>alg: </EM>generalized marching algorithm <LI><EM>by: </EM>R.E. Bank <LI><EM>ref: </EM>ACM TOMS 4 (1978) 165-176 </MENU> <LI><EM>file: </EM><A HREF="./528.zip">528.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>libraries, error handling, storage management, machine dependencies <LI><EM>gams: </EM>R1,R3,N4 <LI><EM>title: </EM>PORT <LI><EM>for: </EM>framework for a portable Fortran subroutine library: machine-dependent constants, automatic error handling, and dynamic storage allocation using a stack <LI><EM>by: </EM>P.A. Fox, A.D. Hall, and N.L. Schryer <LI><EM>ref: </EM>ACM TOMS 4 (1978) 176-188 </MENU> <LI><EM>file: </EM><A HREF="./529.zip">529.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>symmetric permutations, block triangular, depth first search, sparse <LI><EM>gams: </EM>D2e <LI><EM>title: </EM>MC13D <LI><EM>for: </EM>finding symmetric permutations to block triangular form That is, given the column numbers of the nonzeros in each row of a sparse matrix, this subroutine finds a symmetric permutation that makes the matrix block lower triangular. <LI><EM>by: </EM>I.S. Duff and J.K. Reid <LI><EM>ref: </EM>ACM TOMS 4 (1978) 189-192 </MENU> <LI><EM>file: </EM><A HREF="./530.zip">530.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>eigenvalue, eigenvector, skew-symmetric matrix, symmetric matrix <LI><EM>gams: </EM>D4a1,D4a2,D4a5 <LI><EM>title: </EM>TRIZD, IMZD, and TBAKZD <LI><EM>for: </EM>eigenvalues and eigenvectors of real skew-symmetric matrices or real tridiagonal symmetric matrices with constant diagonals <LI><EM>alg: </EM>orthogonal similarity transformations <LI><EM>by: </EM>R.C. Ward and L.J. Gray <LI><EM>ref: </EM>ACM TOMS 4 (1978) 286-289 </MENU> <LI><EM>file: </EM><A HREF="./531.zip">531.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>contour plotting <LI><EM>gams: </EM>Q <LI><EM>title: </EM>GCONTR <LI><EM>for: </EM>contours through equal values of a surface <LI><EM>by: </EM>W.V. Snyder <LI><EM>ref: </EM>ACM TOMS 4 (1978) 290-294 </MENU> <LI><EM>file: </EM><A HREF="./532.zip">532.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>roundoff analysis, numerical stability, numerical linear algebra <LI><EM>gams: </EM>A3a,S1 <LI><EM>for: </EM>roundoff analysis of noniterative numerical methods <LI><EM>by: </EM>W. Miller and D. Spooner <LI><EM>ref: </EM>ACM TOMS 4 (1978) 388-390 <LI><EM>size: </EM>285 kB </MENU> <LI><EM>file: </EM><A HREF="./533.zip">533.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>sparse matrix, simultaneous linear equations, partial pivoting <LI><EM>gams: </EM>D2a4 <LI><EM>title: </EM>NSPIV <LI><EM>for: </EM>sparse systems of linear equations by sparse Gaussian elimination with partial pivoting <LI><EM>by: </EM>A.H. Sherman <LI><EM>ref: </EM>ACM TOMS 4 (1978) 391-398 </MENU> <LI><EM>file: </EM><A HREF="./534.zip">534.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>stiff ODE, composite multistep, cyclic, initial value problem <LI><EM>gams: </EM>I1a2 <LI><EM>title: </EM>STINT <LI><EM>for: </EM>integrating a set of first order ordinary differential equations <LI><EM>alg: </EM>stiffly stable, cyclic composite linear multistep methods <LI><EM>by: </EM>J.M. Tendler, T.A. Bickart, and Z. Picel <LI><EM>ref: </EM>ACM TOMS 4 (1978) 399-403 </MENU> <LI><EM>file: </EM><A HREF="./535.zip">535.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>eigenvalue, generalized eigenvalue problem <LI><EM>gams: </EM>D4b4 <LI><EM>title: </EM>CQZHES, CQSVEC, and CQZVAL <LI><EM>for: </EM>generalized eigenvalue problem for complex matrices <LI><EM>alg: </EM>QZ <LI><EM>by: </EM>B.S. Garbow <LI><EM>ref: </EM>ACM TOMS 4 (1978) 404-410 </MENU> <LI><EM>file: </EM><A HREF="./536.zip">536.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>security transformation, encipher, decipher, multiprecision integer <LI><EM>gams: </EM>B,Z <LI><EM>title: </EM>PURDY <LI><EM>for: </EM>Purdy's irreversible enciphering function It serves as a machine independent model for studying the evaluation of polynomials mod P and for the implementation of more efficient machine dependent system utility programs for enciphering passwords <LI><EM>by: </EM>H.D. Knoble <LI><EM>ref: </EM>ACM TOMS 5 (1979) 108-111 </MENU> <LI><EM>file: </EM><A HREF="./537.zip">537.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Mathieu differential equation, wave equation, eigenvalue, cylinder function <LI><EM>gams: </EM>C17,I1b3 <LI><EM>title: </EM>CHARMA <LI><EM>for: </EM>characteristic values of Mathieu's differential equation for odd or even solutions <LI><EM>by: </EM>W.R. Leeb <LI><EM>ref: </EM>ACM TOMS 5 (1979) 112-117 </MENU> <LI><EM>file: </EM><A HREF="./538.zip">538.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>eigenvalue, eigenvector, sparse, diagonable, simultaneous iteration <LI><EM>gams: </EM>D4b1 <LI><EM>title: </EM>SIMITZ <LI><EM>for: </EM>eigenvalues largest in magnitude and corresponding eigenvectors of a real matrix symmetric relative to a user-defined inner product <LI><EM>alg: </EM>simultaneous iteration algorithm <LI><EM>by: </EM>P.J. Nikolai <LI><EM>ref: </EM>ACM TOMS 5 (1979) 118-125 </MENU> <LI><EM>file: </EM><A HREF="./539.zip">539.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>linear algebra, utilities <LI><EM>gams: </EM>D1a <LI><EM>title: </EM>BLAS (Basic Linear Algebra Subprograms) <LI><EM>for: </EM>basic operations of numerical linear algebra, including dot product, Givens transformations, vector copy, swap, norm, and scaling, and determination of the component of largest magnitude <LI><EM>by: </EM>C.L. Lawson et al. <LI><EM>ref: </EM>ACM TOMS 5 (1979) 324-325 <PRE> However, you almost surely want the newer version in netlib/blas. The code available from here also includes the code associated with "Remark on Algorithm 539: A Modern Fortran Reference Implementation for Carefully Computing the Euclidean Norm", Richard J. Hanson and Tim Hopkins. Volume 44 Issue 3, April 2018 Article No. 24 </PRE> </MENU> <LI><EM>file: </EM><A HREF="./540.zip">540.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>collocation, PDE, method of lines <LI><EM>gams: </EM>I2a1a,I2a2 <LI><EM>title: </EM>PDECOL <LI><EM>for: </EM>coupled systems of nonlinear partial differential equations in one space and one time dimension. The solution method uses finite element collocation based upon piecewise polynomials for spatial discretization. The time discretization is done by general-purpose software for ordinary initial value problems <LI><EM>by: </EM>N.K. Madsen and R.F. Sincovec <LI><EM>ref: </EM>ACM TOMS 5 (1979) 326-351 </MENU> <LI><EM>file: </EM><A HREF="./541.zip">541.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>elliptic PDE, linear system <LI><EM>gams: </EM>I2b1a1a,I2b4b <LI><EM>title: </EM>FISHPAK <LI><EM>for: </EM>separable elliptic partial differential equations. Handles the Helmholtz equation in Cartesian, polar, surface spherical coordinates, cylindrical and interior spherical coordinates. Includes software for systems of linear equations from finite difference approximations to general separable problems <LI><EM>by: </EM>P.N. Swarztrauber and R.A. Sweet <LI><EM>ref: </EM>ACM TOMS 5 (1979) 352-364 </MENU> <LI><EM>file: </EM><A HREF="./542.zip">542.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>incomplete gamma function, taylors series, continued fractions <LI><EM>gams: </EM>C7e <LI><EM>title: </EM>GAM <LI><EM>for: </EM>Taylor's series and continued fractions for evaluating Tricomi's incomplete gamma function and the complementary incomplete gamma function <LI><EM>by: </EM>W. Gautschi <LI><EM>ref: </EM>ACM TOMS 5 (1979) 482-489 </MENU> <LI><EM>file: </EM><A HREF="./543.zip">543.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>fft, fast helmholtz solver, fast poisson solver <LI><EM>gams: </EM>I2b1a1a <LI><EM>title: </EM>FFT9 <LI><EM>for: </EM>Dirichlet problem for the Helmholtz equation on a rectangle <LI><EM>alg: </EM>4th and 6th order accurate 9-point finite difference approximations and fast Fourier solution techniques <LI><EM>by: </EM>E.N. Houstis and T.S. Papatheodorou <LI><EM>ref: </EM>ACM TOMS 5 (1979) 490-493 </MENU> <LI><EM>file: </EM><A HREF="./544.zip">544.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>covariant, iterative refinement, least square, over or under determined <LI><EM>gams: </EM>D9b1 <LI><EM>title: </EM>L2A and L2B <LI><EM>for: </EM>weighted least squares problems, overdetermined and underdetermined systems of linear equations, and problems where the solution is subject, to linear equality constraints. covariance matrix of the solution vector <LI><EM>alg: </EM>modified Gram-Schmidt with iterative refinement <LI><EM>by: </EM>R.H. Wampler <LI><EM>ref: </EM>ACM TOMS 5 (1979) 494-499 </MENU> <LI><EM>file: </EM><A HREF="./545.zip">545.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>multidimensional fft, mass storage fft, optimal sorting <LI><EM>gams: </EM>J1a1,J1a2,J1b <LI><EM>title: </EM>CMFFT and RMFFT <LI><EM>for: </EM>computing real and complex fast Fourier transforms, minimizing I/O <LI><EM>by: </EM>D. Fraser <LI><EM>ref: </EM>ACM TOMS 5 (1979) 500-517 </MENU> <LI><EM>file: </EM><A HREF="./546.zip">546.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>almost block diagonal, gaussian elimination, spline approximation, ODE <LI><EM>gams: </EM>D2a2,E3d,I1c <LI><EM>title: </EM>SOLVEBLOK <LI><EM>for: </EM>almost block diagonal linear systems Such matrices arise naturally in piecewise polynomial interpolation or approximation and in finite element methods for two-point boundary value problems <LI><EM>by: </EM>C. de Boor and R. Weiss <LI><EM>ref: </EM>ACM TOMS 6 (1980) 88-91 </MENU> <LI><EM>file: </EM><A HREF="./547.zip">547.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>discrete cubic splines, discrete natural splines, interpolation <LI><EM>gams: </EM>E1a <LI><EM>title: </EM>DCSINT and DCSSMO <LI><EM>for: </EM>discrete cubic spline interpolation and smoothing <LI><EM>by: </EM>C.S. Duris <LI><EM>ref: </EM>ACM TOMS 6 (1980) 92-103 </MENU> <LI><EM>file: </EM><A HREF="./548.zip">548.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>assignment problem, Hungarian algorithm <LI><EM>gams: </EM>G2b <LI><EM>title: </EM>ASSCT <LI><EM>for: </EM>the square assignment problem. <LI><EM>by: </EM>G. Carpaneto and P. Toth <LI><EM>ref: </EM>ACM TOMS 6 (1980) 104-111 </MENU> <LI><EM>file: </EM><A HREF="./549.zip">549.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Weierstrass elliptic function <LI><EM>gams: </EM>C15 <LI><EM>for: </EM>Weierstrass's P-functions in the equiharmonic and lemniscatic cases <LI><EM>by: </EM>U. Eckhardt <LI><EM>ref: </EM>ACM TOMS 6 (1980) 112-120 </MENU> <LI><EM>file: </EM><A HREF="./550.zip">550.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>polyhedron, graphics, numerical integration <LI><EM>gams: </EM>P <LI><EM>title: </EM>PROPS and SRFINT <LI><EM>for: </EM>computing surface area, centroid, volume, weight, moments, and products of inertia of solid polyhedra <LI><EM>by: </EM>A.M. Messner and G.Q. Taylor <LI><EM>ref: </EM>ACM TOMS 6 (1980) 121-130 </MENU> <LI><EM>file: </EM><A HREF="./551.zip">551.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>overdetermined system, linear programming, dual simplex algorithm <LI><EM>gams: </EM>D9a3 <LI><EM>title: </EM>L1 <LI><EM>for: </EM>overdetermined system of linear equations in the L1 norm <LI><EM>alg: </EM>a dual simplex algorithm to the linear programming formulation of the given problem <LI><EM>by: </EM>N.N. Abdelmalek <LI><EM>ref: </EM>ACM TOMS 6 (1980) 228-230 </MENU> <LI><EM>file: </EM><A HREF="./552.zip">552.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>constrained L-sub-1 approximation, linear programming, simplex method <LI><EM>gams: </EM>D9a3,D9b3 <LI><EM>title: </EM>CL1 <LI><EM>for: </EM>L1 solution to linear equations subject to linear equality and inequality constraints <LI><EM>alg: </EM>modified simplex method <LI><EM>by: </EM>I. Barrodale and F.D.K. Roberts <LI><EM>ref: </EM>ACM TOMS 6 (1980) 231-235 </MENU> <LI><EM>file: </EM><A HREF="./553.zip">553.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>parabolic PDE, semidiscretization, explicit time integrator <LI><EM>gams: </EM>I1a1a,I2a1 <LI><EM>title: </EM>M3RK <LI><EM>for: </EM>initial value problems for nonlinear first-order systems of ordinary differential equations which originate from semi-discretization of parabolic partial differential equations <LI><EM>alg: </EM>stabilized, explicit three-step Runge-Kutta formulas of order one and two, and degree 2 through 12. <LI><EM>by: </EM>J.G. Verwer <LI><EM>ref: </EM>ACM TOMS 6 (1980) 236-239 </MENU> <LI><EM>file: </EM><A HREF="./554.zip">554.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>nonlinear equation, Brent method <LI><EM>gams: </EM>F2 <LI><EM>title: </EM>BRENTM <LI><EM>for: </EM>nonlinear equations <LI><EM>alg: </EM>modification of Brent's method. <LI><EM>by: </EM>J.J. More and M.Y. Cosnard <LI><EM>ref: </EM>ACM TOMS 6 (1980) 240-251 </MENU> <LI><EM>file: </EM><A HREF="./555.zip">555.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>fixed point, nonlinear system, homotopy, continuation, zeros <LI><EM>gams: </EM>F2 <LI><EM>title: </EM>FIXPT <LI><EM>for: </EM>fixed points or zeros of a vector function <LI><EM>by: </EM>L.T. Watson and D. Fenner <LI><EM>ref: </EM>ACM TOMS 6 (1980) 252-259 </MENU> <LI><EM>file: </EM><A HREF="./556.zip">556.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>exponential integral, miller algorithm, confluent hypergeometric <LI><EM>gams: </EM>C5 <LI><EM>title: </EM>EXPINT <LI><EM>for: </EM>sequences of exponential integrals E(n+k, x), k=0, 1, ..., m-1 for n.ge.1, and x.ge.0 <LI><EM>by: </EM>D.E. Amos <LI><EM>ref: </EM>ACM TOMS 6 (1980) 420-428 </MENU> <LI><EM>file: </EM><A HREF="./557.zip">557.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>goal, multiple objective optimization, constraint partitioning, simplex <LI><EM>gams: </EM>G2a1 <LI><EM>title: </EM>PAGP <LI><EM>for: </EM>a partitioning algorithm for linear goal programming problems. <LI><EM>by: </EM>J.L. Arthur and A. Ravindran <LI><EM>ref: </EM>ACM TOMS 6 (1980) 429 </MENU> <LI><EM>file: </EM><A HREF="./558.zip">558.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>multifacility, optimal location, rectilinear distance, minimum cut <LI><EM>gams: </EM>G2c5 <LI><EM>title: </EM>LOCATE <LI><EM>for: </EM>one-dimensional multifacility location problem with rectilinear distance <LI><EM>alg: </EM>minimum-cut approach. <LI><EM>by: </EM>T. Cheung <LI><EM>ref: </EM>ACM TOMS 6 (1980) 430-431 </MENU> <LI><EM>file: </EM><A HREF="./559.zip">559.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>quadratic programming, orthogonal decomposition <LI><EM>gams: </EM>G2e1,G2e2 <LI><EM>title: </EM>HSQP <LI><EM>for: </EM>stationary point of a quadratic function of n variables subject to linear constraints <LI><EM>by: </EM>J.T. Betts <LI><EM>ref: </EM>ACM TOMS 6 (1980) 432-436 </MENU> <LI><EM>file: </EM><A HREF="./560.zip">560.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Jordan normal, canonical, eigenvalue, eigenvector, block diagonal <LI><EM>gams: </EM>D4c5 <LI><EM>title: </EM>JNF <LI><EM>for: </EM>Jordan normal form of a complex square matrix <LI><EM>by: </EM>B. Kagstrom and A. Ruhe <LI><EM>ref: </EM>ACM TOMS 6 (1980) 437-443 </MENU> <LI><EM>file: </EM><A HREF="./561.zip">561.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>heap, table maintenance <LI><EM>gams: </EM>N4 <LI><EM>for: </EM>efficient table maintenance using heaps <LI><EM>by: </EM>D.K. Kahaner <LI><EM>ref: </EM>ACM TOMS 6 (1980) 444-449 </MENU> <LI><EM>file: </EM><A HREF="./562.zip">562.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>shortest path, shortest route problem <LI><EM>gams: </EM>G2d1 <LI><EM>for: </EM>shortest path from a specific node to all other nodes in a network <LI><EM>by: </EM>U. Pape <LI><EM>ref: </EM>ACM TOMS 6 (1980) 450-455 </MENU> <LI><EM>file: </EM><A HREF="./563.zip">563.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>overdetermined system, linear constraint, discrete approximation <LI><EM>gams: </EM>D9b3 <LI><EM>title: </EM>CL1 <LI><EM>for: </EM>overdetermined systems of linear equations in the L1 sense, with or without linear constraints <LI><EM>by: </EM>R.H. Bartels and A.R. Conn <LI><EM>ref: </EM>ACM TOMS 6 (1980) 609-614 </MENU> <LI><EM>file: </EM><A HREF="./564.zip">564.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>L-sub-1 approximation, least absolute deviation, problem generator <LI><EM>gams: </EM>K3,K6d,L6b12,L8a2,L8c3 <LI><EM>title: </EM>L1GNR <LI><EM>for: </EM>generating test problems for discrete linear L-sub-1 approximation problems <LI><EM>by: </EM>K.L. Hoffman and D.R. Shier <LI><EM>ref: </EM>ACM TOMS 6 (1980) 615-617 </MENU> <LI><EM>file: </EM><A HREF="./565.zip">565.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>PDE, method of lines, finite differences, ODE <LI><EM>gams: </EM>I2a1b,I2a2 <LI><EM>title: </EM>PDETWO/PSETM/GEARB <LI><EM>for: </EM>time-dependent coupled systems of nonlinear partial differential equations over a two-dimensional rectangular region <LI><EM>by: </EM>D.K. Melgaard and R.F. Sincovec <LI><EM>ref: </EM>ACM TOMS 7 (1981) 126-135 </MENU> <LI><EM>file: </EM><A HREF="./566.zip">566.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>nonlinear equations, least square, unconstrained minimization, optimization <LI><EM>gams: </EM>F3,G4f <LI><EM>for: </EM>testing unconstrained optimization software <LI><EM>by: </EM>J.J. More, B.S. Garbow, and K.E. Hillstrom; Averbukh, Figueroa, Schlick <LI><EM>ref: </EM>ACM TOMS 7 (1981) 136-140; remark TOMS 20(1994)282 <LI><EM>size: </EM>268 kB </MENU> <LI><EM>file: </EM><A HREF="./567.zip">567.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>momenta, extended range, Legendre polynomial, overflow, underflow <LI><EM>gams: </EM>A3d,C9,C3a2 <LI><EM>title: </EM>NORMP <LI><EM>for: </EM>normalized Legendre polynomials, varying order, fixed argument and degree; extended-range arithmetic <LI><EM>by: </EM>D.W. Lozier and J.M. Smith <LI><EM>ref: </EM>ACM TOMS 7 (1981) 141-146 </MENU> <LI><EM>file: </EM><A HREF="./568.zip">568.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>file directory system, Unix, ratfor <LI><EM>gams: </EM>Z <LI><EM>title: </EM>PDS <LI><EM>for: </EM>a portable file directory system implemented in Fortran <LI><EM>by: </EM>D.R. Hanson <LI><EM>ref: </EM>ACM TOPLAS vol. 3, pp. 162-167 </MENU> <LI><EM>file: </EM><A HREF="./569.zip">569.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>ODE, BVP, collocation, mesh selection, error estimates, damped newton <LI><EM>gams: </EM>I1b2 <LI><EM>title: </EM>COLSYS <LI><EM>for: </EM>nonlinear multi-point boundary value problems for mixed order systems of ordinary differential equations <LI><EM>alg: </EM>spline collocation at Gaussian points using a B-spline basis. <LI><EM>by: </EM>U. Ascher, J. Christiansen, and R.D. Russell <LI><EM>ref: </EM>ACM TOMS 7 (1981) 223-229 </MENU> <LI><EM>file: </EM><A HREF="./570.zip">570.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>eigenvalue, eigenvector, iteration, real sparse nonsymmetric matrix <LI><EM>gams: </EM>D4a7 <LI><EM>title: </EM>LOPSI <LI><EM>for: </EM>approximations to right or left eigenvectors corresponding to the dominant set of eigenvalues of a real symmetric matrix <LI><EM>alg: </EM>simultaneous iteration <LI><EM>by: </EM>W.J. Stewart and A. Jennings <LI><EM>ref: </EM>ACM TOMS 7 (1981) 230-232 </MENU> <LI><EM>file: </EM><A HREF="./571.zip">571.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>direction statistic, Mises or Fisher distribution, continued fraction <LI><EM>gams: </EM>C10b,L5a1v <LI><EM>title: </EM>BESRAT, VKAPPA, SPHERR, CAPPA3 <LI><EM>for: </EM>statistics for von Mises's and Fisher's distributions of directions (the ratio of modified Bessel functions of the first kind) <LI><EM>by: </EM>G.W. Hill <LI><EM>ref: </EM>ACM TOMS 7 (1981) 233-238 </MENU> <LI><EM>file: </EM><A HREF="./572.zip">572.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Helmholtz equation, capacitance matrix, poisson solver, conjugate gradient <LI><EM>gams: </EM>I2b1a1b <LI><EM>title: </EM>HELM3D <LI><EM>for: </EM>the Dirichlet problem for the Helmholtz equation on general bounded three-dimensional regions <LI><EM>alg: </EM>second-order accurate finite differences, capacitance matrix, conjugate gradient <LI><EM>by: </EM>D.P. O'Leary and O. Widlund <LI><EM>ref: </EM>ACM TOMS 7 (1981) 239-246 </MENU> <LI><EM>file: </EM><A HREF="./573.zip">573.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>optimization, nonlinear least square, regression, quasi-newton, secant <LI><EM>gams: </EM>K1b1a1 <LI><EM>title: </EM>NL2SOL <LI><EM>for: </EM>adaptive nonlinear least-squares algorithm <LI><EM>by: </EM>J.E. Dennis, D.M. Gay, and R.E. Welsch <LI><EM>ref: </EM>ACM TOMS 7 (1981) 367-383 </MENU> <LI><EM>file: </EM><A HREF="./574.zip">574.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>interpolation, osculation, shape, convexity, monotonicity, Bernstein <LI><EM>gams: </EM>E1a <LI><EM>for: </EM>shape-preserving osculatory quadratic spline The spline is a piecewise quadratic Bernstein polynomial with a continuous first derivative which interpolates given function and first derivative values, and preserves monotonicity and convexity in the data <LI><EM>by: </EM>D.F. Mcallister and J.A. Roulier <LI><EM>ref: </EM>ACM TOMS 7 (1981) 384-386 </MENU> <LI><EM>file: </EM><A HREF="./575.zip">575.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>nonsymmetric permutations, maximum transversal, maximum assignment <LI><EM>gams: </EM>D2e <LI><EM>title: </EM>MC21A <LI><EM>for: </EM>row permutation for a zero-free diagonal That is, given the pattern of nonzeros of a sparse matrix, this routine attempts to find a permutation of its rows that makes the matrix have no zeros on its diagonal <LI><EM>by: </EM>I.S. Duff <LI><EM>ref: </EM>ACM TOMS 7 (1981) 387-390 </MENU> <LI><EM>file: </EM><A HREF="./576.zip">576.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>simultaneous linear equation, gauss elimination, pivoting strategy <LI><EM>gams: </EM>D2a1,D9a1,D9a4 <LI><EM>title: </EM>MODGE and REFINE <LI><EM>for: </EM>(possibly singular) linear algebraic equations <LI><EM>alg: </EM>Gaussian elimination combined with a new pivoting strategy particularly well suited to problems where residuals can be made small by solving for fewer than n of the unknowns <LI><EM>by: </EM>I. Barrodale and G.F. Stuart <LI><EM>ref: </EM>ACM TOMS 7 (1981) 391-397 </MENU> <LI><EM>file: </EM><A HREF="./577.zip">577.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>elliptic integral, inverse circular or hyperbolic function, r-function <LI><EM>gams: </EM>C14 <LI><EM>title: </EM>RC, RF, RD, RJ <LI><EM>for: </EM>symmetric incomplete elliptic integrals of the first, second, and third kinds <LI><EM>by: </EM>B.C. Carlson and E.M. Notis <LI><EM>ref: </EM>ACM TOMS 7 (1981) 398-403 </MENU> <LI><EM>file: </EM><A HREF="./578.zip">578.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Gaussian elimination, paged virtual store <LI><EM>gams: </EM>D2a1 <LI><EM>for: </EM>real linear equations in a paged virtual store <LI><EM>title: </EM>BLCFAC, BLCSOL <LI><EM>alg: </EM>blocks of consecutive columns <LI><EM>by: </EM>J.J. Du Croz et al. <LI><EM>ref: </EM>ACM TOMS 7 (1981) 537-189 </MENU> <LI><EM>file: </EM><A HREF="./579.zip">579.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>differentiation, taylor series coefficients, analytic function <LI><EM>gams: </EM>K4 <LI><EM>title: </EM>CPSC <LI><EM>for: </EM>leading coefficients in a power series expansion of an analytic function <LI><EM>by: </EM>B. Fornberg <LI><EM>ref: </EM>ACM TOMS 7 (1981) 542-547 </MENU> <LI><EM>file: </EM><A HREF="./580.zip">580.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>matrix factorization, orthogonalization <LI><EM>gams: </EM>D7c <LI><EM>title: </EM>QRUP <LI><EM>for: </EM>QR factorization with row and column and rank-1 updates <LI><EM>alg: </EM>Gramm-Schmidt orthogonalization <LI><EM>by: </EM>A. Buckley <LI><EM>ref: </EM>ACM TOMS 7 (1981) 548-549 </MENU> <LI><EM>file: </EM><A HREF="./581.zip">581.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>singular value decomposition, SVD <LI><EM>gams: </EM>D6 <LI><EM>title: </EM>HYBSVD, MGNSVD, and GRSVD <LI><EM>for: </EM>singular value decomposition of a general rectangular matrix <LI><EM>alg: </EM>QR and Golub-Reinsch <LI><EM>by: </EM>T. F. Chan <LI><EM>ref: </EM>ACM TOMS 8 (1982) pp. 84-88 </MENU> <LI><EM>file: </EM><A HREF="./582.zip">582.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>bandwidth, profile, wavefront, matrix, Gibbs-Poole-Stockmeyer, Gibbs-King <LI><EM>gams: </EM>D2e <LI><EM>title: </EM>GPSKCA <LI><EM>for: </EM>bandwidth or profile reduction of structurally symmetric sparse matrices <LI><EM>by: </EM>J.G. Lewis <LI><EM>ref: </EM>ACM TOMS 8 (1982) 190-194 </MENU> <LI><EM>file: </EM><A HREF="./583.zip">583.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>variance, conjugate gradient, least square, simultaneous equation, regression <LI><EM>gams: </EM>D9a1 <LI><EM>title: </EM>LSQR <LI><EM>for: </EM>overdetermined or underdetermined sparse systems of linear equations, sparse least squares problems, and damped sparse least squares problems <LI><EM>by: </EM>C.C. Paige and M.A. Saunders <LI><EM>ref: </EM>ACM TOMS 8 (1982) 195-209 </MENU> <LI><EM>file: </EM><A HREF="./584.zip">584.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>quadrature rule <LI><EM>gams: </EM>H2b2a1 <LI><EM>title: </EM>CUBTRI <LI><EM>for: </EM>adaptive cubature over a triangle. <LI><EM>by: </EM>D.P. Laurie <LI><EM>ref: </EM>ACM TOMS 8 (1982) 210-218 </MENU> <LI><EM>file: </EM><A HREF="./585.zip">585.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>convergence, extrapolation, interpolation, least squares, Neville-Aitken <LI><EM>gams: </EM>A7,E1c <LI><EM>title: </EM>EXTRAP <LI><EM>for: </EM>sequence extrapolation and generalized interpolation by a linear combination of functions forming a Chebyshev system <LI><EM>alg: </EM>E-algorithm, Muhlbach-Neville-Aitken, Epsilon Algorithm of Wynn <LI><EM>by: </EM>C. Brezinski <LI><EM>ref: </EM>ACM TOMS 8 (1982) 290-301 </MENU> <LI><EM>file: </EM><A HREF="./586.zip">586.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>iterative methods, sparse matrix <LI><EM>gams: </EM>D2b4 <LI><EM>title: </EM>ITPACK 2C (JCG, JSI, SOR, SSORCG, SSORSI, RSCG, and RSSI) <LI><EM>for: </EM>large sparse linear systems by adaptive accelerated iterative methods <LI><EM>by: </EM>D.R. Kincaid et al. <LI><EM>ref: </EM>ACM TOMS 8 (1982) 302-322 </MENU> <LI><EM>file: </EM><A HREF="./587.zip">587.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>linear least squares, constraints, covariance matrix <LI><EM>gams: </EM>D9b1 <LI><EM>title: </EM>LSEI and WNNLS <LI><EM>for: </EM>least squares problems with linear equality and/or inequality constraints <LI><EM>by: </EM>R.J. Hanson and K.H. Haskell <LI><EM>ref: </EM>ACM TOMS 8 (1982) 323-333 <LI><EM>size: </EM>213 kB </MENU> <LI><EM>file: </EM><A HREF="./588.zip">588.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Hankel transforms, Bessel function first kind, convolution integral <LI><EM>gams: </EM>C10f,J,J2 <LI><EM>title: </EM>HANKEL <LI><EM>for: </EM>fast evaluation of complex Hankel transforms of orders 0 and 1 using related and lagged convolutions. <LI><EM>by: </EM>W.L. Anderson <LI><EM>ref: </EM>ACM TOMS 8 (1982) 369-370 </MENU> <LI><EM>file: </EM><A HREF="./589.zip">589.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>matrix eigensystem, iterative method, eigensystem improvement <LI><EM>gams: </EM>D2a4,D4c,D4c1b3,D4c2c <LI><EM>title: </EM>SICEDR <LI><EM>for: </EM>improving the accuracy of computed real matrix eigenvalues and improving or computing the associated eigenvector <LI><EM>by: </EM>J.J. Dongarra <LI><EM>ref: </EM>ACM TOMS 8 (1982) 371-375 </MENU> <LI><EM>file: </EM><A HREF="./590.zip">590.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>generalized eigenvalue, QZ algorithm <LI><EM>gams: </EM>D4c1b3 <LI><EM>title: </EM>DSUBSP and EXCHQZ <LI><EM>for: </EM>deflating subspaces with specified spectrum <LI><EM>by: </EM>P. Van Dooren <LI><EM>ref: </EM>ACM TOMS 8 (1982) 376-382 </MENU> <LI><EM>file: </EM><A HREF="./591.zip">591.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>linear model, variance, unbalanced data, missing cells, hypothesis test <LI><EM>gams: </EM>L7d <LI><EM>for: </EM>storage-efficient analysis of variance of balanced data, unbalanced data, and unbalanced data with missing cells <LI><EM>by: </EM>W.J. Hemmerle <LI><EM>ref: </EM>ACM TOMS 8 (1982) 383-401 </MENU> <LI><EM>file: </EM><A HREF="./592.zip">592.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>optimal estimation, optimal interpolation, perfect splines <LI><EM>gams: </EM>E1a <LI><EM>title: </EM>RANGE <LI><EM>for: </EM>Given values and a bound on the kth derivative, determines the range of possible values of a function <LI><EM>by: </EM>P.W. Gaffney <LI><EM>ref: </EM>ACM TOMS 9 (1983) 98-116 </MENU> <LI><EM>file: </EM><A HREF="./593.zip">593.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Helmholtz, capacitance matrix, fast poisson solver, conjugate gradient <LI><EM>gams: </EM>I2b1a1b <LI><EM>title: </EM>CMMEXP, CMMIMP, and CMMSIX <LI><EM>for: </EM>the Helmholtz equation on bounded nonrectangular planar regions with Dirichlet or Neumann boundary conditions <LI><EM>alg: </EM>Fourier method extended to nonrectangular regions using the capacitance matrix method <LI><EM>by: </EM>W. Proskurowski <LI><EM>ref: </EM>ACM TOMS 9 (1983) 117-124 </MENU> <LI><EM>file: </EM><A HREF="./594.zip">594.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>roundoff analysis, relative errors, numerical stability <LI><EM>gams: </EM>A3a <LI><EM>for: </EM>automatic roundoff error analysis of numerical algorithms <LI><EM>by: </EM>J.L. Larson, M.E. Pasternak, and J.A. Wisniewski <LI><EM>ref: </EM>ACM TOMS 9 (1983) 125-130 </MENU> <LI><EM>file: </EM><A HREF="./595.zip">595.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>hamiltonian circuit, depth-first search <LI><EM>gams: </EM>P <LI><EM>title: </EM>HC <LI><EM>for: </EM>finding one or more Hamiltonian circuits in a directed graph <LI><EM>by: </EM>S. Martello <LI><EM>ref: </EM>ACM TOMS 9 (1983) 131-138 </MENU> <LI><EM>file: </EM><A HREF="./596.zip">596.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>underdetermined system, parameterized equation, continuation, limit point <LI><EM>gams: </EM>F2 <LI><EM>title: </EM>PITCON <LI><EM>for: </EM>continuation, target points, limit points <LI><EM>alg: </EM>local parameterization, curvature estimates to control stepsize <LI><EM>by: </EM>W.C. Rheinboldt and J.V. Burkardt <LI><EM>ref: </EM>ACM TOMS 9 (1983) 236-241 </MENU> <LI><EM>file: </EM><A HREF="./597.zip">597.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Bessel function <LI><EM>gams: </EM>C10b3 <LI><EM>title: </EM>RIBESL <LI><EM>for: </EM>sequences of modified Bessel functions of the first kind (real argument and real order <LI><EM>by: </EM>W.J. Cody <LI><EM>ref: </EM>ACM TOMS 9 (1983) 242-245 </MENU> <LI><EM>file: </EM><A HREF="./598.zip">598.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>matrix equations, solvent, newtons method, qz algorithm <LI><EM>gams: </EM>D8 <LI><EM>title: </EM>SQUINT <LI><EM>for: </EM>solvents of the matrix equation A*X**2 + B*X + C = 0 <LI><EM>by: </EM>G.W. Davis <LI><EM>ref: </EM>ACM TOMS 9 (1983) 246-254 </MENU> <LI><EM>file: </EM><A HREF="./599.zip">599.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>gamma, poisson distribution, random numbers, accept-reject method <LI><EM>gams: </EM>L6a7,L6a16,L6a21,L6a5,L6a14 <LI><EM>title: </EM>SEXPO, SGAMMA, SNORM, KPOISS, and SUNIF <LI><EM>for: </EM>exponential, gamma, normal, Poisson, and uniform distributions <LI><EM>by: </EM>J.H. Ahrens, K.D. Kohrt, and U. Dieter <LI><EM>ref: </EM>ACM TOMS 9 (1983) 255-257 </MENU> <LI><EM>file: </EM><A HREF="./600.zip">600.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>approximation, interpolation, spline approximation, quintic spline <LI><EM>gams: </EM>E1a <LI><EM>title: </EM>QUINAT, QUINEQ, and QUIND <LI><EM>for: </EM>quintic natural spline interpolation. translation of algorithm 507 <LI><EM>by: </EM>J.G. Herriot and C.H. Reinsch <LI><EM>ref: </EM>ACM TOMS 9 (1983) 258-259 </MENU> <LI><EM>file: </EM><A HREF="./601.zip">601.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>sparse matrix <LI><EM>gams: </EM>D1b5,D1b6 <LI><EM>for: </EM>transposing, multiplying and adding pairs of sparse matriceses <LI><EM>by: </EM>J.M. McNamee <LI><EM>ref: </EM>ACM TOMS 9 (1983) 344-345 </MENU> <LI><EM>file: </EM><A HREF="./602.zip">602.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>acceleration of convergence, divergent series, Levin's u transform <LI><EM>gams: </EM>A7 <LI><EM>title: </EM>HURRY <LI><EM>for: </EM>accelerating the convergence of alternating and monotone sequences and series <LI><EM>alg: </EM>Levin's u transform The routine estimates truncation and roundoff errors to make a near-optimal stopping decision and provide a good estimate of the accuracy <LI><EM>by: </EM>T. Fessler, W.F. Ford, and D.A. Smith <LI><EM>ref: </EM>ACM TOMS 9 (1983) 355-357 </MENU> <LI><EM>file: </EM><A HREF="./603.zip">603.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>almost block and diagonal systems, gaussian elimination, 2 point BVP <LI><EM>gams: </EM>D2a2,E3d,I1c <LI><EM>title: </EM>COLROW and ARCECO <LI><EM>for: </EM>almost block diagonal linear systems <LI><EM>alg: </EM>modified alternate row and column elimination. <LI><EM>by: </EM>J.C. Diaz, G. Fairweather, and P. Keast <LI><EM>ref: </EM>ACM TOMS 9 (1983) 376-380 </MENU> <LI><EM>file: </EM><A HREF="./604.zip">604.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Remes algorithm, extremal polynomial, Richardson iteration <LI><EM>gams: </EM>K2,D2e,C3b <LI><EM>title: </EM>EXTREM <LI><EM>for: </EM>extremal polynomials. <LI><EM>by: </EM>F.W. Sauer <LI><EM>ref: </EM>ACM TOMS 9 (1983) 381-383 </MENU> <LI><EM>file: </EM><A HREF="./605.zip">605.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>verifiers, standard conformance, Basic programming language <LI><EM>gams: </EM>S2 <LI><EM>title: </EM>PBASIC <LI><EM>for: </EM>BASIC program for adherence to the American National Standard Minimal Standard for BASIC <LI><EM>by: </EM>T.R. Hopkins <LI><EM>ref: </EM>ACM TOMS 9 (1983) 391-394 </MENU> <LI><EM>file: </EM><A HREF="./606.zip">606.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>expert systems, menu-driven applications, computer-aided instruction <LI><EM>gams: </EM>R4,N4 <LI><EM>title: </EM>NITPACK, NITREE <LI><EM>for: </EM>decision trees <LI><EM>by: </EM>P.W. Gaffney et al. <LI><EM>ref: </EM>ACM TOMS 9 (1983) pp. 418-426 </MENU> <LI><EM>file: </EM><A HREF="./607.zip">607.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>text exchange, management, organization, distribution and maintenance <LI><EM>gams: </EM>N4,Z <LI><EM>title: </EM>TES (Text Exchange System) <LI><EM>for: </EM>transportable Fortran programs for management and exchange of programs and other text <LI><EM>by: </EM>W.V. Snyder and R.J. Hanson <LI><EM>ref: </EM>ACM TOMS 9 (1983) 427-440 </MENU> <LI><EM>file: </EM><A HREF="./608.zip">608.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>quadratic assignment, heuristic algorithm, operations research <LI><EM>gams: </EM>G2b <LI><EM>title: </EM>HGW <LI><EM>for: </EM>extended Koopmans-Beckmann quadratic assignment problem <LI><EM>by: </EM>D.H. 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Amos <LI><EM>ref: </EM>ACM TOMS 9 (1983) 494-502 </MENU> <LI><EM>file: </EM><A HREF="./611.zip">611.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>trust regions, quasi-newton, secant update, reverse communication <LI><EM>gams: </EM>G1b1b,G1b1c <LI><EM>title: </EM>SMSNO, SUMSL, and HUMSL <LI><EM>for: </EM>general unconstrained minimization problems <LI><EM>alg: </EM>model/trust-region approach <LI><EM>by: </EM>D.M. Gay <LI><EM>ref: </EM>ACM TOMS 9 (1983) 503-524 </MENU> <LI><EM>file: </EM><A HREF="./612.zip">612.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>quadrature, 2-d integration, singular integrand, epsilon algorithm <LI><EM>gams: </EM>H2b2a1 <LI><EM>title: </EM>TRIEX <LI><EM>for: </EM>integration over a triangle <LI><EM>alg: </EM>adaptive subdivisional strategy with global acceptance criteria and incorporates the epsilon algorithm to speed convergence <LI><EM>by: </EM>E. de Doncker and I. Robinson <LI><EM>ref: </EM>ACM TOMS 10 (1984) pp. 17-22 </MENU> <LI><EM>file: </EM><A HREF="./613.zip">613.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>minimum spanning tree, shortest connection network <LI><EM>gams: </EM>G2d2 <LI><EM>title: </EM>MSTPAC <LI><EM>for: </EM>minimum spanning tree for moderate integer weights in a connected undirected graph represented in a forward star data structure <LI><EM>by: </EM>R.E. Haymond, J.P. Jarvis, and D.R. Shier <LI><EM>ref: </EM>ACM TOMS 10 (1984) 108-111 </MENU> <LI><EM>file: </EM><A HREF="./614.zip">614.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>quadrature rule, optimal quadrature rule, singular integrand <LI><EM>gams: </EM>H2a1a1,H2a3a1,H2a4a1 <LI><EM>title: </EM>INTHP <LI><EM>for: </EM>automatic numerical integration in Hp. The functions may have singularities at one or both endpoints of an interval. Each of finite, semi-infinite, and infinite intervals are admitted <LI><EM>by: </EM>K. Sikorski, F. Stenger, and J. Schwing <LI><EM>ref: </EM>ACM TOMS 10 (1984) 152-160 </MENU> <LI><EM>file: </EM><A HREF="./615.zip">615.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>regression, least absolute value <LI><EM>gams: </EM>L8c3 <LI><EM>title: </EM>KBEST <LI><EM>for: </EM>linear regression under a least absolute value criterion <LI><EM>alg: </EM>simplex method, branch-and-bound <LI><EM>by: </EM>R.D. Armstrong, P.O. Beck, and M.T. Kung <LI><EM>ref: </EM>ACM TOMS 10 (1984) 202-206 </MENU> <LI><EM>file: </EM><A HREF="./616.zip">616.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Hodges-Lehman location estimator, statistics <LI><EM>gams: </EM>L4a1b1 <LI><EM>title: </EM>HLQEST <LI><EM>for: </EM>hodges-lehman location estimator <LI><EM>by: </EM>J.F. Monahan <LI><EM>ref: </EM>ACM TOMS 10 (1984) 265-270 </MENU> <LI><EM>file: </EM><A HREF="./617.zip">617.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>solve nonlinear equations, differential equation method <LI><EM>gams: </EM>F2 <LI><EM>title: </EM>DAFNE <LI><EM>for: </EM>nonlinear systems based on the numerical solution of a Cauchy problem for a system of ordinary differential equations inspired by classical mechanics <LI><EM>by: </EM>F. Aluffi-Pentini, V. Parisi, and F. Zirilli <LI><EM>ref: </EM>ACM TOMS 10 (1984) 317-324). </MENU> <LI><EM>file: </EM><A HREF="./618.zip">618.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>estimating sparse jacobian matrices <LI><EM>gams: </EM>F3 <LI><EM>title: </EM>DSM and FDJS <LI><EM>for: </EM>estimating sparse Jacobian matrices <LI><EM>by: </EM>T.J. Coleman, B.S. Garbow, and J.J. 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Hanson <LI><EM>ref: </EM>ACM TOMS 10 (1984) 359-360 <LI><EM>size: </EM>277 kB </MENU> <LI><EM>file: </EM><A HREF="./621.zip">621.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>2d, nonlinear parabolic PDE's, multigrid, low storage requirements <LI><EM>gams: </EM>I2a1b <LI><EM>title: </EM>BDMG <LI><EM>for: </EM>two-dimensional nonlinear parabolic differential equations on rectangular spatial domains with mixed linear boundary conditions. <LI><EM>by: </EM>B.P. Sommeijer and P.J. van der Houven <LI><EM>ref: </EM>ACM TOMS 10 (1984) 378-396 </MENU> <LI><EM>file: </EM><A HREF="./622.zip">622.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>simple macro processor, Fortran <LI><EM>gams: </EM>Z,S1 <LI><EM>title: </EM>A simple macroprocessor for use in manipulating Fortran code as well as for general text processing <LI><EM>by: </EM>J.R. Rice, C. Ribbens, and W.A. Ward <LI><EM>ref: </EM>ACM TOMS 10 (1984) 410-416 </MENU> <LI><EM>file: </EM><A HREF="./623.zip">623.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>data fitting, interpolation on the surface of a sphere <LI><EM>gams: </EM>E2b <LI><EM>for: </EM>interpolant with one continuous derivative from data values associated with arbitrarily distributed nodes on the surface of a sphere <LI><EM>by: </EM>R.J. Renka <LI><EM>ref: </EM>ACM TOMS 10 (1984) 417-436 and 437-439 <LI><EM>size: </EM>204 kB </MENU> <LI><EM>file: </EM><A HREF="./624.zip">624.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>triangulation and interpolation of arbitrary points in a plane <LI><EM>gams: </EM>E2b,P <LI><EM>for: </EM>triangulation and interpolation at arbitrarily distributed points in the plane <LI><EM>by: </EM>R.J. Renka <LI><EM>ref: </EM>ACM TOMS 10 (1984) 440-442 </MENU> <LI><EM>file: </EM><A HREF="./625.zip">625.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>2d domain processor, grid generation <LI><EM>gams: </EM>I2b4,P <LI><EM>for: </EM>relates a general two-dimensional domain to a rectangular grid laid over it <LI><EM>by: </EM>J.R. Rice <LI><EM>ref: </EM>ACM TOMS 10 (1984) 443-452 and 453-462 </MENU> <LI><EM>file: </EM><A HREF="./626.zip">626.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>contour plotting, triangular mesh, FEM <LI><EM>gams: </EM>Q <LI><EM>title: </EM>TRICP <LI><EM>for: </EM>computing contours of a function defined by a set of irregularly distributed data points in the plane. <LI><EM>by: </EM>A. Preusser <LI><EM>ref: </EM>ACM TOMS 10 (1984) 178-189 </MENU> <LI><EM>file: </EM><A HREF="./627.zip">627.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Volterra integral equations, second kind <LI><EM>gams: </EM>I3 <LI><EM>title: </EM>VE1 <LI><EM>for: </EM>Volterra integral equations. <LI><EM>by: </EM>J.M. Bownds and L. Applebaum <LI><EM>ref: </EM>ACM TOMS 11 (1985) 58-65 </MENU> <LI><EM>file: </EM><A HREF="./628.zip">628.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>groebner basis, polynomial ideals, rational integers <LI><EM>gams: </EM>C3b <LI><EM>title: </EM>GROEB <LI><EM>for: </EM>canonical (or Groebner) bases of polynomial ideals <LI><EM>by: </EM>F. Winkler et al. <LI><EM>ref: </EM>ACM TOMS 11 (1985) 66-78 </MENU> <LI><EM>file: </EM><A HREF="./629.zip">629.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>3d Laplace equation, double potential, spherical harmonics <LI><EM>gams: </EM>I2b1a1b <LI><EM>title: </EM>LAPLAC <LI><EM>for: </EM>interior Dirichlet problem for Laplace's equation on a general three dimensional domain <LI><EM>alg: </EM>integral equation techniques <LI><EM>by: </EM>K.E. Atkinson <LI><EM>ref: </EM>ACM TOMS 11 (1985) 85-96 <LI><EM>size: </EM>210 kB </MENU> <LI><EM>file: </EM><A HREF="./630.zip">630.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>local minimia, nonlinear function, conjugate gradient, quasi-newton <LI><EM>gams: </EM>G1b1a,G1b1b <LI><EM>title: </EM>BBVSCG <LI><EM>for: </EM>a variable storage Fortran subprogram for function minimization <LI><EM>by: </EM>A. Buckley and A. Lenir <LI><EM>ref: </EM>ACM TOMS 11 (1985) 103-119 <LI><EM>size: </EM>932 kB </MENU> <LI><EM>file: </EM><A HREF="./631.zip">631.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>find bracketed zero, Larkin's method, rational interpolation <LI><EM>gams: </EM>F1b <LI><EM>title: </EM>ZERO1 and ZERO2 <LI><EM>for: </EM>finding a bracketed zero <LI><EM>alg: </EM>Larkin's method of rational interpolation <LI><EM>by: </EM>V. Nortin <LI><EM>ref: </EM>ACM TOMS 11 (1985) 120-134 </MENU> <LI><EM>file: </EM><A HREF="./632.zip">632.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>0-1 multiple knapsack problem <LI><EM>gams: </EM>G2c3 <LI><EM>title: </EM>MKP <LI><EM>for: </EM>0-1 multiple knapsack problem <LI><EM>by: </EM>S. Martello and P. Toth <LI><EM>ref: </EM>ACM TOMS 11 (1985) 135-140 </MENU> <LI><EM>file: </EM><A HREF="./633.zip">633.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>linear dependency analysis, multivariate data <LI><EM>gams: </EM>L8f <LI><EM>title: </EM>LDA <LI><EM>for: </EM>linear dependency analysis of multivariate data <LI><EM>by: </EM>R.C. Ward, G.J. Davis, and V.E. Kane <LI><EM>ref: </EM>ACM TOMS 11 (1985) 170-182 </MENU> <LI><EM>file: </EM><A HREF="./634.zip">634.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>multinomial fitting, least squares <LI><EM>gams: </EM>K1a1b <LI><EM>title: </EM>CONST and EVAL <LI><EM>for: </EM>fitting multinomials in a least-squares sense <LI><EM>by: </EM>R.H. Bartels and J.J. Jezioranski <LI><EM>ref: </EM>ACM TOMS 11 (1985) 218-228 </MENU> <LI><EM>file: </EM><A HREF="./635.zip">635.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>complex linear systems, L-infinity norm, constraints on unknowns <LI><EM>gams: </EM>D9b2 <LI><EM>for: </EM>Chebyshev solution of systems of complex linear equations with linear inequality constraints and simple bound constraints <LI><EM>by: </EM>R.L. Streit <LI><EM>ref: </EM>ACM TOMS 11 (1985) 242-249 </MENU> <LI><EM>file: </EM><A HREF="./636.zip">636.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>estimating sparse hessian matrices, difference of gradients <LI><EM>gams: </EM>G4f <LI><EM>title: </EM>DSSM and FDHS <LI><EM>for: </EM>estimating sparse Hessian matrices <LI><EM>by: </EM>T.F. Coleman, B.S. Garbow, and J.J. More <LI><EM>ref: </EM>ACM TOMS 11 (1985) 363-377 and 378 </MENU> <LI><EM>file: </EM><A HREF="./637.zip">637.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>2nd order elliptic PDEs, bicubic hermite polynomials, general domain <LI><EM>gams: </EM>I2b1a3 <LI><EM>title: </EM>GENCOL <LI><EM>for: </EM>linear second-order elliptic problems with general linear boundary conditions on non-rectangular two-dimensional domains <LI><EM>alg: </EM>collocation with bicubic Hermite polynomials <LI><EM>by: </EM>E.N. Houstis, W.F. Mitchell, and J.R. Rice <LI><EM>ref: </EM>ACM TOMS 11 (1985) 379-412 and 413-415 <LI><EM>size: </EM>337 kB </MENU> <LI><EM>file: </EM><A HREF="./638.zip">638.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>2nd order elliptic PDEs, bicubic hermite, rectangular domain <LI><EM>gams: </EM>I2b1a3 <LI><EM>title: </EM>INTCOL and HERMCOL <LI><EM>for: </EM>linear second-order elliptic problems on rectangular two-dimensional domains with general linear boundary conditions or uncoupled boundary conditions <LI><EM>alg: </EM>collocation with bicubic Hermite polynomials <LI><EM>by: </EM>E.N. Houstis, W.F. Mitchell, and J.R. Rice <LI><EM>ref: </EM>ACM TOMS 11 (1985) 379-412 and 416-418 </MENU> <LI><EM>file: </EM><A HREF="./639.zip">639.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>integration, oscillatory integrands, periodic <LI><EM>gams: </EM>H2a3a1 <LI><EM>title: </EM>OSCINT <LI><EM>for: </EM>integration of some infinitely oscillating tails <LI><EM>by: </EM>J. Lyness and G. Hines <LI><EM>ref: </EM>ACM TOMS 12 (1986) 24-25 <LI><EM>size: </EM>408 kB </MENU> <LI><EM>file: </EM><A HREF="./640.zip">640.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>complex frequency response matrix, continuous-time state space models <LI><EM>gams: </EM>G3,L10c <LI><EM>title: </EM>SFRMG <LI><EM>for: </EM>complex frequency response matrix C*E*B, where E is the inverse of (FREQ*I - A) and FREQ is a complex scalar taking values along the , imaginary axis for continuous-time systems and on the unit circle for discrete-time systems <LI><EM>by: </EM>A.J. Laub <LI><EM>ref: </EM>ACM TOMS 12 (1986) 26-33 </MENU> <LI><EM>file: </EM><A HREF="./641.zip">641.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>solution of general integer systems of linear equations <LI><EM>gams: </EM>D2a1,D9a1 <LI><EM>title: </EM>EXSOLG <LI><EM>for: </EM>exact least squares solution of linear equations with integer coefficients <LI><EM>by: </EM>J. Springer <LI><EM>ref: </EM>ACM TOMS 12 (1986) p. 149 </MENU> <LI><EM>file: </EM><A HREF="./642.zip">642.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>smoothing, minimum cross-validation, splines <LI><EM>gams: </EM>K5,L8g <LI><EM>title: </EM>CUBGCV <LI><EM>for: </EM>O(n) computation of a cubic smoothing spline fitted to n noisy data points. Degree of smoothing is chosen to minimize the expected mean square error at the data points for known variance, or the generalized cross validation otherwise. Data may be unequally spaced and nonuniformly weighted. Computes Bayesian point error estimates <LI><EM>by: </EM>M.F. Hutchinson <LI><EM>ref: </EM>ACM TOMS 12 (1986) 150-153 </MENU> <LI><EM>file: </EM><A HREF="./643.zip">643.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>unordered rxc contingency tables, Fisher's exact test <LI><EM>gams: </EM>L9b <LI><EM>title: </EM>FEXACT <LI><EM>for: </EM>Fisher's exact test on unordered r-by-c contingency tables <LI><EM>by: </EM>C.R. Mehta and N.R. Patel <LI><EM>ref: </EM>ACM TOMS 12 (1986) 154-161 </MENU> <LI><EM>file: </EM><A HREF="./644.zip">644.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>Bessel function, complex argument, nonnegative order <LI><EM>gams: </EM>C10a4,C10b4,C10d <LI><EM>for: </EM>Bessel functions of a complex argument and nonnegative order H1, H2, I, J, K, and Y, as well as the Airy functions Ai, Bi, and their derivatives are provided in both single and double precision. Exponential scaling and sequence generation are optional <LI><EM>by: </EM>D.E. Amos <LI><EM>ref: </EM>ACM TOMS 21 (1995) 388-393 <LI><EM>size: </EM>724 kB </MENU> <LI><EM>file: </EM><A HREF="./645.zip">645.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>compute generalized inverse of matrix, test programs <LI><EM>gams: </EM>D9c <LI><EM>for: </EM>testing programs that compute the generalized inverse of a matrix <LI><EM>by: </EM>J.C. Nash and R.L.C. Wang <LI><EM>ref: </EM>ACM TOMS 12 (1986) 274-277 </MENU> <LI><EM>file: </EM><A HREF="./646.zip">646.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>find positive definite linear combination, 2 real symmetric matrices <LI><EM>gams: </EM>D4b1,D4c1c <LI><EM>title: </EM>PDFIND <LI><EM>for: </EM>positive definite linear combination of two real symmetric matrices may be used to solve the generalized eigenproblem Ax = (lambda)Bx in case A and B are large and sparse, but neither is positive definite <LI><EM>by: </EM>C.R. Crawford <LI><EM>ref: </EM>ACM TOMS 12 (1986) 278-282 </MENU> <LI><EM>file: </EM><A HREF="./647.zip">647.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>keywords: </EM>quasirandom sequence generators <LI><EM>gams: </EM>H2c,L6b21 <LI><EM>title: </EM>generation of sequences of quasirandom vectors with low discrepancy Such sequences may be used to reduce error bounds for multidimensional integration and global optimization. <LI><EM>by: </EM>B.L. Fox <LI><EM>ref: </EM>ACM TOMS 12 (1986) 362-376 </MENU> <LI><EM>file: </EM><A HREF="./648.zip">648.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>I1c <LI><EM>title: </EM>NSDTST and STDTST <LI><EM>for: </EM>assessing the performance of initial value solvers for stiff or nonstiff systems <LI><EM>by: </EM>W. H. Enright and J. D. Pryce <LI><EM>ref: </EM>ACM TOMS 13 (1987) 28-34 </MENU> <LI><EM>file: </EM><A HREF="./649.zip">649.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>J1a3 <LI><EM>title: </EM>FOURCO <LI><EM>for: </EM>trigonometric Fourier coefficients of a smooth function <LI><EM>alg: </EM>Lyness's algorithm <LI><EM>by: </EM>G. Giunta and A. Murli <LI><EM>ref: </EM>ACM TOMS 13 (1987) 97-107 <LI><EM>size: </EM>218 kB </MENU> <LI><EM>file: </EM><A HREF="./650.zip">650.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>C2 <LI><EM>lang: </EM>Motorola 68000 assembler <LI><EM>for: </EM>efficient square root implementation <LI><EM>by: </EM>K. C. Johnson <LI><EM>ref: </EM>ACM TOMS 13 (1987) 138-151 </MENU> <LI><EM>file: </EM><A HREF="./651.zip">651.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>I2b1a1a <LI><EM>title: </EM>HFFT <LI><EM>for: </EM>Helmholtz equation on bounded two- or three-dimensional rectangular domains <LI><EM>by: </EM>R. F. Boisvert <LI><EM>ref: </EM>ACM TOMS 13 (1987) 235-249 </MENU> <LI><EM>file: </EM><A HREF="./652.zip">652.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>F2 <LI><EM>title: </EM>HOMPACK <LI><EM>for: </EM>globally convergent homotopy algorithms, for finding zeros or fixed points of nonlinear systems of equations. <LI><EM>by: </EM>L. T. Watson, S. C. Billups, and A. P. Morgan <LI><EM>ref: </EM>ACM TOMS 13 (1987) 281-310 </MENU> <LI><EM>file: </EM><A HREF="./653.zip">653.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>D1a <LI><EM>title: </EM>PC-BLAS <LI><EM>lang: </EM>8087 assembler <LI><EM>for: </EM>Basic Linear Algebra Subprograms <LI><EM>by: </EM>R. J. Hanson and F. T. Krogh <LI><EM>ref: </EM>ACM TOMS 13 (1987) 311-317 </MENU> <LI><EM>file: </EM><A HREF="./654.zip">654.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>C7e <LI><EM>title: </EM>GRATIO and GAMINV <LI><EM>for: </EM>incomplete gamma function ratios and their inverse <LI><EM>by: </EM>A. R. DiDonato and A. H. Morris, Jr. <LI><EM>ref: </EM>ACM TOMS 13 (1987) 318-319 </MENU> <LI><EM>file: </EM><A HREF="./655.zip">655.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>H2c <LI><EM>title: </EM>IQPACK <LI><EM>for: </EM>stable evaluation of the weights and nodes of interpolatory and Gaussian quadratures with prescribed simple or multiple knots <LI><EM>by: </EM>S. Elhay and J. Kautsky <LI><EM>ref: </EM>ACM TOMS 13 (1987) 399-415 </MENU> <LI><EM>file: </EM><A HREF="./656.zip">656.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>D1 <LI><EM>for: </EM>model implementation and test programs for Level 2 BLAS <LI><EM>by: </EM>J. J. Dongarra, J. du Croz, S. Hammarling, and R. J. Hanson <LI><EM>ref: </EM>ACM TOMS 14 (1988) 18-32 <PRE> However, you almost surely want the newer version in netlib/blas. </PRE> </MENU> <LI><EM>file: </EM><A HREF="./657.zip">657.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>Q <LI><EM>title: </EM>CON3D <LI><EM>for: </EM>plotting contour surfaces of a function of three variables <LI><EM>by: </EM>G. Sewell <LI><EM>ref: </EM>ACM TOMS 14 (1988) 42-44 </MENU> <LI><EM>file: </EM><A HREF="./658.zip">658.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>I1a1b,I1a2 <LI><EM>title: </EM>ODESSA <LI><EM>for: </EM>ordinary differential equation solver (a modification of LSODE) with explicit simultaneous sensitivity analysis <LI><EM>by: </EM>J. R. Leis and M. A. Kramer <LI><EM>ref: </EM>ACM TOMS 14 (1988) 61-67 </MENU> <LI><EM>file: </EM><A HREF="./659.zip">659.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>G2i,H2c <LI><EM>for: </EM>Sobol's quasirandom sequence generator for multivariate quadrature and optimization <LI><EM>by: </EM>P. Bratley and B. L. Fox <LI><EM>ref: </EM>ACM TOMS 14 (1988) 88-100 </MENU> <LI><EM>file: </EM><A HREF="./660.zip">660.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>E2b <LI><EM>title: </EM>QSHEP2D <LI><EM>for: </EM>quadratic Shepard method for bivariate interpolation of scattered data <LI><EM>by: </EM>R. J. Renka <LI><EM>ref: </EM>ACM TOMS 14 (1988) 149-150 </MENU> <LI><EM>file: </EM><A HREF="./661.zip">661.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>E2b <LI><EM>title: </EM>QSHEP3D <LI><EM>for: </EM>quadratic Shepard method for trivariate interpolation of scattered data <LI><EM>by: </EM>R. J. Renka <LI><EM>ref: </EM>ACM TOMS 14 (1988) 151-152 </MENU> <LI><EM>file: </EM><A HREF="./662.zip">662.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>J3 <LI><EM>title: </EM>MODUL1 and MODUL2 <LI><EM>for: </EM>numerical inversion of the Laplace transform <LI><EM>alg: </EM>Weeks' method <LI><EM>by: </EM>B. S. Garbow, G. Giunta, and J. N. Lyness <LI><EM>ref: </EM>ACM TOMS 14 (1988) 171-176 </MENU> <LI><EM>file: </EM><A HREF="./663.zip">663.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>D1a <LI><EM>title: </EM>CWI BLAS <LI><EM>for: </EM>Basic Linear Algebra Subprograms in Fortran 200 for the Cyber 205 <LI><EM>by: </EM>M. Louter-Nool <LI><EM>ref: </EM>ACM TOMS 14 (1988) 177-195 </MENU> <LI><EM>file: </EM><A HREF="./664.zip">664.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>D2a2 <LI><EM>title: </EM>GBSOL <LI><EM>for: </EM>Gauss algorithm to solve systems with large banded matrices using random-access disk storage <LI><EM>by: </EM>G. Schrauf <LI><EM>ref: </EM>ACM TOMS 14 (1988) 257-260 </MENU> <LI><EM>file: </EM><A HREF="./665.zip">665.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>R1 <LI><EM>title: </EM>MACHAR <LI><EM>for: </EM>dynamically determine machine parameters <LI><EM>by: </EM>W.J. Cody <LI><EM>ref: </EM>ACM TOMS 14 (1988) 303-311 </MENU> <LI><EM>file: </EM><A HREF="./666.zip">666.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>F2 <LI><EM>title: </EM>CHABIS <LI><EM>for: </EM>locating and evaluating roots of systems of nonlinear equations <LI><EM>alg: </EM>characteristic bisection. <LI><EM>by: </EM>M.N. Vrahatis <LI><EM>ref: </EM>ACM TOMS 15 (1988) 330-336 </MENU> <LI><EM>file: </EM><A HREF="./667.zip">667.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>G1b1a <LI><EM>title: </EM>SIGMA <LI><EM>for: </EM>global minimization using a stochastic integration algorithm <LI><EM>by: </EM>F. Aluffi-Pentini, V. Parisi, and F. Zirilli <LI><EM>ref: </EM>ACM TOMS 14 (1988) 366-380 <LI><EM>size: </EM>215 kB </MENU> <LI><EM>file: </EM><A HREF="./668.zip">668.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>L6a8 <LI><EM>title: </EM>H2PEC <LI><EM>for: </EM>generating observations from the hypergeometric distribution <LI><EM>by: </EM>V. Kachitvichyanukul and B.W. Schmeiser <LI><EM>ref: </EM>ACM TOMS 14 (1988) 397-3986 </MENU> <LI><EM>file: </EM><A HREF="./669.zip">669.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>I1a1a <LI><EM>title: </EM>BRKF45 <LI><EM>for: </EM>first-order systems of nonstiff initial value problems for ordinary differential equations. <LI><EM>alg: </EM>two-step block Runge-Kutta formula of order 6. <LI><EM>by: </EM>J.R. Cash <LI><EM>ref: </EM>ACM TOMS 15 (1989) 29-30 </MENU> <LI><EM>file: </EM><A HREF="./670.zip">670.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>I1a1a <LI><EM>for: </EM>Runge-Kutta-Nystrom. Two embedded formula pairs are provided, the lower order pair allowing interpolation <LI><EM>by: </EM>R.W. Brankin, I. Gladwell, J.R. Dormand, P.J. Prince, and W.L. Seward <LI><EM>ref: </EM>ACM TOMS 15 (1989) 31-40 </MENU> <LI><EM>file: </EM><A HREF="./671.zip">671.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>Q,E2a <LI><EM>title: </EM>FARB-E-2D <LI><EM>for: </EM>contour lines for values given at rectangular mesh Areas between contour lines may be filled with colors or patterns <LI><EM>alg: </EM>nonlinear bicubic Hermite polynomial interpolation <LI><EM>by: </EM>A. Preusser <LI><EM>ref: </EM>ACM TOMS 15 (1989) 79-89 </MENU> <LI><EM>file: </EM><A HREF="./672.zip">672.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>H2c <LI><EM>title: </EM>EXTEND <LI><EM>for: </EM>generating interpolatory quadrature rules of the highest degree of precision with preassigned nodes for general weight functions <LI><EM>by: </EM>T.N.L. Patterson <LI><EM>ref: </EM>ACM TOMS 15 (1989) 137-143 </MENU> <LI><EM>file: </EM><A HREF="./673.zip">673.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>N <LI><EM>lang: </EM>Pascal <LI><EM>alg: </EM>one-pass <LI><EM>for: </EM>dynamic Huffman codes (compression) <LI><EM>by: </EM>J.S. Vitter <LI><EM>ref: </EM>ACM TOMS 15 (1989) 158-167 </MENU> <LI><EM>file: </EM><A HREF="./674.zip">674.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>D1b2 <LI><EM>for: </EM>one-norm of a real or complex matrix, condition estimation. Explicit matrix is not required; instead matrix-vector products are computed by the calling program via a reverse communications interface. <LI><EM>by: </EM>N.J. Higham <LI><EM>ref: </EM>ACM TOMS 14 (1988) 381-396 </MENU> <LI><EM>file: </EM><A HREF="./675.zip">675.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>L10a2e <LI><EM>for: </EM>square root covariance filter and information filter in dense or Hessenberg forms <LI><EM>by: </EM>M. Vanbegin, P. Van Doore and M. Verhaegen <LI><EM>ref: </EM>ACM TOMS 15 (1989) 243-256 <LI><EM>size: </EM>234 kB </MENU> <LI><EM>file: </EM><A HREF="./676.zip">676.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>K1b1a2,L8a4,L8e5 <LI><EM>title: </EM>ODRPACK <LI><EM>for: </EM>weighted orthogonal distance regression <LI><EM>by: </EM>P.T. Boggs, J.R. Donaldson, R.H. Byrd, and R.B. Snabel <LI><EM>ref: </EM>ACM TOMS 15 (1989) 348-364 <LI><EM>size: </EM>201 kB <PRE> However, you almost surely want the newer version in netlib/odrpack. </PRE> </MENU> <LI><EM>file: </EM><A HREF="./677.zip">677.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>E2b <LI><EM>for: </EM>interpolation of rapidly varying function values given at points irregularly distributed in the plane <LI><EM>alg: </EM>C1 triangular elements, with needed partial derivatives are estimated using a minimization criterion making use of a tension parameter <LI><EM>by: </EM>L.B. Montefusco and G. Casciola <LI><EM>ref: </EM>ACM TOMS 15 (1989) 365-374 </MENU> <LI><EM>file: </EM><A HREF="./678.zip">678.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>L6a2 <LI><EM>title: </EM>BTPEC <LI><EM>for: </EM>sampling from the binomial distribution <LI><EM>by: </EM>V. Kachitvichyanukul and B.W. Schmeiser <LI><EM>ref: </EM>ACM TOMS 15 (1989) 394-397 </MENU> <LI><EM>file: </EM><A HREF="./679.zip">679.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>D1b <LI><EM>title: </EM>Level 3 BLAS <LI><EM>for: </EM>basic linear algebra <LI><EM>by: </EM>J.J. Dongarra, J. Du Croz, S. Hammarling, and I. Duff <LI><EM>ref: </EM>ACM TOMS 16 (1990) 18-28 <PRE> not available by email; use ftp However, you almost surely want the newer version in netlib/blas. </PRE> </MENU> <LI><EM>file: </EM><A HREF="./680.zip">680.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>C8a <LI><EM>for: </EM>complex error function <LI><EM>by: </EM>G.P.M. Poppe and C.M.J. Wijers <LI><EM>ref: </EM>ACM TOMS 16 (1990) 47 </MENU> <LI><EM>file: </EM><A HREF="./681.zip">681.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>F2 <LI><EM>title: </EM>INTBIS <LI><EM>for: </EM>real roots of a system of nonlinear equations within a region defined by bounds on the variables <LI><EM>alg: </EM>interval Newton/bisection methods <LI><EM>by: </EM>R.B. Kearfott and M. Novoa III <LI><EM>ref: </EM>ACM TOMS 16 (1990) 152-157 </MENU> <LI><EM>file: </EM><A HREF="./682.zip">682.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>F2 <LI><EM>for: </EM>inversion of the Laplace transform <LI><EM>alg: </EM>Talbot's method <LI><EM>by: </EM>A. Murli and M. Rizzardi <LI><EM>ref: </EM>ACM TOMS 16 (1990) 158-168 </MENU> <LI><EM>file: </EM><A HREF="./683.zip">683.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>C5 <LI><EM>for: </EM>exponential integrals of a complex argument <LI><EM>by: </EM>D.E. Amos <LI><EM>ref: </EM>ACM TOMS 16 (1990) 178-182 </MENU> <LI><EM>file: </EM><A HREF="./684.zip">684.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>E2b <LI><EM>for: </EM>C1 and C2 interpolation on triangles with quintic and nonic bivariate polynomials <LI><EM>by: </EM>A. Preusser <LI><EM>ref: </EM>ACM TOMS 16 (1990) 253-257 </MENU> <LI><EM>file: </EM><A HREF="./685.zip">685.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>I2b1a1a,I2b1a2 <LI><EM>title: </EM>SERRG2 <LI><EM>for: </EM>separable elliptic equations on a rectangle <LI><EM>alg: </EM>Rayleigh-Ritz-Galerkin with tensor-product B-splines <LI><EM>by: </EM>L. Kaufmann and D. Warner <LI><EM>ref: </EM>ACM TOMS 16 (1990) 325-351 <LI><EM>size: </EM>259 kB </MENU> <LI><EM>file: </EM><A HREF="./686.zip">686.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>gams: </EM>D7c <LI><EM>for: </EM>updating the QR decomposition of a matrix. <LI><EM>by: </EM>L. Reichel and W.B. Gragg <LI><EM>ref: </EM>ACM TOMS 16 (1990) 369-377 </MENU> <LI><EM>file: </EM><A HREF="./687.zip">687.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,1 <LI><EM>for: </EM>decision tree for initial value ode <LI><EM>gams: </EM>i1c </MENU> <LI><EM>file: </EM><A HREF="./688.zip">688.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,2 <LI><EM>for: </EM>epdcol: a more efficient pdecol code <LI><EM>gams: </EM>i2a1a <LI><EM>size: </EM>335 kB </MENU> <LI><EM>file: </EM><A HREF="./689.zip">689.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,2 <LI><EM>for: </EM>nonlinear volterra integral equations of the second kind <LI><EM>gams: </EM>i3 <LI><EM>size: </EM>450 kB </MENU> <LI><EM>file: </EM><A HREF="./690.zip">690.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,2 <LI><EM>for: </EM>chebyshev polynomial software for elliptic-parabolic systems of pdes <LI><EM>gams: </EM>i2a1a, i2b <LI><EM>size: </EM>331 kB </MENU> <LI><EM>file: </EM><A HREF="./691.zip">691.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,2 <LI><EM>for: </EM>improving quadpack automatic integration routines <LI><EM>gams: </EM>h2a1a1, h2a2a1 </MENU> <LI><EM>file: </EM><A HREF="./692.zip">692.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,2 <LI><EM>for: </EM>model implementation and test package for the sparse blas <LI><EM>gams: </EM>d1a, d1b1 <LI><EM>size: </EM>353 kB </MENU> <LI><EM>file: </EM><A HREF="./693.zip">693.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,2 <LI><EM>for: </EM>floating point multiple precision arithmetic <LI><EM>size: </EM>295 kB </MENU> <LI><EM>file: </EM><A HREF="./694.zip">694.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,3 <LI><EM>for: </EM>test matrices <LI><EM>gams: </EM>d1b1 </MENU> <LI><EM>file: </EM><A HREF="./695.zip">695.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,3 <LI><EM>for: </EM>modified cholesky factorization <LI><EM>gams: </EM>d2b1a, d2b1b </MENU> <LI><EM>file: </EM><A HREF="./696.zip">696.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,3 <LI><EM>for: </EM>inverse rayleigh iteration for complex band matrices <LI><EM>gams: </EM>d4a4, d4a6 </MENU> <LI><EM>file: </EM><A HREF="./697.zip">697.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,3 <LI><EM>for: </EM>univariate interpolation <LI><EM>gams: </EM>e1a </MENU> <LI><EM>file: </EM><A HREF="./698.zip">698.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,4 <LI><EM>for: </EM>dcuhre - adaptive multidimensional integration for a vector of integrals <LI><EM>by: </EM>Berntsen, Espelid, Genz <LI><EM>gams: </EM>h2b1a1 <LI><EM>size: </EM>201 kB </MENU> <LI><EM>file: </EM><A HREF="./699.zip">699.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,4 <LI><EM>for: </EM>new representation of Patterson's quadrature formulae <LI><EM>by: </EM>Krogh, Van Snyder <LI><EM>gams: </EM>h2a1a1 </MENU> <LI><EM>file: </EM><A HREF="./700.zip">700.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,4 <LI><EM>for: </EM>sleign - Fortran package for Sturm-Liouville problems <LI><EM>by: </EM>Bailey, Garbow, Kaper, Zetti <LI><EM>gams: </EM>i1b3 </MENU> <LI><EM>file: </EM><A HREF="./701.zip">701.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 17,4 <LI><EM>for: </EM>goliath - exact analysis of rectangular rank-deficient sparse rational linear systems <LI><EM>by: </EM>Alefeld, Eyre <LI><EM>gams: </EM>d9a </MENU> <LI><EM>file: </EM><A HREF="./702.zip">702.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,1 <LI><EM>title: </EM>TNPACK <LI><EM>for: </EM>large-scale minimization <LI><EM>alg: </EM>truncated Newton <LI><EM>by: </EM>Schlick, Fogelson <LI><EM>gams: </EM>g1b1c </MENU> <LI><EM>file: </EM><A HREF="./703.zip">703.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,2 <LI><EM>title: </EM>MEBDF <LI><EM>for: </EM>stiff ode <LI><EM>by: </EM>Cash, Considine <LI><EM>gams: </EM>i1a2 </MENU> <LI><EM>file: </EM><A HREF="./704.zip">704.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,2 <LI><EM>title: </EM>ABDPACK <LI><EM>for: </EM>almost block diagonal linear systems in spline collocation <LI><EM>by: </EM>Majaess, Keast, Fairweather, Bennett <LI><EM>gams: </EM>d2a2, d2a4 </MENU> <LI><EM>file: </EM><A HREF="./705.zip">705.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,2 <LI><EM>for: </EM>Sylvester equation AXB + CXD = E <LI><EM>by: </EM>Gardiner, Laub, Amato, Moler <LI><EM>gams: </EM>d8 <LI><EM>size: </EM>326 kB </MENU> <LI><EM>file: </EM><A HREF="./706.zip">706.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,3 <LI><EM>title: </EM>DCUTRI <LI><EM>for: </EM>two-dimensional integral over triangulated region <LI><EM>by: </EM>Berntsen, Espelid <LI><EM>gams: </EM>h2b2a1 </MENU> <LI><EM>file: </EM><A HREF="./707.zip">707.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,3 <LI><EM>title: </EM>CONHYP <LI><EM>for: </EM>confluent hypergeometric function <LI><EM>by: </EM>Nardin, Perger, Bhalla <LI><EM>gams: </EM>c11 </MENU> <LI><EM>file: </EM><A HREF="./708.zip">708.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,3 <LI><EM>title: </EM>BRATIO <LI><EM>for: </EM>incomplete Beta function IX(a,b) <LI><EM>by: </EM>Morris <LI><EM>gams: </EM>c7f </MENU> <LI><EM>file: </EM><A HREF="./709.zip">709.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,4 <LI><EM>for: </EM>testing algorithm implementations <LI><EM>by: </EM>Buckley <LI><EM>size: </EM>1.3 MB <LI><EM>gams: </EM>g4f, s3 </MENU> <LI><EM>file: </EM><A HREF="./710.zip">710.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,4 <LI><EM>for: </EM>eigenvalues and eigenvectors of a general matrix <LI><EM>by: </EM>Dongarra, Geist, Romine <LI><EM>gams: </EM>d4a2 </MENU> <LI><EM>file: </EM><A HREF="./711.zip">711.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,4 <LI><EM>title: </EM>BTN <LI><EM>for: </EM>parallel unconstrained optimization <LI><EM>by: </EM>Nash, Sofer <LI><EM>gams: </EM>g1b1b <LI><EM>size: </EM>233 kB </MENU> <LI><EM>file: </EM><A HREF="./712.zip">712.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,4 <LI><EM>for: </EM>normal random number generator <LI><EM>by: </EM>Leva <LI><EM>gams: </EM>l6a14 </MENU> <LI><EM>file: </EM><A HREF="./713.zip">713.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 18,4 <LI><EM>for: </EM>vectorized Bessel function evaluation <LI><EM>gams: </EM>c10a1, c10b1 <LI><EM>size: </EM>535 kB </MENU> <LI><EM>file: </EM><A HREF="./714.zip">714.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>title: </EM>celefunt <LI><EM>ref: </EM>TOMS 19,1 <LI><EM>for: </EM>testing elementary functions of complex argument <LI><EM>by: </EM>Cody <LI><EM>gams: </EM>c2, c4b </MENU> <LI><EM>file: </EM><A HREF="./715.zip">715.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>title: </EM>specfun <LI><EM>ref: </EM>TOMS 19,1 <LI><EM>for: </EM>special function routines and test drivers <LI><EM>by: </EM>Cody <LI><EM>gams: </EM>c5, c7, c8, c10 <LI><EM>size: </EM>525 kB </MENU> <LI><EM>file: </EM><A HREF="./716.zip">716.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>title: </EM>tspack <LI><EM>ref: </EM>TOMS 19,1 <LI><EM>for: </EM>tension spline curve-fitting package <LI><EM>by: </EM>Renka <LI><EM>gams: </EM>e1a, e1c, k1a1a1, k1a1a3 <LI><EM>size: </EM>252 kB </MENU> <LI><EM>file: </EM><A HREF="./717.zip">717.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 19,1 <LI><EM>for: </EM>max- and quasi-likelihood estimation in nonlinear regression <LI><EM>by: </EM>Bunch, Gay, Welsch <LI><EM>gams: </EM>l8e1b2, l8e1b4 <LI><EM>size: </EM>1.2 MB </MENU> <LI><EM>file: </EM><A HREF="./718.zip">718.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 19,2 <LI><EM>for: </EM>eigenvalue allocation problem for single-input systems <LI><EM>by: </EM>Miminis, Reid <LI><EM>gams: </EM>d4, g3 <LI><EM>size: </EM>162 kB </MENU> <LI><EM>file: </EM><A HREF="./719.zip">719.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 19,3 <LI><EM>for: </EM>multiprecision translation and execution of Fortran programs <LI><EM>by: </EM>Bailey <LI><EM>gams: </EM>a3c, a3d, a4c, a4d <LI><EM>size: </EM>488 kB </MENU> <LI><EM>file: </EM><A HREF="./720.zip">720.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 19,3 <LI><EM>for: </EM>adaptive cubature over a collection of 3-dimensional simplices <LI><EM>by: </EM>Berntsen, Cools, Espelid <LI><EM>gams: </EM>h2b2a1 <LI><EM>size: </EM>185 kB </MENU> <LI><EM>file: </EM><A HREF="./721.zip">721.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 19,3 <LI><EM>for: </EM>eigenvalues of Mathieu differential equation for noninteger and integer order <LI><EM>by: </EM>Shirts <LI><EM>gams: </EM>c17 <LI><EM>size: </EM>154 kB </MENU> <LI><EM>file: </EM><A HREF="./722.zip">722.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 19,4 <LI><EM>for: </EM>support IEEE binary floating point arithmetic <LI><EM>by: </EM>Cody, Coonen <LI><EM>gams: </EM>a3a, a6c, r3c <LI><EM>size: </EM>53 kB </MENU> <LI><EM>file: </EM><A HREF="./723.zip">723.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 19,4 <LI><EM>for: </EM>Fresnel integrals <LI><EM>by: </EM>Van Snyder <LI><EM>gams: </EM>c8b <LI><EM>size: </EM>85 kB </MENU> <LI><EM>file: </EM><A HREF="./724.zip">724.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 19,4 <LI><EM>for: </EM>F-percentiles <LI><EM>by: </EM>Abernathy, Smith <LI><EM>gams: </EM>l5a2f <LI><EM>size: </EM>38 kB </MENU> <LI><EM>file: </EM><A HREF="./725.zip">725.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 19,4 <LI><EM>for: </EM>multivariate normal integral <LI><EM>by: </EM>Drezner <LI><EM>gams: </EM>l5b1n <LI><EM>size: </EM>20 kB </MENU> <LI><EM>file: </EM><A HREF="./726.zip">726.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,1 (MAR 1994) 21-62 <LI><EM>title: </EM>ORTHPOL <LI><EM>for: </EM>Generating Orthogonal Polynomials and Gauss-type Quadrature Rules <LI><EM>by: </EM>Walter Gautschi <LI><EM>size: </EM>406 kB </MENU> <LI><EM>file: </EM><A HREF="./727.zip">727.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,1 (MAR 1994) 100-102 <LI><EM>by: </EM>Sherif Hashem and Bruce Schmeiser <LI><EM>lang: </EM>C <LI><EM>for: </EM>q-th quantile and standard deviation of that estimate <LI><EM>size: </EM>57 kB </MENU> <LI><EM>file: </EM><A HREF="./728.zip">728.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,1 (MAR 1994) 120-123 <LI><EM>for: </EM>quadratic bilevel programming problem <LI><EM>by: </EM>Paul H. Calamai and Luis N. Vicente <LI><EM>size: </EM>73 kB </MENU> <LI><EM>file: </EM><A HREF="./729.zip">729.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,1 (MAR 1994) 160 <LI><EM>alg: </EM>extended Levinson algorithms <LI><EM>for: </EM>solving symmetric and general Toeplitz systems <LI><EM>by: </EM>Per Christian Hansen <LI><EM>size: </EM>139 kB </MENU> <LI><EM>file: </EM><A HREF="./730.zip">730.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,1 (MAR 1994) 161 <LI><EM>alg: </EM>divide and conquer <LI><EM>for: </EM>unitary eigenproblem <LI><EM>by: </EM>G. S. Ammar, L. Reichel, and D. C. Sorensen <LI><EM>size: </EM>144 kB </MENU> <LI><EM>file: </EM><A HREF="./731.zip">731.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,2 (JUN 1994) 194 <LI><EM>alg: </EM>adaptive moving grid <LI><EM>for: </EM>univariate partial differential equation <LI><EM>by: </EM>J. G. Blom and P. A. Zegeling <LI><EM>size: </EM>568 kB </MENU> <LI><EM>file: </EM><A HREF="./732.zip">732.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,3 (Sep 1994) 247 <LI><EM>alg: </EM>capacitance matrix, Laplacian preconditioner, FACR <LI><EM>for: </EM>nonseparable self-adjoint elliptic PDE on 2D polygonal domain <LI><EM>by: </EM>P. F. Cummins and G. K. Vallis <LI><EM>size: </EM>228 kB </MENU> <LI><EM>file: </EM><A HREF="./733.zip">733.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>name: </EM>TOMP <LI><EM>ref: </EM>TOMS 20,3 (Sep 1994) 262 <LI><EM>alg: </EM>nonlinear programming <LI><EM>for: </EM>optimal control problem <LI><EM>by: </EM>D. Kraft <LI><EM>size: </EM>219 kB </MENU> <LI><EM>file: </EM><A HREF="./734.zip">734.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,3 (Sep 1994) 354 <LI><EM>alg: </EM>toms/630 <LI><EM>lang: </EM>Fortran90 <LI><EM>by: </EM>A. G. Buckley <LI><EM>size: </EM>414 kB </MENU> <LI><EM>file: </EM><A HREF="./735.zip">735.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,3 (Sep 1994) 398 <LI><EM>alg: </EM>pyramid <LI><EM>for: </EM>wavelet transform and inverse <LI><EM>by: </EM>C. Taswell and K. C. McGill <LI><EM>size: </EM>27 kB </MENU> <LI><EM>file: </EM><A HREF="./736.zip">736.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,4 (Dec 1994) 427 <LI><EM>for: </EM>hyperelliptic integrals and the surface measure of ellipsoids <LI><EM>by: </EM>C. F. Dunkl and D. E. Ramirez <LI><EM>size: </EM>44 kB </MENU> <LI><EM>file: </EM><A HREF="./737.zip">737.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,4 (Dec 1994) 447 <LI><EM>for: </EM>portable fortran 77 interval standard function library <LI><EM>alg: </EM>intlib <LI><EM>by: </EM>R. B. Kearfott, M. Dawande, K. Du and C. Hu <LI><EM>size: </EM>704 kB </MENU> <LI><EM>file: </EM><A HREF="./738.zip">738.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,4 (Dec 1994) 494 <LI><EM>for: </EM>generate niederreiters low discrepancy sequences <LI><EM>by: </EM>P. Bratley, B. L. Fox and H. Niederreiter <LI><EM>size: </EM>127 kB </MENU> <LI><EM>file: </EM><A HREF="./739.zip">739.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 20,4 (Dec 1994) 518 <LI><EM>for: </EM>unconstrained optimization using tensor methods <LI><EM>by: </EM>T. Chow, E. Eskow and R. Schnabel <LI><EM>size: </EM>124 kB </MENU> <LI><EM>file: </EM><A HREF="./740.zip">740.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,1 (Mar 1995) 18 <LI><EM>for: </EM>compute improved incomplete cholesky factorizations <LI><EM>by: </EM>M. T. Jones and P. E. Plassmann <LI><EM>size: </EM>61 kB </MENU> <LI><EM>file: </EM><A HREF="./741.zip">741.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,1 (Mar 1995) 20 <LI><EM>for: </EM>least-squares solution of linear, bordered, block diagonal systems of equations <LI><EM>by: </EM>R. D. Ray <LI><EM>size: </EM>300 kB </MENU> <LI><EM>file: </EM><A HREF="./742.zip">742.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,1 (Mar 1995) 98 <LI><EM>for: </EM>least squares data fitting with nonnegative second divided differences <LI><EM>alg: </EM>l2cxft <LI><EM>by: </EM>I. C. Demetriou <LI><EM>size: </EM>263 kB </MENU> <LI><EM>file: </EM><A HREF="./743.zip">743.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,2 (June 1995) 172 <LI><EM>alg: </EM>wapr <LI><EM>for: </EM>calculating real values of the w-function <LI><EM>by: </EM>D. A. Barry, S. J. Barry and P. J. Culligan-Hensley <LI><EM>size: </EM>73 kB </MENU> <LI><EM>file: </EM><A HREF="./744.zip">744.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,2 (June 1995) 194 <LI><EM>for: </EM>stochastic algorithm for global minimization with constraints <LI><EM>by: </EM>F. M. Rabinowitz <LI><EM>size: </EM>33 kB </MENU> <LI><EM>file: </EM><A HREF="./745.zip">745.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,3 (Sep 1995) 221 <LI><EM>for: </EM>computation of the complete and incomplete fermi-dirac integral <LI><EM>by: </EM>M. Goano <LI><EM>size: </EM>106 kB </MENU> <LI><EM>file: </EM><A HREF="./746.zip">746.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,3 (Sep 1995) 233 <LI><EM>alg: </EM>pcomp <LI><EM>for: </EM>fortran code for automatic differentiation <LI><EM>by: </EM>M. Dobmann, M. Liepelt and K. Schittkowski <LI><EM>size: </EM>284 kB </MENU> <LI><EM>file: </EM><A HREF="./747.zip">747.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,3 (Sep 1995) 299 <LI><EM>for: </EM>fortran subroutine to solve the eigenvalue assignment problem for multiinput systems using state feedback <LI><EM>by: </EM>G. Miminis and H. Roth <LI><EM>size: </EM>663 kB </MENU> <LI><EM>file: </EM><A HREF="./748.zip">748.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,3 (Sep 1995) 327 <LI><EM>for: </EM>enclosing zeros of continuous functions <LI><EM>by: </EM>G. E. Alefeld, F. A. Porta and Y. Shi <LI><EM>size: </EM>37 kB </MENU> <LI><EM>file: </EM><A HREF="./749.zip">749.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,4 (Dec 1995) 372 <LI><EM>for: </EM>fast discrete cosine transform <LI><EM>by: </EM>B. G. Sherlock and D. M. Monro <LI><EM>size: </EM>38 kB </MENU> <LI><EM>file: </EM><A HREF="./750.zip">750.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 21,4 (Dec 1995) 410 <LI><EM>for: </EM>exact solution of large scale asymmetric travelling salesman problems <LI><EM>by: </EM>M. Dell'Amico, G. Carpaneto and P. Toth <LI><EM>size: </EM>71 kB </MENU> <LI><EM>file: </EM><A HREF="./751.zip">751.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,1 (Mar 1996) 1 <LI><EM>alg: </EM>tripack <LI><EM>for: </EM>constrained two-dimensional delauney triangulation package <LI><EM>by: </EM>R. J. Renka <LI><EM>size: </EM>189 kB </MENU> <LI><EM>file: </EM><A HREF="./752.zip">752.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,1 (Mar 1996) 9 <LI><EM>alg: </EM>srfpack <LI><EM>for: </EM>software for scattered data fitting with a constrained surface under tension <LI><EM>by: </EM>R. J. Renka <LI><EM>size: </EM>210 kB </MENU> <LI><EM>file: </EM><A HREF="./753.zip">753.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,1 (Mar 1996) 24 <LI><EM>alg: </EM>tenpack <LI><EM>for: </EM>a linpack/blas2-based library for the computer manipulation of tensor products <LI><EM>by: </EM>P. E. Buis and W. R. Dyksen <LI><EM>size: </EM>79 kB </MENU> <LI><EM>file: </EM><A HREF="./754.zip">754.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,1 (Mar 1996) 104 <LI><EM>for: </EM>fortran subroutines for approximate solution of dense quadratic assignment problems using grasp <LI><EM>by: </EM>M. G. C. Resende, P. M. Pardalos and Y. Li <LI><EM>size: </EM>48 kB </MENU> <LI><EM>file: </EM><A HREF="./755.zip">755.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,2 (Jun 1996) 131 <LI><EM>for: </EM>{ADOL-C}: A Package for the Automatic Differentiation of Algorithms Written in {C/C++} <LI><EM>by: </EM>Griewank, A., Juedes, D. and Utke, J. <LI><EM>size: </EM>484 kB </MENU> <LI><EM>file: </EM><A HREF="./756.zip">756.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,2 (Jun 1996) 168 <LI><EM>for: </EM>A {Matlab} Toolbox for {Schwarz-Christoffel} Mapping <LI><EM>by: </EM>Driscoll, T. A. <LI><EM>size: </EM>660 kB </MENU> <LI><EM>file: </EM><A HREF="./757.zip">757.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,3 (Sep 1996) 288 <LI><EM>for: </EM>{MISCFUN}, a software package to compute uncommon special functions Abramowitz, Airy, Bessel integrals, Debye, Struve, synchrotron radiation, transport integral, inverse-tangent integral, Clausen integral, Lobachevski integral, Stromgren integral <LI><EM>by: </EM>Macleod, A. J. <LI><EM>size: </EM>1273 kB </MENU> <LI><EM>file: </EM><A HREF="./758.zip">758.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,3 (Sep 1996) 302 <LI><EM>for: </EM>{VLUGR2}: a vectorizable adaptive-grid solver for {PDEs} in {2D} <LI><EM>by: </EM>Blom, J. G., Trompert, R. A. and Verwer, J. G. <LI><EM>size: </EM>1865 kB </MENU> <LI><EM>file: </EM><A HREF="./759.zip">759.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,3 (Sep 1996) 329 <LI><EM>for: </EM>{VLUGR3}: a vectorizable adaptive-grid solver for {PDEs} in {3D} --- Part {II}. code description <LI><EM>by: </EM>Blom, J. G. and Verwer, J. G. <LI><EM>size: </EM>1741 kB </MENU> <LI><EM>file: </EM><A HREF="./760.zip">760.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,3 (Sep 1996) 357 <LI><EM>for: </EM>Rectangular-grid-data surface fitting that has the accuracy of a bicubic polynomial <LI><EM>by: </EM>Akima, H. <LI><EM>size: </EM>76 kB </MENU> <LI><EM>file: </EM><A HREF="./761.zip">761.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,3 (Sep 1996) 362 <LI><EM>for: </EM>Scattered-data surface fitting that has the accuracy of a cubic polynomial <LI><EM>by: </EM>Akima, H. <LI><EM>size: </EM>285 kB </MENU> <LI><EM>file: </EM><A HREF="./762.zip">762.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,3 (Sep 1996) 372 <LI><EM>for: </EM>{LLDRLF}, log-likelihood and some derivatives for {log-F} models <LI><EM>by: </EM>Brown, B. W., Levy, L. B., Lovato, J., Russell, K. and Spears, F. M. <LI><EM>size: </EM>410 kB </MENU> <LI><EM>file: </EM><A HREF="./763.zip">763.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 22,4 (Dec 1996) 385 <LI><EM>for: </EM>INTERVAL_ARITHMETIC: A Fortran 90 Module for an Interval Data Type <LI><EM>by: </EM>R. B. Kearfott <LI><EM>size: </EM>347 kB </MENU> <LI><EM>file: </EM><A HREF="./764.zip">764.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,1 (Mar 1997) 1 <LI><EM>for: </EM>Cubpack++: A {C++} Package for Automatic Two-Dimensional Cubature <LI><EM>by: </EM>R. Cools, D. Laurie and L. Pluym <LI><EM>size: </EM>938 kB </MENU> <LI><EM>file: </EM><A HREF="./765.zip">765.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,1 (Mar 1997) 81 <LI><EM>for: </EM>{STENMIN:} A Software Package for Large, Sparse Unconstrained Optimization Using Tensor Methods <LI><EM>by: </EM>A. Bouaricha <LI><EM>size: </EM>1106 kB </MENU> <LI><EM>file: </EM><A HREF="./766.zip">766.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,1 (Mar 1997) 91 <LI><EM>for: </EM>Experiments with a Weakly Stable Algorithm for Computing {Pad\'{e}}-{Hermite} and Simultaneous {Pad\'{e}} Approximants <LI><EM>by: </EM>S. Cabay, A. R. Jones and G. Labahn <LI><EM>size: </EM>140 kB </MENU> <LI><EM>file: </EM><A HREF="./767.zip">767.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,1 (Mar 1997) 111 <LI><EM>for: </EM>A {Fortran} 77 Package for Column Reduction of Polynomial Matrices <LI><EM>by: </EM>A. J. Geurts and C. Praagman <LI><EM>size: </EM>180 kB </MENU> <LI><EM>file: </EM><A HREF="./768.zip">768.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,2 (Jun 1997) 174 <LI><EM>for: </EM>{TENSOLVE}: A Software Package for Solving Systems of Nonlinear Equations and Nonlinear Least-squares Problems Using Tensor Methods <LI><EM>by: </EM>Bouaricha, A. and Schnabel, R. B. <LI><EM>size: </EM>287 kB </MENU> <LI><EM>file: </EM><A HREF="./769.zip">769.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,2 (Jun 1997) 196 <LI><EM>for: </EM>{Fortran} Subroutines for Approximate Solution of Sparse Quadratic Assignment Problems Using {GRASP} <LI><EM>by: </EM>Pardalos, P. M., Pitsolulis, L. S. and Resende, M. G. C. <LI><EM>size: </EM>272 kB </MENU> <LI><EM>file: </EM><A HREF="./770.zip">770.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,2 (Jun 1997) 252 <LI><EM>for: </EM>{BVSPIS}---A Package for Computing Boundary-Valued Shape-Preserving Interpolating Splines <LI><EM>by: </EM>Costantini, P. <LI><EM>size: </EM>285 kB </MENU> <LI><EM>file: </EM><A HREF="./771.zip">771.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,3 (Sep 1997) 402 <LI><EM>for: </EM>rksuite_90: {Fortran} 90 Software for Ordinary Differential Equation Initial-Value Problems <LI><EM>by: </EM>R. W. Brankin and I. Gladwell <LI><EM>size: </EM>1474 kB </MENU> <LI><EM>file: </EM><A HREF="./772.zip">772.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,3 (Sep 1997) 416 <LI><EM>for: </EM>{STRIPACK}: {Delaunay} Triangulation and {Voronoi} Diagram on the Surface of a Sphere <LI><EM>by: </EM>R. J. Renka <LI><EM>size: </EM>207 kB </MENU> <LI><EM>file: </EM><A HREF="./773.zip">773.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,3 (Sep 1997) 435 <LI><EM>for: </EM>{SSRFPACK}: Interpolation of Scattered Data on the Surface of a Sphere with a Surface under Tension <LI><EM>by: </EM>R. J. Renka <LI><EM>size: </EM>200 kB </MENU> <LI><EM>file: </EM><A HREF="./774.zip">774.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,3 (Sep 1997) 448 <LI><EM>for: </EM>{Fortran} Subroutines for Generating Box-Constrained Optimization Problems <LI><EM>by: </EM>F. Facchinei, J. Judice and J. Soares <LI><EM>size: </EM>139 kB </MENU> <LI><EM>file: </EM><A HREF="./775.zip">775.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,4 (Dec 1997) 453 <LI><EM>for: </EM>The Code {SLEUTH} for Solving Fourth-Order {Sturm} {Liouville} Problems <LI><EM>by: </EM>L. Greenberg and M. Marletta <LI><EM>size: </EM>206 kB </MENU> <LI><EM>file: </EM><A HREF="./776.zip">776.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,4 (Dec 1997) 494 <LI><EM>for: </EM>{SRRIT}: A {Fortran} Subroutine to Calculate the Dominant Invariant Subspace of a Nonsymmetric Matrix <LI><EM>by: </EM>Z. Bai and G. W. Stewart <LI><EM>size: </EM>730 kB </MENU> <LI><EM>file: </EM><A HREF="./777.zip">777.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,4 (Dec 1997) 514 <LI><EM>for: </EM>{HOMPACK90}: A Suite of {Fortran} 90 Codes for Globally Convergent Homotopy Algorithms <LI><EM>by: </EM>L. T. Watson, M. Sosonkina, R. C. Melville, A. P. Morgan and H. F. Walker <LI><EM>size: </EM>671 kB </MENU> <LI><EM>file: </EM><A HREF="./778.zip">778.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 23,4 (Dec 1997) 550 <LI><EM>for: </EM>{L-BFGS-B}: {Fortran} Subroutines for Large-Scale Bound-Constrained Optimization <LI><EM>by: </EM>C. Zhu, R. H. Byrd, P. Lu and J. Nocedal <LI><EM>size: </EM>715 kB </MENU> <LI><EM>file: </EM><A HREF="./779.zip">779.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 24,1 (Mar 1998) 1 <LI><EM>for: </EM>{Fermi-Dirac} Functions of Order -1/2, 1/2, 3/2, 5/2 <LI><EM>by: </EM>Macleod, A. J. <LI><EM>size: </EM>123 kB </MENU> <LI><EM>file: </EM><A HREF="./780.zip">780.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 24,1 (Mar 1998) 102 <LI><EM>for: </EM>Exponential Pseudorandom Distribution <LI><EM>by: </EM>Hamilton, K. G. <LI><EM>size: </EM>5 kB </MENU> <LI><EM>file: </EM><A HREF="./781.zip">781.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 24,2 (Jun 1998) 184 <LI><EM>for: </EM>Generating {Hilbert's} Space-Filling Curves by Recursion <LI><EM>by: </EM>Breinholt, G., Schierz, C. and Krueger, H. <LI><EM>size: </EM>4 kB </MENU> <LI><EM>file: </EM><A HREF="./782.zip">782.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 24,2 (Jun 1998) 254 <LI><EM>for: </EM>Computing Rank-Revealing {QR} Factorizations of Dense Matrices <LI><EM>by: </EM>Bischof, C. 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M. <LI><EM>size: </EM>1849 kB </MENU> <LI><EM>file: </EM><A HREF="./787.zip">787.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 24,4 (Dec 1998) 386 <LI><EM>for: </EM>{Fortran} Subroutines for Approximate Solution of Maximum Independent Set Problems using {GRASP} <LI><EM>by: </EM>Resende, M. C. G., Feo, T. A. and Smith, S. H. <LI><EM>size: </EM>119 kB </MENU> <LI><EM>file: </EM><A HREF="./788.zip">788.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 24,4 (Dec 1998) 395 <LI><EM>for: </EM>Boundary Integral Equation Programs for the Planar {Laplace} Equation <LI><EM>by: </EM>Atkinson, K. and Jeon, Y. <LI><EM>size: </EM>299 kB </MENU> <LI><EM>file: </EM><A HREF="./789.zip">789.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 25,1 (Mar 1999) 58 <LI><EM>for: </EM>{SLTSTPAK}: A Test Package for {Sturm}-{Liouville} Solvers <LI><EM>by: </EM>J. D. Pryce <LI><EM>size: </EM>1796 kB </MENU> <LI><EM>file: </EM><A HREF="./790.zip">790.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 25,1 (Mar 1999) 70 <LI><EM>for: </EM>{CSHEP2D}: Cubic {Shepard Method for Bivariate Interpolation of Scattered Data <LI><EM>by: </EM>R. J. Renka <LI><EM>size: </EM>103 kB </MENU> <LI><EM>file: </EM><A HREF="./791.zip">791.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 25,1 (Mar 1999) 74 <LI><EM>for: </EM>{TSHEP2D}: Cosine Series {Shepard} Method for Bivariate Interpolation of Scattered Data <LI><EM>by: </EM>R. J. Renka and R. Brown <LI><EM>size: </EM>106 kB </MENU> <LI><EM>file: </EM><A HREF="./792.zip">792.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 25,1 (Mar 1999) 78 <LI><EM>for: </EM>Accuracy Tests of {ACM} Algorithms for Interpolation of Scattered Data in the Plane <LI><EM>by: </EM>R. J. Renka and R. Brown <LI><EM>size: </EM>96 kB </MENU> <LI><EM>file: </EM><A HREF="./793.zip">793.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 25,2 (Jun 1999) 213 <LI><EM>for: </EM>{GQRAT} --- {Gauss} Quadrature for Rational Functions <LI><EM>by: </EM>W. Gautschi <LI><EM>size: </EM>140 kB </MENU> <LI><EM>file: </EM><A HREF="./794.zip">794.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 25,2 (Jun 1999) 240 <LI><EM>for: </EM>Numerical {Hankel} transform by the {Fortran} program {HANKEL} <LI><EM>by: </EM>T. Wieder <LI><EM>size: </EM>261 kB </MENU> <LI><EM>file: </EM><A HREF="./795.zip">795.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 25,2 (Jun 1999) 251 <LI><EM>for: </EM>PHCPACK: A general-purpose solver for polynomial systems by homotopy continuation <LI><EM>by: </EM>J. Verschelde <LI><EM>size: </EM>24525 kB </MENU> <LI><EM>file: </EM><A HREF="./796.zip">796.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 25,3 (Sep 1999) 306 <LI><EM>for: </EM>A {Fortran} Software Package for the Numerical Inversion of the {Laplace} Transform Based on a {Fourier} Series Method <LI><EM>by: </EM>L. D'Amore, G. Laccetti and A. Murli <LI><EM>size: </EM>254 kB </MENU> <LI><EM>file: </EM><A HREF="./797.zip">797.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 25,3 (Sep 1999) 341 <LI><EM>for: </EM>{Fortran} Subroutines for Approximate Solution of Graph Planarization Problems Using {GRASP} <LI><EM>by: </EM>C. C. Ribeiro and M. G. C. Resende <LI><EM>size: </EM>126 kB </MENU> <LI><EM>file: </EM><A HREF="./798.zip">798.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 25,3 (Sep 1999) 353 <LI><EM>for: </EM>High-Dimensional Interpolation Using the Modified {Shepard} Method <LI><EM>by: </EM>M. W. Berry and K. S. Minser <LI><EM>size: </EM>1456 kB </MENU> <LI><EM>file: </EM><A HREF="./799.zip">799.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 26,1 (Mar 2000) 19 <LI><EM>for: </EM>Revolve: An Implementation of Checkpointing for the Reverse or Adjoint Mode of Computational Differentiation <LI><EM>by: </EM>A. Griewank and A. Walther <LI><EM>size: </EM>51 kB </MENU> <LI><EM>file: </EM><A HREF="./800.zip">800.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 26,1 (Mar 2000) 49 <LI><EM>for: </EM>{Fortran 77} Subroutines for Computing the Eigenvalues of Hamiltonian Matrices {I}: The Square-Reduced Method <LI><EM>by: </EM>P. Benner, R. Byers and E. Barth <LI><EM>size: </EM>160 kB </MENU> <LI><EM>file: </EM><A HREF="./801.zip">801.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 26,1 (Mar 2000) 176 <LI><EM>for: </EM>{POLSYS_PLP}: A Partitioned Linear Product Homotopy Code for Solving Polynomial Systems of Equations <LI><EM>by: </EM>S. M. Wise, A. J. Sommese and L. T. Watson <LI><EM>size: </EM>470 kB </MENU> <LI><EM>file: </EM><A HREF="./802.zip">802.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 26,1 (Mar 2000) 201 <LI><EM>for: </EM>An Automatic Generator for Bivariate Log-Concave Distributions <LI><EM>by: </EM>W. H\"{o}rmann <LI><EM>size: </EM>111 kB </MENU> <LI><EM>file: </EM><A HREF="./803.zip">803.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 26,2 (Jun 2000) 310 <LI><EM>for: </EM>A Simpler Macro Processor <LI><EM>by: </EM>W. A. {Ward, Jr.} <LI><EM>size: </EM>148 kB </MENU> <LI><EM>file: </EM><A HREF="./804.zip">804.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 26,3 (Sep 2000) 408 <LI><EM>for: </EM>Subroutines for the computation of Mathieu functions of integer orders <LI><EM>by: </EM>Alhargan, F. 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Sun <LI><EM>size: </EM>1173 kB </MENU> <LI><EM>file: </EM><A HREF="./808.zip">808.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 27,1 (Mar 2001) 58 <LI><EM>for: </EM>{ARFIT} --- A {Matlab} Package for the Estimation of Parameters and Eigenmodes of Multivariate Autoregressive Models <LI><EM>by: </EM>T. Schneider and A. Neumaier <LI><EM>size: </EM>56 kB </MENU> <LI><EM>file: </EM><A HREF="./809.zip">809.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 27,1 (Mar 2001) 83 <LI><EM>for: </EM>{PREQN}: Fortran 77 Subroutines for Preconditioning the Conjugate Gradient Method <LI><EM>by: </EM>J. L. Morales and J. Nocedal <LI><EM>size: </EM>2913 kB </MENU> <LI><EM>file: </EM><A HREF="./810.zip">810.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 27,2 (Jun 2001) 143 <LI><EM>for: </EM>The {SLEIGN2} {Sturm}-{Liouville} Code <LI><EM>by: </EM>P. B. Bailey, W. N. Everitt and A. 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Raydan <LI><EM>size: </EM>66 kB </MENU> <LI><EM>file: </EM><A HREF="./814.zip">814.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 27,4 (Dec 2001) 377 <LI><EM>for: </EM>{Fortran} 90 Software for Floating-Point Multiple Arithmetic, {Gamma} and Related Functions <LI><EM>by: </EM>D. M. Smith <LI><EM>size: </EM>171 kB </MENU> <LI><EM>file: </EM><A HREF="./815.zip">815.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 27,4 (Dec 2001) 456 <LI><EM>for: </EM>{Fortran} Subroutines for Computing Approximate Solutions of Feedback Set Problems Using {GRASP} <LI><EM>by: </EM>P. Festa, P. M. Pardalos and M. G. C. Resende <LI><EM>size: </EM>474 kB </MENU> <LI><EM>file: </EM><A HREF="./816.zip">816.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 28,1 (Mar 2002) 75 <LI><EM>for: </EM>r2d2lri: an algorithm for automatic two-dimensional cubature <LI><EM>by: </EM>I. Robinson and M. 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Temme <LI><EM>size: </EM>3177 kB </MENU> <LI><EM>file: </EM><A HREF="./823.zip">823.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 29,2 (Jun 2003) 95 <LI><EM>for: </EM>Implementing Scrambled Digital Sequences <LI><EM>by: </EM>H. S. Hong and F. J. Hickernell <LI><EM>size: </EM>181 kB </MENU> <LI><EM>file: </EM><A HREF="./824.zip">824.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 29,3 (Sep 2003) 287 <LI><EM>for: </EM>CUBPACK: A Package for Automatic Cubature; Framework Description <LI><EM>by: </EM>R. Cools and A. Haegemans <LI><EM>size: </EM>427 kB </MENU> <LI><EM>file: </EM><A HREF="./825.zip">825.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 29,3 (Sep 2003) 309 <LI><EM>for: </EM>A Deep-Cut Bisection Envelope Algorithm for Fixed Points <LI><EM>by: </EM>S. Shellman and K. 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Temme <LI><EM>size: </EM>206 kB </MENU> <LI><EM>file: </EM><A HREF="./832.zip">832.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 30,2 (Jun 2004) 196 <LI><EM>for: </EM>{UMFPACK} --- an Unsymmetric-Pattern Multifrontal Method <LI><EM>by: </EM>T. A. Davis <LI><EM>size: </EM>5283 kB </MENU> <LI><EM>file: </EM><A HREF="./833.zip">833.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 30,2 (Jun 2004) 200 <LI><EM>for: </EM>{CSRFPACK} --- Interpolation of Scattered Data with a $C^1$ Convexity-preserving Surface <LI><EM>by: </EM>R. J. Renka <LI><EM>size: </EM>446 kB </MENU> <LI><EM>file: </EM><A HREF="./834.zip">834.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 30,2 (Jun 2004) 212 <LI><EM>for: </EM>glsurf --- An Interactive Surface Plotting Program using {OpenGL} <LI><EM>by: </EM>R. J. 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Duff <LI><EM>size: </EM>282 kB </MENU> <LI><EM>file: </EM><A HREF="./838.zip">838.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 30,4 (Dec 2004) 491 <LI><EM>for: </EM>{Airy} Functions <LI><EM>by: </EM>B. R. Fabijonas <LI><EM>size: </EM>63 kB </MENU> <LI><EM>file: </EM><A HREF="./839.zip">839.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 30,4 (Dec 2004) 502 <LI><EM>for: </EM>{FIAT}, A New Paradigm for Computing Finite Element Basis Functions <LI><EM>by: </EM>R. C. Kirby <LI><EM>size: </EM>49 kB </MENU> <LI><EM>file: </EM><A HREF="./840.zip">840.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 31,1 (Mar 2005) 149 <LI><EM>for: </EM>Computation of Grid Points, Quadrature Weights and Derivatives for Spectral Element Methods Using Prolate Spheroidal Wave Functions --- Prolate Elements <LI><EM>by: </EM>J. P. Boyd <LI><EM>size: </EM>27 kB </MENU> <LI><EM>file: </EM><A HREF="./841.zip">841.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 31,1 (Mar 2005) 166 <LI><EM>for: </EM>{BHESS}: {Gaussian} Reduction to a Similar Banded {Hessenberg} Form <LI><EM>by: </EM>g. w. Howell and N. Diaa <LI><EM>size: </EM>3485 kB </MENU> <LI><EM>file: </EM><A HREF="./842.zip">842.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 31,2 (Jun 2005) 228 <LI><EM>for: </EM>A Set of {GMRES} Routines for Real and Complex Arithmetics on High Performance Computers <LI><EM>by: </EM>V. Frayss\'{e}, L. Giraud, S. Gratton and J. Langou <LI><EM>size: </EM>913 kB </MENU> <LI><EM>file: </EM><A HREF="./843.zip">843.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 31,2 (Jun 2005) 239 <LI><EM>for: </EM>Improvements to the {Schwarz-Christoffel Toolbox} for {MATLAB} <LI><EM>by: </EM>T. A. Driscoll <LI><EM>size: </EM>1173 kB </MENU> <LI><EM>file: </EM><A HREF="./844.zip">844.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 31,2 (Jun 2005) 252 <LI><EM>for: </EM>Computing Sparse Reduced-Rank Approximations to Sparse Matrices <LI><EM>by: </EM>M. W. Berry, S. A. Pulatova and G. W. Stewart <LI><EM>size: </EM>26 kB </MENU> <LI><EM>file: </EM><A HREF="./845.zip">845.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 31,2 (Jun 2005) 270 <LI><EM>for: </EM>{EIGIFP}: A {MATLAB} Program for Solving Large Symmetric Generalized Eigenvalue Problems <LI><EM>by: </EM>J. H. Money and Q. Ye <LI><EM>size: </EM>252 kB </MENU> <LI><EM>file: </EM><A HREF="./846.zip">846.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 31,4 (Dec 2005) 555 <LI><EM>for: </EM>{MixedVol}: A Software Package for Mixed Volume Computation <LI><EM>by: </EM>T. Gao, T. Y. Li and M. 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Alhargan <LI><EM>size: </EM>96 kB </MENU> <LI><EM>file: </EM><A HREF="./856.zip">856.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 32,3 (Sep 2006) 485 <LI><EM>for: </EM>{APPSPACK 4.0}: Asynchronous Parallel Pattern Search for Derivative-Free Optimization <LI><EM>by: </EM>G. A. Gray and T. G. Kolda <LI><EM>size: </EM>8392 kB </MENU> <LI><EM>file: </EM><A HREF="./857.zip">857.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 32,4 (Dec 2006) 561 <LI><EM>for: </EM>{POLSYS GLP}: A Parallel General Linear Product Homotopy Code for Solving Polynomial Systems of Equations <LI><EM>by: </EM>H.-J. Su, J. M. McCarthy, M. Sosonkina and L. T. Watson <LI><EM>size: </EM>1240 kB </MENU> <LI><EM>file: </EM><A HREF="./858.zip">858.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 32,4 (Dec 2006) 580 <LI><EM>for: </EM>Computing Infinite Range Integrals of an Arbitrary Product of {Bessel} Functions <LI><EM>by: </EM>J. {Van Deun} and R. 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Farouki <LI><EM>size: </EM>10344 kB </MENU> <LI><EM>file: </EM><A HREF="./953.zip">953.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 41,4 (Oct 2015) Article: 29 <LI><EM>for: </EM>Parallel Library Software for the Multishift {QR} Algorithm with Aggressive Early Deflation <LI><EM>by: </EM>Robert Granat, Bo K{\aa}gstr\"{o}m, Daniel Kressner and Meiyue Shao <LI><EM>size: </EM>1696 kB </MENU> <LI><EM>file: </EM><A HREF="./954.zip">954.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 41,4 (Oct 2015) Article: 30 <LI><EM>for: </EM>An Accurate and Efficient Cubic and Quartic Equation Solver for Physical Applications <LI><EM>by: </EM>N. Flocke <LI><EM>size: </EM>176 kB </MENU> <LI><EM>file: </EM><A HREF="./955.zip">955.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 42,1 (Feb 2016) Article: 7 <LI><EM>for: </EM>Approximation of the Inverse Poisson Cumulative Distribution Function <LI><EM>by: </EM>Michael B. 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Wampler <LI><EM>size: </EM>116488 kB </MENU> <LI><EM>file: </EM><A HREF="./977.zip">977.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 44,1 (Jul 2017) Article: 11 <LI><EM>for: </EM>{A QR}--Preconditioned {QR SVD} Method for Computing the {SVD} with High Accuracy <LI><EM>by: </EM>Zlatko Drma\v{c} <LI><EM>size: </EM>13456 kB </MENU> <LI><EM>file: </EM><A HREF="./978.zip">978.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 44,1 (Jul 2017) Article: 12 <LI><EM>for: </EM>Safe Scaling in the {Level 1 BLAS} <LI><EM>by: </EM>Edward Anderson <LI><EM>size: </EM>2464 kB </MENU> <LI><EM>file: </EM><A HREF="./979.zip">979.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 44,2 (Oct 2017) Article: 16 <LI><EM>for: </EM>{Recursive} Algorithms for Dense Linear Algebra --- The {ReLAPACK} Collection <LI><EM>by: </EM>Elmar Peise and Paolo Bientinesi <LI><EM>size: </EM>1112 kB </MENU> <LI><EM>file: </EM><A HREF="./980.zip">980.zip</A><spacer type=horizontal size=12><MENU> <LI><EM>ref: </EM>TOMS 44,2 (Oct 2017) Article: 17 <LI><EM>for: </EM>Sparse {QR} Factorization on the {GPU} <LI><EM>by: </EM>Sencer Nuri Yeralan, Timothy A. 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