Document Zbl 0775.73248

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Methods Appl. Mech. Eng.</a> <a href="/?q=in%3A13351" title="Articles in this Issue">104, No. 3, 363-396 (1993)</a>. </div> <div class="abstract"></div> <div class="clear"></div> <br> <div class="citations"><div class="clear"><a href="/?q=rf%3A370249">Cited in <strong>23</strong> Documents</a></div></div> <div class="classification"> <h3>MSC:</h3> <table><tr> <td> <a class="mono" href="/classification/?q=cc%3A74S05" title="MSC2020">74S05</a> </td> <td class="space"> Finite element methods applied to problems in solid mechanics </td> </tr><tr> <td> <a class="mono" href="/classification/?q=cc%3A74B05" title="MSC2020">74B05</a> </td> <td class="space"> Classical linear elasticity </td> </tr></table> </div>  <div class="modal fade" id="metadataModal" tabindex="-1" role="dialog" aria-labelledby="myModalLabel"> <div class="modal-dialog" role="document"> <div class="modal-content"> <div class="modal-header"> <button type="button" class="close" data-dismiss="modal" aria-label="Close"><span aria-hidden="true">×</span></button> <h4 class="modal-title" id="myModalLabel">Cite</h4> </div> <div class="modal-body"> <div class="form-group"> <label for="select-output" class="control-label">Format</label> <select id="select-output" class="form-control" aria-label="Select Metadata format"></select> </div> <div class="form-group"> <label for="metadataText" class="control-label">Result</label> <textarea class="form-control" id="metadataText" rows="10" style="min-width: 100%;max-width: 100%"></textarea> </div> <div id="metadata-alert" class="alert alert-danger" role="alert" style="display: none;">  </div> </div> <div class="modal-footer"> <button type="button" class="btn btn-primary" onclick="copyMetadata()">Copy to clipboard</button> <button type="button" class="btn btn-default" data-dismiss="modal">Close</button> </div> </div> </div> </div> <div class="functions clearfix"> <div class="function">  <a type="button" class="btn btn-default btn-xs pdf" data-toggle="modal" data-target="#metadataModal" data-itemtype="Zbl" data-itemname="Zbl 0775.73248" data-ciurl="/ci/00370249" data-biburl="/bibtex/00370249.bib" data-amsurl="/amsrefs/00370249.bib" data-xmlurl="/xml/00370249.xml" > Cite </a> <a class="btn btn-default btn-xs pdf" data-container="body" type="button" href="/pdf/00370249.pdf" title="Zbl 0775.73248 as PDF">Review PDF</a> </div> <div class="fulltexts"> <span class="fulltext">Full Text:</span> <a class="btn btn-default btn-xs" type="button" href="https://doi.org/10.1016/0045-7825(93)90032-S" aria-label="DOI for “Adaptive $s$-method for linear elastostatics”" title="10.1016/0045-7825(93)90032-S">DOI</a> </div> <div class="sfx" style="float: right;"> </div> </div> <div class="references"> <h3>References:</h3> <table><tr> <td>[1]</td> <td class="space">Noor, A. K., Global-local methodologies and their application to nonlinear analysis, Finite Elements Anal. Design, 2, 333-346 (1986)</td> </tr><tr> <td>[2]</td> <td class="space">Dong, S. B., Global-local finite element methods, (Noor, A. K.; Pilkey, W. D., State-of-the-Art Surveys on Finite Element Technology (1983), ASME: ASME New York), 451-474 · <a href="/0527.73073" class="nowrap">Zbl 0527.73073</a></td> </tr><tr> <td>[3]</td> <td class="space">Hirai, I.; Wang, B. P.; Pilkey, W. D., An efficient zooming method for finite element analysis, Internat. J. Numer. Methods Engrg., 20, 1671-1683 (1984) · <a href="/0544.73097" class="nowrap">Zbl 0544.73097</a></td> </tr><tr> <td>[4]</td> <td class="space">Berger, M. J.; Oliger, J., Adaptive mesh refinement for hyperbolic partial differential equations, (Man. 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D., Adaptive Methods for Partial Differential Equations (1989), SIAM: SIAM Philadelphia, PA) · <a href="/0694.65062" class="nowrap">Zbl 0694.65062</a></td> </tr><tr> <td>[8]</td> <td class="space">Mote, C. D., Global-local finite element, Internat. J. Numer. Methods Engrg., 3, 565-574 (1971) · <a href="/0248.65062" class="nowrap">Zbl 0248.65062</a></td> </tr><tr> <td>[9]</td> <td class="space">Zienkiewicz, O. C.; Kelly, D. W.; Bettess, P., The coupling of the finite element method and boundary solution procedures, Internat. J. Numer. Methods Engrg., 11, 355-375 (1977) · <a href="/0347.65048" class="nowrap">Zbl 0347.65048</a></td> </tr><tr> <td>[10]</td> <td class="space">Belytschko, T.; Chang, H. S.; Lu, Y. Y., Variationally coupled finite element-boundary element method, Comput. & Structures, 33, 17-20 (1989) · <a href="/0697.73063" class="nowrap">Zbl 0697.73063</a></td> </tr><tr> <td>[11]</td> <td class="space">Belytschko, T.; Fish, J.; Bayliss, A., The spectral overlay on finite elements for problems with high gradients, Comput. Methods Appl. Mech. Engrg., 81, 71-89 (1990) · <a href="/0729.73200" class="nowrap">Zbl 0729.73200</a></td> </tr><tr> <td>[12]</td> <td class="space">Tang, S., A boundary layer theory — Part 1: Laminated composites in plane stress, J. Compos. Mater., 9, 33-41 (1975)</td> </tr><tr> <td>[13]</td> <td class="space">Engrand, D., Local effects calculations in composite plates by boundary layer method, (Ladeveze, P., Local effects in the Analysis of Structures (1985), Elsevier: Elsevier Amsterdam) · <a href="/0621.73078" class="nowrap">Zbl 0621.73078</a></td> </tr><tr> <td>[14]</td> <td class="space">Carey, G. 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The state of the art, (Vought, R., Proc. of Finite Element Method Workshop (1987), Springer: Springer Berlin) · <a href="/0665.73060" class="nowrap">Zbl 0665.73060</a></td> </tr><tr> <td>[22]</td> <td class="space">Georges, M. K., Automated adaptive modeling system for the $h-p$ version of the finite element method, (Ph.D thesis, SCOREC (1989), Rensselaer Polytechnic Institute: Rensselaer Polytechnic Institute Troy, NY) · <a href="/0778.65076" class="nowrap">Zbl 0778.65076</a></td> </tr><tr> <td>[23]</td> <td class="space">Zienkiewicz, O. C.; Zhu, J. Z.; Gong, N. G., Effective and practical $h-p$-version adaptive analysis procedures for the finite element method, Internat. J. Numer. Methods Engrg., 28, 879-891 (1989)</td> </tr><tr> <td>[24]</td> <td class="space">Fish, J., The $s$-version of the finite element method, (SCOREC report no. 18-1990. SCOREC report no. 18-1990, Comput. & Structures, 43 (1992)), 539-547, (3) · <a href="/0775.73247" class="nowrap">Zbl 0775.73247</a></td> </tr><tr> <td>[25]</td> <td class="space">Fish, J.; Markolefas, S., The $s$-version of the finite element method for multilayer laminates, Internat. J. Numer. Methods Engrg., 33, 5, 1081-1105 (1992)</td> </tr><tr> <td>[26]</td> <td class="space">J. Fish, N. Fares and A. Nath, Micromechanical elastic cracktip stresses in a fibrous composite, Internat. J. Fracture, in press.; J. Fish, N. Fares and A. Nath, Micromechanical elastic cracktip stresses in a fibrous composite, Internat. J. Fracture, in press.</td> </tr><tr> <td>[27]</td> <td class="space">Fish, J., Hierarchical modeling of discontinuous fields, Comm. Appl. Numer. Methods, 8, 443-453 (1992) · <a href="/0757.73054" class="nowrap">Zbl 0757.73054</a></td> </tr><tr> <td>[28]</td> <td class="space">Y.H. Kim, I. 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W., On the automatic generation of near-optimal meshes for the 3-D linear elastic finite element analysis, (Ph.D Thesis (1988), Massachusetts Institute of Technology: Massachusetts Institute of Technology Cambridge, MA)</td> </tr><tr> <td>[35]</td> <td class="space">Bathe, K. J., Some issues for reliable finite element analysis, (Bathe, K. J.; Owen, D. R.J., Reliability of Methods for Engineering Analysis, Proc. Internat. Conf., University College. Reliability of Methods for Engineering Analysis, Proc. Internat. Conf., University College, Swansea (1986)) · <a href="/0511.73065" class="nowrap">Zbl 0511.73065</a></td> </tr><tr> <td>[36]</td> <td class="space">Gladwell, G. M., Practical Approximation Theory (1974), Univ. of Waterloo Press: Univ. of Waterloo Press Ontario</td> </tr><tr> <td>[37]</td> <td class="space">Yerry, M. A.; Shephard, M. S., Finite element mesh generation based on the modified-quadtree approach, IEEE Comput. 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E.; Wang, Y., A posteriori error estimation with finite element method of lines for one-dimensional parabolic systems, (Technical Report 91/1 (1991), Rensselaer Polytechnic Institute: Rensselaer Polytechnic Institute Troy, NY) · <a href="/0791.65070" class="nowrap">Zbl 0791.65070</a></td> </tr><tr> <td>[42]</td> <td class="space">S. Adjerid and J.E. Flaherty, A posteriori error estimation for two-dimensional parabolic partial differential equations, unpublished.; S. Adjerid and J.E. Flaherty, A posteriori error estimation for two-dimensional parabolic partial differential equations, unpublished. · <a href="/0628.65104" class="nowrap">Zbl 0628.65104</a></td> </tr><tr> <td>[43]</td> <td class="space">Szabo, B. A.; Sharman, G. J., Hierarchic plate and shell models based on $p$-extension, 26, 1855-1881 (1988) · <a href="/0661.73048" class="nowrap">Zbl 0661.73048</a></td> </tr></table> <div class="reference_disclaimer"> This reference list is based on information provided by the publisher or from digital mathematics libraries. Its items are heuristically matched to zbMATH identifiers and may contain data conversion errors. In some cases that data have been complemented/enhanced by data from zbMATH Open. 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