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href="https://www.google.com.sg/search?tbo=p&tbm=bks&q=inauthor:%22Otto+Dziobek%22" class="secondary"><span dir=ltr>Otto Dziobek</span></a></div><div><span dir=ltr>Regester publishing Company</span>, 1892 - <a class="secondary" href="https://www.google.com.sg/search?tbo=p&tbm=bks&q=subject:%22Planetary+theory%22&source=gbs_ge_summary_r&cad=0"><span dir=ltr>Planetary theory</span></a> - <span dir=ltr>294 pages</span></div></div><div class="search_box_wrapper"></div></td> </tr></table><div id="summary-second-column"></div></div></div></div></div><div class=vertical_module_list_row><h3 class=about_title><a name="toc_anchor"></a>Contents</h3><div id=toc class=about_content><div id=toc_v><div class="first_toc_column"><div class="first_toc_pad"><table><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>FIRST DIVISION SOLUTION OF THE PROBLEM OF TWO BODIES FORMATION OF THE GEN ERAL INTEGRALS FOR THE PROBLEM OF ...</span></span></div></td><td class="toc_number" align=right>1</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Elliptic Parabolic and Hyperbolic Orbits </span></span></div></td><td class="toc_number" align=right>12</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>The Rectilinear Path and the Formula of Lambert and Euler </span></span></div></td><td class="toc_number" align=right>19</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Solution of Keplers Equation Development of the Coordi nates as Functions of the Time </span></span></div></td><td class="toc_number" align=right>23</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Historical Notes on the Preceding Sections </span></span></div></td><td class="toc_number" align=right>37</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>The Problem of n Bodies The General Integrals </span></span></div></td><td class="toc_number" align=right>39</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>The Problem of Three Bodies </span></span></div></td><td class="toc_number" align=right>50</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Special Cases of the Problem of Three Bodies </span></span></div></td><td class="toc_number" align=right>61</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr></table></div></div><div class="second_toc_column"><div class="second_toc_pad"><table><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Canonical Transformations of the Canonical System of Differ ential Equations </span></span></div></td><td class="toc_number" align=right>115</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>The Partial Differential Equation of Hamilton and Jacobi </span></span></div></td><td class="toc_number" align=right>120</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>H Not Containing the Time </span></span></div></td><td class="toc_number" align=right>124</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>The Partial Differential Equation of Hamilton and Jacobi for the Motion of the Planets around the Sun </span></span></div></td><td class="toc_number" align=right>132</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Historical Survey for the Second Division </span></span></div></td><td class="toc_number" align=right>140</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>THEORY OF PERTURBATIONS </span></span></div></td><td class="toc_number" align=right>143</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Terms of Long Period and the Cemmensurability of the Peri </span></span></div></td><td class="toc_number" align=right>241</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>The Exactness of the Formulas for the Variation of the Ele </span></span></div></td><td class="toc_number" align=right>249</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr></table></div></div><br style="clear:both;"/></div><span onclick="_OC_setListSectionVisible('toc_h', 1)" class=morelesslink id=toc_hc0 style="display:none"><br>More</span><div id=toc_hd1><div class="first_toc_column"><div class="first_toc_pad"><table><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Historical Notes on the Problem of Three Bodies </span></span></div></td><td class="toc_number" align=right>74</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>SECOND DIVISION 1 THE GENERAL PROPERTIES OF THE INTEGRALS 10 Poissons and Lagranges Formulas </span></span></div></td><td class="toc_number" align=right>77</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Development of Poissons and Lagranges Formulas for the Elliptic Elements of the Orbit of a Planet </span></span></div></td><td class="toc_number" align=right>91</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>The Canonical System of Constants of Integration </span></span></div></td><td class="toc_number" align=right>97</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>The Canonical Constants for the Elliptic Elements of the Orbit of a Planet </span></span></div></td><td class="toc_number" align=right>104</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Properties of the Involution Systems </span></span></div></td><td class="toc_number" align=right>107</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr></table></div></div><div class="second_toc_column"><div class="second_toc_pad"><table><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>The Invariability of the Major Axes </span></span></div></td><td class="toc_number" align=right>256</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>The Form in which the Elements and Coordinates appear </span></span></div></td><td class="toc_number" align=right>262</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Brief Historical Review of the Theories of Perturbations </span></span></div></td><td class="toc_number" align=right>278</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Notes on the Tables </span></span></div></td><td class="toc_number" align=right>290</td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr><tr><td class="toc_entry"><div class="toc_entry"><span style="white-space:nowrap"><span dir=ltr>Copyright</span></span></div></td><td class="toc_number" align=right></td></tr><tr><td class="toc_border"> </td><td class="toc_border"></td></tr></table></div></div><br style="clear:both;"/><span onclick="_OC_setListSectionVisible('toc_h', 0)" class=morelesslink id=toc_hc1 style="display:none"><br>Less</span></div><script type="text/javascript">if (window['_OC_setListSectionVisible']) {_OC_setListSectionVisible('toc_h', 0);}</script></div></div><div class=vertical_module_list_row><h3 class=about_title><a name="book_other_versions_anchor"></a>Other editions - <a href='https://books.google.com.sg/books?q=editions:HARVARDHN5ZE4&id=WTEaAAAAYAAJ'>View all</a></h3><div id=book_other_versions class=about_content><div id=book_other_versions_v><div class="one-third-column"><div class="crsiwrapper"><table class="rsi" cellspacing=0 cellpadding=0 border=0><tr><td class="coverdstd" align="center"><a href="https://books.google.com.sg/books?id=O9RNAAAAMAAJ&dq=dziobek+mathematical&source=gbs_book_other_versions_r&cad=2" ><img alt="" class="coverthumb 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class="rsi" cellspacing=0 cellpadding=0 border=0><tr><td class="coverdstd" align="center"><a href="https://books.google.com.sg/books?id=X-ZEAAAAIAAJ&dq=dziobek+mathematical&source=gbs_book_other_versions_r&cad=2" ><img alt="" class="coverthumb hover-card-attach-point" src="https://books.google.com.sg/books/content?id=X-ZEAAAAIAAJ&printsec=frontcover&img=1&zoom=5" border="0" height="80"></a></td><td valign=top><div class=resbdy><a class="primary cresbdy" href="https://books.google.com.sg/books?id=X-ZEAAAAIAAJ&dq=dziobek+mathematical&source=gbs_book_other_versions_r&cad=2"><span dir=ltr>Mathematical Theories of Planetary Motions</span></a><br><span style="line-height: 1.3em; font-size:-1;"><span><a href="https://www.google.com.sg/search?tbo=p&tbm=bks&q=inauthor:%22Otto+Dziobek%22" class="secondary"><span dir=ltr>Otto Dziobek</span></a></span><br/><span><span style="color:#999">Snippet view</span> - 1962</span><br/></span></div></td><td align=right></td></tr></table></div></div><div 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