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초타원 곡선 - 편집 역사
2024-03-29T11:54:39Z
이 문서의 편집 역사
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2020년 11월 12일 (목) 14:27에 Pythagoras0님의 편집
2020-11-12T14:27:06Z
<p></p>
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<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">2020년 11월 12일 (목) 14:27 판</td>
</tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l14" >14번째 줄:</td>
<td colspan="2" class="diff-lineno">14번째 줄:</td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Börner, Michel, Irene I. Bouw, and Stefan Wewers. “The Functional Equation for L-Functions of Hyperelliptic Curves.” arXiv:1504.00508 [math], April 2, 2015. http://arxiv.org/abs/1504.00508.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Börner, Michel, Irene I. Bouw, and Stefan Wewers. “The Functional Equation for L-Functions of Hyperelliptic Curves.” arXiv:1504.00508 [math], April 2, 2015. http://arxiv.org/abs/1504.00508.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</div></td></tr>
<tr><td class='diff-marker'>−</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #ffe49c; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve <del class="diffchange diffchange-inline">$</del>w^2=z^{2g+1}-1<del class="diffchange diffchange-inline">$</del>”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve <ins class="diffchange diffchange-inline"><math></ins>w^2=z^{2g+1}-1<ins class="diffchange diffchange-inline"></math></ins>”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Buser, Peter, and Robert Silhol. 2001. “Geodesics, Periods, and Equations of Real Hyperelliptic Curves.” Duke Mathematical Journal 108 (2) (June 1): 211–250. doi:http://dx.doi.org/10.1215/S0012-7094-01-10822-3.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Buser, Peter, and Robert Silhol. 2001. “Geodesics, Periods, and Equations of Real Hyperelliptic Curves.” Duke Mathematical Journal 108 (2) (June 1): 211–250. doi:http://dx.doi.org/10.1215/S0012-7094-01-10822-3.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Enolski, Victor, and Peter Richter. “Periods of Hyperelliptic Integrals Expressed in Terms of θ-Constants by Means of Thomae Formulae.” Philosophical Transactions of the Royal Society of London A: Mathematical, Physical and Engineering Sciences 366, no. 1867 (March 28, 2008): 1005–24. doi:10.1098/rsta.2007.2059.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Enolski, Victor, and Peter Richter. “Periods of Hyperelliptic Integrals Expressed in Terms of θ-Constants by Means of Thomae Formulae.” Philosophical Transactions of the Royal Society of London A: Mathematical, Physical and Engineering Sciences 366, no. 1867 (March 28, 2008): 1005–24. doi:10.1098/rsta.2007.2059.</div></td></tr>
</table>
Pythagoras0
https://wiki.mathnt.net/index.php?title=%EC%B4%88%ED%83%80%EC%9B%90_%EA%B3%A1%EC%84%A0&diff=32842&oldid=prev
Pythagoras0: section '관련논문' updated
2016-06-28T01:11:36Z
<p>section '관련논문' updated</p>
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<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">2016년 6월 28일 (화) 01:11 판</td>
</tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l9" >9번째 줄:</td>
<td colspan="2" class="diff-lineno">9번째 줄:</td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">* Keno Eilers, Modular Form Representation for Periods of Hyperelliptic Integrals, arXiv:1512.06765 [math.AG], December 18 2015, http://arxiv.org/abs/1512.06765, 10.3842/SIGMA.2016.060, http://dx.doi.org/10.3842/SIGMA.2016.060, SIGMA 12 (2016), 060, 13 pages</ins></div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Eilers, Keno. “Modular Form Representation for Periods of Hyperelliptic Integrals.” arXiv:1512.06765 [math-Ph], December 18, 2015. http://arxiv.org/abs/1512.06765.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Eilers, Keno. “Modular Form Representation for Periods of Hyperelliptic Integrals.” arXiv:1512.06765 [math-Ph], December 18, 2015. http://arxiv.org/abs/1512.06765.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Srinivasan, Padmavathi. “Conductors and Minimal Discriminants of Hyperelliptic Curves with Rational Weierstrass Points.” arXiv:1508.05172 [math], August 21, 2015. http://arxiv.org/abs/1508.05172.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Srinivasan, Padmavathi. “Conductors and Minimal Discriminants of Hyperelliptic Curves with Rational Weierstrass Points.” arXiv:1508.05172 [math], August 21, 2015. http://arxiv.org/abs/1508.05172.</div></td></tr>
</table>
Pythagoras0
https://wiki.mathnt.net/index.php?title=%EC%B4%88%ED%83%80%EC%9B%90_%EA%B3%A1%EC%84%A0&diff=32451&oldid=prev
Pythagoras0: /* 관련논문 */
2015-12-22T02:47:46Z
<p><span dir="auto"><span class="autocomment">관련논문</span></span></p>
<table class="diff diff-contentalign-left diff-editfont-monospace" data-mw="interface">
<col class="diff-marker" />
<col class="diff-content" />
<col class="diff-marker" />
<col class="diff-content" />
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<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">← 이전 판</td>
<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">2015년 12월 22일 (화) 02:47 판</td>
</tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l14" >14번째 줄:</td>
<td colspan="2" class="diff-lineno">14번째 줄:</td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">* Buser, Peter, and Robert Silhol. 2001. “Geodesics, Periods, and Equations of Real Hyperelliptic Curves.” Duke Mathematical Journal 108 (2) (June 1): 211–250. doi:http://dx.doi.org/10.1215/S0012-7094-01-10822-3.</ins></div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Enolski, Victor, and Peter Richter. “Periods of Hyperelliptic Integrals Expressed in Terms of θ-Constants by Means of Thomae Formulae.” Philosophical Transactions of the Royal Society of London A: Mathematical, Physical and Engineering Sciences 366, no. 1867 (March 28, 2008): 1005–24. doi:10.1098/rsta.2007.2059.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Enolski, Victor, and Peter Richter. “Periods of Hyperelliptic Integrals Expressed in Terms of θ-Constants by Means of Thomae Formulae.” Philosophical Transactions of the Royal Society of London A: Mathematical, Physical and Engineering Sciences 366, no. 1867 (March 28, 2008): 1005–24. doi:10.1098/rsta.2007.2059.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Singerman, David. "Hyperelliptic maps and surfaces." Mathematica Slovaca 47.1 (1997): 93-97.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Singerman, David. "Hyperelliptic maps and surfaces." Mathematica Slovaca 47.1 (1997): 93-97.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Schindler, Bernhard. 1993. “Period Matrices of Hyperelliptic Curves.” Manuscripta Mathematica 78 (1) (December 1): 369–380. http://dx.doi.org/10.1007/BF02599319.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Schindler, Bernhard. 1993. “Period Matrices of Hyperelliptic Curves.” Manuscripta Mathematica 78 (1) (December 1): 369–380. http://dx.doi.org/10.1007/BF02599319.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Schiller, John. 1968. “Riemann Matrices for Hyperelliptic Surfaces with Involutions Other Than the Interchange of Sheets.” The Michigan Mathematical Journal 15 (3) (November): 283–287. doi:[http://dx.doi.org/10.1307/mmj/1029000031 10.1307/mmj/1029000031].</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Schiller, John. 1968. “Riemann Matrices for Hyperelliptic Surfaces with Involutions Other Than the Interchange of Sheets.” The Michigan Mathematical Journal 15 (3) (November): 283–287. doi:[http://dx.doi.org/10.1307/mmj/1029000031 10.1307/mmj/1029000031].</div></td></tr>
<tr><td class='diff-marker'>−</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #ffe49c; vertical-align: top; white-space: pre-wrap;"><div><del style="font-weight: bold; text-decoration: none;">* Buser, Peter, and Robert Silhol. 2001. “Geodesics, Periods, and Equations of Real Hyperelliptic Curves.” Duke Mathematical Journal 108 (2) (June 1): 211–250. doi:http://dx.doi.org/10.1215/S0012-7094-01-10822-3.</del></div></td><td colspan="2"> </td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>[[분류:리만곡면론]]</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>[[분류:리만곡면론]]</div></td></tr>
</table>
Pythagoras0
https://wiki.mathnt.net/index.php?title=%EC%B4%88%ED%83%80%EC%9B%90_%EA%B3%A1%EC%84%A0&diff=32450&oldid=prev
Pythagoras0: /* 관련논문 */
2015-12-22T02:47:22Z
<p><span dir="auto"><span class="autocomment">관련논문</span></span></p>
<table class="diff diff-contentalign-left diff-editfont-monospace" data-mw="interface">
<col class="diff-marker" />
<col class="diff-content" />
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<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">← 이전 판</td>
<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">2015년 12월 22일 (화) 02:47 판</td>
</tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l14" >14번째 줄:</td>
<td colspan="2" class="diff-lineno">14번째 줄:</td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">* Enolski, Victor, and Peter Richter. “Periods of Hyperelliptic Integrals Expressed in Terms of θ-Constants by Means of Thomae Formulae.” Philosophical Transactions of the Royal Society of London A: Mathematical, Physical and Engineering Sciences 366, no. 1867 (March 28, 2008): 1005–24. doi:10.1098/rsta.2007.2059.</ins></div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Singerman, David. "Hyperelliptic maps and surfaces." Mathematica Slovaca 47.1 (1997): 93-97.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Singerman, David. "Hyperelliptic maps and surfaces." Mathematica Slovaca 47.1 (1997): 93-97.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Schindler, Bernhard. 1993. “Period Matrices of Hyperelliptic Curves.” Manuscripta Mathematica 78 (1) (December 1): 369–380. http://dx.doi.org/10.1007/BF02599319.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Schindler, Bernhard. 1993. “Period Matrices of Hyperelliptic Curves.” Manuscripta Mathematica 78 (1) (December 1): 369–380. http://dx.doi.org/10.1007/BF02599319.</div></td></tr>
</table>
Pythagoras0
https://wiki.mathnt.net/index.php?title=%EC%B4%88%ED%83%80%EC%9B%90_%EA%B3%A1%EC%84%A0&diff=32449&oldid=prev
Pythagoras0: /* 관련논문 */
2015-12-22T02:24:49Z
<p><span dir="auto"><span class="autocomment">관련논문</span></span></p>
<table class="diff diff-contentalign-left diff-editfont-monospace" data-mw="interface">
<col class="diff-marker" />
<col class="diff-content" />
<col class="diff-marker" />
<col class="diff-content" />
<tr class="diff-title" lang="ko">
<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">← 이전 판</td>
<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">2015년 12월 22일 (화) 02:24 판</td>
</tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l9" >9번째 줄:</td>
<td colspan="2" class="diff-lineno">9번째 줄:</td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">* Eilers, Keno. “Modular Form Representation for Periods of Hyperelliptic Integrals.” arXiv:1512.06765 [math-Ph], December 18, 2015. http://arxiv.org/abs/1512.06765.</ins></div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Srinivasan, Padmavathi. “Conductors and Minimal Discriminants of Hyperelliptic Curves with Rational Weierstrass Points.” arXiv:1508.05172 [math], August 21, 2015. http://arxiv.org/abs/1508.05172.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Srinivasan, Padmavathi. “Conductors and Minimal Discriminants of Hyperelliptic Curves with Rational Weierstrass Points.” arXiv:1508.05172 [math], August 21, 2015. http://arxiv.org/abs/1508.05172.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Börner, Michel, Irene I. Bouw, and Stefan Wewers. “The Functional Equation for L-Functions of Hyperelliptic Curves.” arXiv:1504.00508 [math], April 2, 2015. http://arxiv.org/abs/1504.00508.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Börner, Michel, Irene I. Bouw, and Stefan Wewers. “The Functional Equation for L-Functions of Hyperelliptic Curves.” arXiv:1504.00508 [math], April 2, 2015. http://arxiv.org/abs/1504.00508.</div></td></tr>
</table>
Pythagoras0
https://wiki.mathnt.net/index.php?title=%EC%B4%88%ED%83%80%EC%9B%90_%EA%B3%A1%EC%84%A0&diff=32046&oldid=prev
Pythagoras0: /* 관련논문 */
2015-08-24T07:32:11Z
<p><span dir="auto"><span class="autocomment">관련논문</span></span></p>
<table class="diff diff-contentalign-left diff-editfont-monospace" data-mw="interface">
<col class="diff-marker" />
<col class="diff-content" />
<col class="diff-marker" />
<col class="diff-content" />
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<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">← 이전 판</td>
<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">2015년 8월 24일 (월) 07:32 판</td>
</tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l9" >9번째 줄:</td>
<td colspan="2" class="diff-lineno">9번째 줄:</td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">* Srinivasan, Padmavathi. “Conductors and Minimal Discriminants of Hyperelliptic Curves with Rational Weierstrass Points.” arXiv:1508.05172 [math], August 21, 2015. http://arxiv.org/abs/1508.05172.</ins></div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Börner, Michel, Irene I. Bouw, and Stefan Wewers. “The Functional Equation for L-Functions of Hyperelliptic Curves.” arXiv:1504.00508 [math], April 2, 2015. http://arxiv.org/abs/1504.00508.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Börner, Michel, Irene I. Bouw, and Stefan Wewers. “The Functional Equation for L-Functions of Hyperelliptic Curves.” arXiv:1504.00508 [math], April 2, 2015. http://arxiv.org/abs/1504.00508.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</div></td></tr>
</table>
Pythagoras0
https://wiki.mathnt.net/index.php?title=%EC%B4%88%ED%83%80%EC%9B%90_%EA%B3%A1%EC%84%A0&diff=31353&oldid=prev
Pythagoras0: /* 관련논문 */
2015-04-03T11:38:01Z
<p><span dir="auto"><span class="autocomment">관련논문</span></span></p>
<table class="diff diff-contentalign-left diff-editfont-monospace" data-mw="interface">
<col class="diff-marker" />
<col class="diff-content" />
<col class="diff-marker" />
<col class="diff-content" />
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<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">← 이전 판</td>
<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">2015년 4월 3일 (금) 11:38 판</td>
</tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l9" >9번째 줄:</td>
<td colspan="2" class="diff-lineno">9번째 줄:</td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">* Börner, Michel, Irene I. Bouw, and Stefan Wewers. “The Functional Equation for L-Functions of Hyperelliptic Curves.” arXiv:1504.00508 [math], April 2, 2015. http://arxiv.org/abs/1504.00508.</ins></div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td></tr>
</table>
Pythagoras0
https://wiki.mathnt.net/index.php?title=%EC%B4%88%ED%83%80%EC%9B%90_%EA%B3%A1%EC%84%A0&diff=30773&oldid=prev
Pythagoras0: /* 관련논문 */
2014-12-03T11:20:42Z
<p><span dir="auto"><span class="autocomment">관련논문</span></span></p>
<table class="diff diff-contentalign-left diff-editfont-monospace" data-mw="interface">
<col class="diff-marker" />
<col class="diff-content" />
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<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">← 이전 판</td>
<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">2014년 12월 3일 (수) 11:20 판</td>
</tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l9" >9번째 줄:</td>
<td colspan="2" class="diff-lineno">9번째 줄:</td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">* Fité, Francesc, and Andrew V. Sutherland. “Sato-Tate Groups of y^2=x^8+c and y^2=x^7-Cx.” arXiv:1412.0125 [math], November 29, 2014. http://arxiv.org/abs/1412.0125.</ins></div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Singerman, David. "Hyperelliptic maps and surfaces." Mathematica Slovaca 47.1 (1997): 93-97.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Singerman, David. "Hyperelliptic maps and surfaces." Mathematica Slovaca 47.1 (1997): 93-97.</div></td></tr>
</table>
Pythagoras0
https://wiki.mathnt.net/index.php?title=%EC%B4%88%ED%83%80%EC%9B%90_%EA%B3%A1%EC%84%A0&diff=28869&oldid=prev
2014년 1월 7일 (화) 23:19에 Pythagoras0님의 편집
2014-01-07T23:19:57Z
<p></p>
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<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">← 이전 판</td>
<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">2014년 1월 7일 (화) 23:19 판</td>
</tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l1" >1번째 줄:</td>
<td colspan="2" class="diff-lineno">1번째 줄:</td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">==메모==</ins></div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">* [http://www.uam.es/personal_pdi/ciencias/gabino/gen2fennicae.pdf A Fuchsian group proof of the hyperellipticity of Riemann surfaces of genus 2]</ins></div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;"></ins></div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;"></ins></div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련된 항목들==</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련된 항목들==</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* [[번사이드 곡선]]</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* [[번사이드 곡선]]</div></td></tr>
<tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l6" >6번째 줄:</td>
<td colspan="2" class="diff-lineno">10번째 줄:</td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">* Singerman, David. "Hyperelliptic maps and surfaces." Mathematica Slovaca 47.1 (1997): 93-97.</ins></div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Schindler, Bernhard. 1993. “Period Matrices of Hyperelliptic Curves.” Manuscripta Mathematica 78 (1) (December 1): 369–380. http://dx.doi.org/10.1007/BF02599319.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Schindler, Bernhard. 1993. “Period Matrices of Hyperelliptic Curves.” Manuscripta Mathematica 78 (1) (December 1): 369–380. http://dx.doi.org/10.1007/BF02599319.</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Schiller, John. 1968. “Riemann Matrices for Hyperelliptic Surfaces with Involutions Other Than the Interchange of Sheets.” The Michigan Mathematical Journal 15 (3) (November): 283–287. doi:[http://dx.doi.org/10.1307/mmj/1029000031 10.1307/mmj/1029000031].</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Schiller, John. 1968. “Riemann Matrices for Hyperelliptic Surfaces with Involutions Other Than the Interchange of Sheets.” The Michigan Mathematical Journal 15 (3) (November): 283–287. doi:[http://dx.doi.org/10.1307/mmj/1029000031 10.1307/mmj/1029000031].</div></td></tr>
</table>
Pythagoras0
https://wiki.mathnt.net/index.php?title=%EC%B4%88%ED%83%80%EC%9B%90_%EA%B3%A1%EC%84%A0&diff=28233&oldid=prev
2013년 8월 13일 (화) 22:52에 Pythagoras0님의 편집
2013-08-13T22:52:10Z
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<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">← 이전 판</td>
<td colspan="2" style="background-color: #fff; color: #202122; text-align: center;">2013년 8월 13일 (화) 22:52 판</td>
</tr><tr><td colspan="2" class="diff-lineno" id="mw-diff-left-l1" >1번째 줄:</td>
<td colspan="2" class="diff-lineno">1번째 줄:</td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">==관련된 항목들==</ins></div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;">* [[번사이드 곡선]]</ins></div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;"> </ins></div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;"></ins></div></td></tr>
<tr><td colspan="2"> </td><td class='diff-marker'>+</td><td style="color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #a3d3ff; vertical-align: top; white-space: pre-wrap;"><div><ins style="font-weight: bold; text-decoration: none;"></ins></div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>==관련논문==</div></td></tr>
<tr><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td><td class='diff-marker'> </td><td style="background-color: #f8f9fa; color: #202122; font-size: 88%; border-style: solid; border-width: 1px 1px 1px 4px; border-radius: 0.33em; border-color: #eaecf0; vertical-align: top; white-space: pre-wrap;"><div>* Tadokoro, Yuuki. 2012. “The Period Matrix of the Hyperelliptic Curve $w^2=z^{2g+1}-1$”. ArXiv e-print 1211.6910. http://arxiv.org/abs/1211.6910.</div></td></tr>
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Pythagoras0