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Deforming elephants of Q QQ ‐Fano 3‐folds

机译: Q q q -fano 3折

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Abstract > We study deformations of a pair consisting of a <mat:math xmlns:mat="http://www.w3.org/1998/Math/MathML" display="inline" altimg="urn:x-wiley:00246107:media:jlms12000:jlms12000-math-0002" xmlns:wiley="http://www.wiley.com/namespaces/wiley/wiley" wiley:location="equation/jlms12000-math-0002.png"> <mat:mi mathvariant="double-struck">Q</mat:mi> </mat:math> ‐Fano 3‐fold <mat:math xmlns:mat="http://www.w3.org/1998/Math/MathML" display="inline" altimg="urn:x-wiley:00246107:media:jlms12000:jlms12000-math-0003" xmlns:wiley="http://www.wiley.com/namespaces/wiley/wiley" wiley:location="equation/jlms12000-math-0003.png"> <mat:mi>X</mat:mi> </mat:math> with only terminal singularities and its elephant <mat:math xmlns:mat="http://www.w3.org/1998/Math/MathML" display="inline" altimg="urn:x-wiley:00246107:media:jlms12000:jlms12000-math-0004" xmlns:wiley="http://www.wiley.com/namespaces/wiley/wiley" wiley:location="equation/jlms12000-math-0004.png"> <mat:mrow> <mat:mrow> <mat:mi>D</mat:mi> <mat:mo>∈</mat:mo> <mat:mo stretchy="false">|</mat:mo> <mat:mo>?</mat:mo> </mat:mrow> <mat:msub> <mat:mi>K</mat:mi> <mat:mi>X</mat:mi> </mat:msub> <mat:mrow> <mat:mo stretchy="false">|</mat:mo> </mat:mrow> </mat:mrow> </mat:math> . We prove that, if there exists <mat:math xmlns:mat="http://www.w3.org/1998/Math/MathML" display="inline" altimg="urn:x-wiley:00246107:media:jlms12000:jlms12000-math-0005" xmlns:wiley="http://www.wiley.com/namespaces/wiley/wiley" wiley:location="equation/jlms12000-math-0005.png"> <mat:mrow> <mat:mrow> </span> <span class="z_kbtn z_kbtnclass hoverxs" style="display: none;">展开▼</span> </div> <div class="translation abstracttxt"> <span class="zhankaihshouqi fivelineshidden" id="abstract"> <span>机译:</span><Abstract XMLNS =“http://www.wiley.com/namespaces/wiley”type =“main”> <title type =“main”>抽象</ title> >我们研究由a组成的一对的变形<mat:math xmlns:mat =“http://www.w3.org/1998/math/mathml”display =“内联”altimg =“urn:x-wiley:00246107:媒体:jlms12000:jlms12000-math-0002 “XMLNS:Wiley =”http://www.wiley.com/namespaces/wiley/wiley“wiley:location =”等式/ jlms12000-math-0002.png“> <mat:mi mathvariant =”双击“> Q </ mat:mi> </ mat:math> -fano 3-fold <mat:math xmlns:mat =“http://www.w3.org/1998/math/mathml”display =“内联”altimg = “URN:X-Wiley:00246107:媒体:jlms12000:jlms12000-math-0003”xmlns:wiley.com/namespaces/wiley/wiley“wiley:location =”等式/ jlms12000-math -0003.png“> <mat:mi> x </ mat:mi> </ mat:math>只有终端奇点及其大象<mat:math xmlns:mat =”http://www.w3.org/ 1998 / math / mathml“display =”内联“altimg =”urn:x-wiley:00246107:媒体:jlms12000:jlms12000-math-0004“xmlns:wiley =”http://www.wiley.com/namespaces/wiley / W. Iley“Wiley:Location =”等式/ JLMS12000-Math-0004.png“> <MAT:MROW> <MAT:MROW> <MAT:MI> D </ MAT:MI> <MAT:MO>∈</ mat: mo> <mat:mo stractry =“假”> | </ mat:mo> <mat:mo> mo> </ mat:mo> </ mat:mrow> <mat:msub> <may:mi> k </ MAT:MI> <MAT:MI> X </ MAT:MI> </ MAT:MSUB> <MAT:MROW> <MAT:MO弹力=“FALSE”> | </ MAT:MO> </ MAT:MROW> </ mat:mrow> </ mat:math>。我们证明,如果存在<mat:math xml:mat =“http://www.w3.org/1998/math/mathml”display =“inline”altimg =“urn:x-wiley:00246107:媒体: JLMS12000:JLMS12000-Math-0005“XMLNS:Wiley =”http://www.wiley.com/namespaces/wiley/wiley“wiley:location =”等式/ jlms12000-math-0005.png“> <mat:mrow> <MAT:MROW> </span> <span class="z_kbtn z_kbtnclass hoverxs" style="display: none;">展开▼</span> </div> </div> <div class="record"> <h2 class="all_title" id="enpatent33" >著录项</h2> <ul> <li> <span class="lefttit">来源</span> <div style="width: 86%;vertical-align: text-top;display: inline-block;"> <a href='/journal-foreign-31023/'>《The Journal of the London Mathematical Society》</a> <b style="margin: 0 2px;">|</b><span>2017年第1期</span><b style="margin: 0 2px;">|</b><span>共29页</span> </div> </li> <li> <div class="author"> <span class="lefttit">作者</span> <p id="fAuthorthree" class="threelineshidden zhankaihshouqi"> <a href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=Sano Taro&option=202" target="_blank" rel="nofollow">Sano Taro;</a> </p> <span class="z_kbtnclass z_kbtnclassall hoverxs" id="zkzz" style="display: none;">展开▼</span> </div> </li> <li> <div style="display: flex;"> <span class="lefttit">作者单位</span> <div style="position: relative;margin-left: 3px;max-width: 639px;"> <div class="threelineshidden zhankaihshouqi" id="fOrgthree"> <p>Department of Mathematics Faculty of ScienceKobe UniversityKobe 657‐8501 Japan;</p> </div> <span class="z_kbtnclass z_kbtnclassall hoverxs" id="zhdw" style="display: none;">展开▼</span> </div> </div> </li> <li > <span class="lefttit">收录信息</span> <span style="width: 86%;vertical-align: text-top;display: inline-block;"></span> </li> <li> <span class="lefttit">原文格式</span> <span>PDF</span> </li> <li> <span class="lefttit">正文语种</span> <span>eng</span> </li> <li> <span class="lefttit">中图分类</span> <span><a href="https://www.zhangqiaokeyan.com/clc/156.html" title="数学">数学;</a></span> </li> <li class="antistop"> <span class="lefttit">关键词</span> <p style="width: 86%;vertical-align: text-top;"> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=14B07&option=203" rel="nofollow">14B07;</a> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=14J30&option=203" rel="nofollow">14J30;</a> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=14J45 (primary)&option=203" rel="nofollow">14J45 (primary);</a> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=14B15 (secondary)&option=203" rel="nofollow">14B15 (secondary);</a> </p> <div class="translation"> 机译:14B07;14J30;14J45(初级);14B15(二次); </div> </li> 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altimg =“si2.gif”overflow =“滚动”xmlns:xocs =“http:/ /www.elsevier.com/xml/xocs/dtd“xmlns:xs =”http://www.w3.org/2001/xmlschema“xmlns:xsi =”http://www.w3.org/2001/xmlschema -Instance“XMLNS =”http://www.el sevier.com/xml/ja/dtd“xmlns:ja =”http://www.elsevier.com/xml/ja/dtd“xmlns:mml =”http://www.w3.org/1998/math/ mathml“xmlns:tb =”http://www.elsevier.com/xml/common/table/dtd“xmlns:sb =”http://www.elsevier.com/xml/common/struct-bib/dtd“ XMLNS:CE =“http://www.elsevier.com/xml/common/dtd”xmlns:xlink =“http://www.w3.org/1999/xlink”xmlns:cals =“http:// www .elsevier.com / xml / common / cals / dtd“> <mml:msup> <mml:mi mathvariant =”正常“> E </ mml:mi> <mml:mo> + </ mml:mo> </ MML:msup> <mml:msup> <mml:mi mathvariant =“正常”> e </ mml:mi> <mml:mo> - </ mml:mo> </ mml:msup> <mml:mo>→ </ mml:mo> <mml:mn> 4 </ mml:mn> </ mml:math> fermion进程</span> </p> </li> </ul> </div> </div> </div> <div class="theme cardcommon" style="overflow: auto;display:none"> <h3 class="all_title" id="enpatent55">相关主题</h3> <ul 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