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On MAXCUT in strictly supercritical random graphs, and coloring of random graphs and random tournaments

机译:在严格上超临界随机图中的MaxCut以及随机图和随机锦标赛的着色

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Abstract > We use a theorem by Ding, Lubetzky, and Peres describing the structure of the giant component of random graphs in the strictly supercritical regime, in order to determine the typical size of MAXCUT of <mat:math xmlns:mat="http://www.w3.org/1998/Math/MathML" display="inline" altimg="urn:x-wiley:10429832:media:rsa20751:rsa20751-math-0001" xmlns:wiley="http://www.wiley.com/namespaces/wiley/wiley" wiley:location="equation/rsa20751-math-0001.png"> <mat:mrow> <mat:mi>G</mat:mi> <mat:mo>~</mat:mo> <mat:mi>G</mat:mi> <mat:mrow> <mat:mo stretchy="true">(</mat:mo> <mat:mrow> <mat:mi>n</mat:mi> <mat:mo>,</mat:mo> <mat:mfrac> <mat:mrow> <mat:mn>1</mat:mn> <mat:mo>+</mat:mo> <mat:mi>?</mat:mi> </mat:mrow> <mat:mi>n</mat:mi> </mat:mfrac> </mat:mrow> <mat:mo stretchy="true">)</mat:mo> </mat:mrow> </mat:mrow> </mat:math> in terms of ? . We then apply this result to prove the following conjecture by Frieze and Pegden. For every <mat:math xmlns:mat="http://www.w3.org/1998/Math/MathML" display="inline" altimg="urn:x-wiley:10429832:media:rsa20751:rsa20751-math-0002" xmlns:wiley="http://www.wiley.com/namespaces/wiley/wiley" wiley:location="equation/rsa20751-math-0002.png"> <mat:mrow> <mat:mi>?</mat:mi> <mat:mo></mat:mo> <mat:mn>0</mat:mn> </mat:mrow> </mat:math> , there exists <mat:math xmlns:mat="http://www.w3.org/1998/Math/MathML" display="inline" altimg="urn:x-wiley:10429832 </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> >我们通过ding,lubetzky使用定理,和佩雷斯描述严格超临界政权中随机图的巨大分量的结构,以确定<mat:math xmlns:mat =“http://www.w3.org/1998/math的典型大小/ mathml“display =”内联“altimg =”urn:x-wiley:10429832:媒体:rsa20751:rsa20751-math-0001“xmlns:wiley =”http://www.wiley.com/namespaces/wiley/wiley“ Wiley:位置=“等式/ RSA20751-Math-0001.png”> <MAT:MROW> <MAT:MI> G </ MAT:MI> <MAT:MO>〜</ MAT:MO> <MAT:MI> G </ MAT:MI> <MAT:MROW> <MAT:MO弹力=“真实”>(</ mo:MO> <mat:MROW> <MAT:MI> N </ MAT:MI> <MAT:MO >,</ mat:mo> <mat:mfrac> <mat:mrow> <mat:mn> 1 </ mat:mn> <m在:Mo> + </ mat:mo> <mat:mi>?</ mat:mi> </ mat:mrow> <mat:mi> n </ mat:mi> </ mat:mfrac> </ mat :Mrow> <mat:Mo Strationy =“真实”>)</ mat:mo> </ mat:mrow> </ mat:mrow> </ mat:math>在?</ i>方面。然后,我们应用此结果以通过Frieze和Pegden来证明以下猜想。对于每个<mat:math xmlns:mat =“http://www.w3.org/1998/math/mathml”display“=”内联“Altimg =”URN:X-Wiley:10429832:媒体:RSA20751:RSA20751-数学-0002“xmlns:wiley =”http://www.wiley.com/namespaces/wiley/wiley“wiley:location =”等式/ rsa20751-math-0002.png“> <mat:mrow> <mat:mi> ?</ mat:mi> <mat:mo>& </ mat:mo> <mat:mn> 0 </ mat:mn> </ mat:mrow> </ mat:math>,存在<mat: Math XMLNS:MAT =“http://www.w3.org/1998/math/mathml”display =“内联”Altimg =“URN:X-Wiley:10429832 </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-26552/'>《Random structures & algorithms》</a> <b style="margin: 0 2px;">|</b><span>2018年第4期</span><b style="margin: 0 2px;">|</b><span>共15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=Gishboliner Lior&option=202" target="_blank" rel="nofollow">Gishboliner Lior;</a> <a href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=Krivelevich Michael&option=202" target="_blank" rel="nofollow">Krivelevich Michael;</a> <a href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=Kronenberg Gal&option=202" target="_blank" rel="nofollow">Kronenberg Gal;</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>School of Mathematical Sciences Raymond and Beverly Sackler Faculty of Exact SciencesTel Aviv UniversityTel Aviv Israel;</p> <p>School of Mathematical Sciences Raymond and Beverly Sackler Faculty of Exact SciencesTel Aviv UniversityTel Aviv Israel;</p> <p>School of Mathematical Sciences Raymond and Beverly Sackler Faculty of Exact SciencesTel Aviv UniversityTel Aviv Israel;</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/1140.html" title="数学分析">数学分析;</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=chromatic number&option=203" rel="nofollow">chromatic number;</a> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=graph coloring&option=203" rel="nofollow">graph coloring;</a> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=max‐cut&option=203" rel="nofollow">max‐cut;</a> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=random graph&option=203" rel="nofollow">random graph;</a> <a style="color: #3E7FEB;" href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=random tournament&option=203" rel="nofollow">random tournament;</a> </p> <div class="translation"> 机译:彩数;图形着色;最大切割;随机图;随机锦标赛; </div> </li> <li> <span class="lefttit">入库时间</span> <span>2022-08-20 04:57:55</span> </li> </ul> </div> </div> <div class="literature cardcommon"> <div class="similarity "> <h3 class="all_title" id="enpatent66">相似文献</h3> <div class="similaritytab clearfix"> <ul> <li class="active" >外文文献</li> <li >中文文献</li> <li >专利</li> </ul> </div> <div class="similarity_details"> <ul > <li> <div> <b>1. </b><a class="enjiyixqcontent" href="/journal-foreign-detail/0704024010917.html">On MAXCUT in strictly supercritical random graphs, and coloring of random graphs and random tournaments</a> <b>[J]</b> . <span> <a href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=Gishboliner Lior&option=202" target="_blank" rel="nofollow" class="tuijian_auth tuijian_authcolor">Gishboliner Lior,</a> <a href="/search.html?doctypes=4_5_6_1-0_4-0_1_2_3_7_9&sertext=Krivelevich Michael&option=202" target="_blank" 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random number sequence shared system, the random number sequence shared device, the cryptography decoding system, the crypto equipment and the decoding device, being random number sequence shared manner, cryptography manner, decoding manner, and</a> <b>[P]</b> . <span> 外国专利: <!-- 日本专利: --> JP3876324B2 </span> <span> . 2007-01-31</span> </div> <p class="zwjiyix translation" style="max-width: initial;height: auto;word-break: break-all;white-space: initial;text-overflow: initial;overflow: initial;"> <span>机译:随机数序列共享系统,随机数序列共享设备,密码解码系统,密码设备和解码设备为随机数序列共享方式,密码方式,解码方式和 </span> </p> </li> <li> <div> <b>4. </b><a class="enjiyixqcontent" href="/patent-detail/06130426678660.html">Data e.g. cryptographic key portion, storing method for chip card, involves randomly determining value, and storing word obtained by shifting numeric word with number of bits based on randomly determined value</a> <b>[P]</b> . <span> 外国专利: <!-- 法国专利: --> FR2940485A1 </span> <span> . 2010-06-25</span> </div> <p class="zwjiyix translation" style="max-width: initial;height: auto;word-break: break-all;white-space: initial;text-overflow: initial;overflow: initial;"> <span>机译:数据例如密码密钥部分,芯片卡的存储方法,涉及随机确定值,并基于随机确定的值存储通过将数字字移位位数而获得的字 </span> </p> </li> <li> <div> <b>5. </b><a class="enjiyixqcontent" href="/patent-detail/06130415804702.html">Systems and Methods for Performing Randomness and Pseudorandomness Generation, Testing, and Related Cryptographic Techniques</a> <b>[P]</b> . <span> 外国专利: <!-- 美国专利: --> US2015199175A1 </span> <span> . 2015-07-16</span> </div> <p class="zwjiyix translation" style="max-width: initial;height: auto;word-break: break-all;white-space: initial;text-overflow: initial;overflow: initial;"> <span>机译:用于执行随机性和伪随机性生成,测试和相关密码技术的系统和方法 </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 id="subject"> </ul> </div> </div> </div> </div> <div class="right rightcon"> <div 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