代数及相关领域最新进展

Preface

EiichiBannaiandEtsukoBannai:SphericalDesignsandEuclideanDesigns

YuChen:MinimalRepresentationDegreeofAffineKac-MoodyGroups

HuahChu,Shou-JenHuandMing-changKang:ARationalityProblemofCertainA4Action

ZongduoDai,KunpengWangandDingfengYe:CharacterizationofMulti-ContinuedFractionsforMulti-FormalLaurentSeries

YiFangandZongzhuLin:EulerianTrailsandHamiltonianPathsinDigraphswithAnti-involutions

RongquanFengandHongfengWu:EfficientPairingComputationonCurves

WenbinGuo:SomeIdeasandResultsinGroupTheory

TayuanHuang,LinglingHuangandMiaow-IngLin:OnaClassofStronglyRegularDesignsandQuasi-semisymmetricDesigns

HuishiLi:F-LeadingHomogeneousAlgebrasandGr6bnerBases

JianboLiuandKaimingZhao:AutomorphismGroupsofLieAlgebrasfromQuantumTori

YucaiSu:QuasifiniteRepresentationsofSomeLieAlgebrasRelatedtotheVirasoroAlgebra

GeorgeSzetoandLianyongXue:OnGaloisExtensionswithanInnerGaloisGroup

NanhuaXi:RepresentationsofAlgebraicGroups:SomeBasicsandProgresses

JipingZhangandZhikaiZhang:Brou6sConjectureforFiniteGroupswithAbelianSylowp-Subgroups

SujingZhouandDongdaiLin:AnInterestingMemberID-basedGroupSignature

CurriculumVitaeandPublicationsofZhexianWan

　　董崇英教授是杰出青年基金（B）的获得者。他是国际上无限维李代数和顶点算子代数领域最杰出的数学家之一。本书将介绍代数及领域相关的一些最新研究进展。具体说来，将讨论具c<1的有理顶点算子代数的分类问题。任何这样的顶点算子代数是结合于离散系的Virasoro顶点算子代数的推广。主要思想是用向量值模函数来控制阶化维数。