典型文献
Convergence in Conformal Field Theory
文献摘要：
Convergence and analytic extension are of fundamental importance in the math-ematical construction and study of conformal field theory.The author reviews some main convergence results,conjectures and problems in the construction and study of conformal field theories using the representation theory of vertex operator algebras.He also reviews the related analytic extension results,conjectures and problems.He discusses the con-vergence and analytic extensions of products of intertwining operators(chiral conformal fields)and of q-traces and pseudo-q-traces of products of intertwining operators.He also discusses the convergence results related to the sewing operation and the determinant line bundle and a higher-genus convergence result.He then explains conjectures and problems on the convergence and analytic extensions in orbifold conformal field theory and in the cohomology theory of vertex operator algebras.
文献关键词：
中图分类号：
作者姓名：
Yi-Zhi HUANG
作者机构：
Department of Mathematics,Rutgers University,Piscataway,NJ 08854,USA
文献出处：
引用格式：
[1]Yi-Zhi HUANG-.Convergence in Conformal Field Theory)[J].数学年刊B辑（英文版）,2022(06):1101-1124
A类：
intertwining
B类：
Convergence,Conformal,Field,Theory,analytic,are,fundamental,importance,math,ematical,construction,study,conformal,theory,author,reviews,some,main,convergence,results,conjectures,problems,theories,using,representation,vertex,algebras,He,also,related,discusses,extensions,products,operators,chiral,fields,traces,pseudo,sewing,operation,determinant,line,bundle,higher,genus,then,explains,orbifold,cohomology
AB值：
0.456443
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