Add to ORKGIn my talk i'll explain how to find vector-valued modular forms whose multiplier is the modular data of a modular tensor category, and how that can help us reconstruct a rational vertex operator algebra from that category.Non UBCUnreviewedAuthor affiliation: University of AlbertaFacult
International audienceWe consider a pivotal monoidal functor whose domain is a modular tensor catego...
Modular forms are functions with an enormous amount of symmetry that play a central role in number t...
Vector-valued modular forms have recently been studied for applications to conformal field theory. I...
A well-known result is that modules of a rational vertex algebra form a modular tensor category and ...
A well-known result is that modules of a rational vertex algebra form a modular tensor category and ...
The most standard mathematical reformulations of conformal field theory are vertex operator algebras...
In this talk I will review known results and open questions about modular tensor categories related ...
Any vertex operator algebra that is \(C_2\)-cofinite and non-rational has both a finite number of si...
This book gives an exposition of the relations among the following three topics: monoidal tensor cat...
In this talk, I will present work in progress with Zhenghan Wang on the subject of classification of...
The existence and construction of vector-valued modular forms (vvmf) for any arbitrary Fuchsian grou...
We develop two structure theorems for vector valued Siegel modular forms for Igusa’s subgroup Γ2 [2,...
Historically, Kohnen and Zagier connected modular forms with period polynomials, and as a consequenc...
We classify all unitary modular tensor categories (UMTCs) of rank ≤ 4. There are a total of 35 UMTCs...
International audienceWe consider a pivotal monoidal functor whose domain is a modular tensor catego...
International audienceWe consider a pivotal monoidal functor whose domain is a modular tensor catego...
Modular forms are functions with an enormous amount of symmetry that play a central role in number t...
Vector-valued modular forms have recently been studied for applications to conformal field theory. I...
A well-known result is that modules of a rational vertex algebra form a modular tensor category and ...
A well-known result is that modules of a rational vertex algebra form a modular tensor category and ...
The most standard mathematical reformulations of conformal field theory are vertex operator algebras...
In this talk I will review known results and open questions about modular tensor categories related ...
Any vertex operator algebra that is \(C_2\)-cofinite and non-rational has both a finite number of si...
This book gives an exposition of the relations among the following three topics: monoidal tensor cat...
In this talk, I will present work in progress with Zhenghan Wang on the subject of classification of...
The existence and construction of vector-valued modular forms (vvmf) for any arbitrary Fuchsian grou...
We develop two structure theorems for vector valued Siegel modular forms for Igusa’s subgroup Γ2 [2,...
Historically, Kohnen and Zagier connected modular forms with period polynomials, and as a consequenc...
We classify all unitary modular tensor categories (UMTCs) of rank ≤ 4. There are a total of 35 UMTCs...
International audienceWe consider a pivotal monoidal functor whose domain is a modular tensor catego...
International audienceWe consider a pivotal monoidal functor whose domain is a modular tensor catego...
Modular forms are functions with an enormous amount of symmetry that play a central role in number t...
Vector-valued modular forms have recently been studied for applications to conformal field theory. I...