We prove that the (two) connections, or commuting squares, on the Coxeter-Dynkin diagram E7 produce a subfactor with principal graph D10. This was conjectured by J.-B. Zuber in connection with modular invariants in conformal field theory, and solve the last case of computing the flat parts of the connections on Coxeter-Dynkin diagrams with index less than 4
Lectures at Bariloche, Argentina, January 2000. 36 pages, 4 figuresThese pedagogical lectures presen...
Abstract. The semi-affine Coxeter-Dynkin graph is introduced, generalizing both the affine and the f...
It has recently become clear that a whole range of problems of linear algebra can be formulated in a...
We prove that the (two) connections, or commuting squares, on the Coxeter-Dynkin diagram E7 produce ...
We prove that the (two) connections, or commuting squares, on the Coxeter-Dynkin diagram E7 produce ...
AbstractWe will give a proof of Ocneanu′s announced classification of subfactors of the AFD type II1...
AbstractWe will give a proof of Ocneanu′s announced classification of subfactors of the AFD type II1...
AbstractThis paper is devoted to the study of subfactors arising out of commuting squares constructe...
This paper is devoted to the study of subfactors arising out of commuting squares constructed out of...
Abstract. This paper is a first attempt at classifying connections on small vertex models i.e., comm...
By using Ocneanu’s result on the classification of all irreducible connections on the Dynkin diagram...
AbstractWe give an exposition of Ocneanu's theory of double triangle algebras for subfactors and its...
The most basic structure of chiral conformal field theory (CFT) is the Verlinde ring. Freed-Hopkins-...
The most basic structure of chiral conformal field theory (CFT) is the Verlinde ring. Freed-Hopkins-...
The most basic structure of chiral conformal field theory (CFT) is the Verlinde ring. Freed-Hopkins-...
Lectures at Bariloche, Argentina, January 2000. 36 pages, 4 figuresThese pedagogical lectures presen...
Abstract. The semi-affine Coxeter-Dynkin graph is introduced, generalizing both the affine and the f...
It has recently become clear that a whole range of problems of linear algebra can be formulated in a...
We prove that the (two) connections, or commuting squares, on the Coxeter-Dynkin diagram E7 produce ...
We prove that the (two) connections, or commuting squares, on the Coxeter-Dynkin diagram E7 produce ...
AbstractWe will give a proof of Ocneanu′s announced classification of subfactors of the AFD type II1...
AbstractWe will give a proof of Ocneanu′s announced classification of subfactors of the AFD type II1...
AbstractThis paper is devoted to the study of subfactors arising out of commuting squares constructe...
This paper is devoted to the study of subfactors arising out of commuting squares constructed out of...
Abstract. This paper is a first attempt at classifying connections on small vertex models i.e., comm...
By using Ocneanu’s result on the classification of all irreducible connections on the Dynkin diagram...
AbstractWe give an exposition of Ocneanu's theory of double triangle algebras for subfactors and its...
The most basic structure of chiral conformal field theory (CFT) is the Verlinde ring. Freed-Hopkins-...
The most basic structure of chiral conformal field theory (CFT) is the Verlinde ring. Freed-Hopkins-...
The most basic structure of chiral conformal field theory (CFT) is the Verlinde ring. Freed-Hopkins-...
Lectures at Bariloche, Argentina, January 2000. 36 pages, 4 figuresThese pedagogical lectures presen...
Abstract. The semi-affine Coxeter-Dynkin graph is introduced, generalizing both the affine and the f...
It has recently become clear that a whole range of problems of linear algebra can be formulated in a...