Description

Book Synopsis
Explores active research on vertex operator algebras and vector-valued modular forms and offers original contributions to the areas of vertex algebras and number theory, surveys on some of the most important topics relevant to these fields, introductions to new fields related to these, and open problems from some of the leaders in these areas.

Table of Contents
  • P. Bantay, Orbifold deconstruction: A computational approach.
  • K. Barron, N. Vander Werf, and J. Yang, The level one Zhu algebra for the Virasoro vertex operator algebra.
  • L. Candelori, J. Fogliasso, C. Marks, and S. Moses, Period relations for Riemann surfaces with many automorphisms.
  • A. Ros Camacho, On the Landau-Ginzburg/conformal field theory correspondence.
  • J. F. R. Duncan, From the monster to Thompson to O'Nan.
  • C. Franc and S. Rayan, Nonabelian Hodge theory and vector valued modular forms; R. L. Griess, Jr., Research topics in finite groups and vertex algebras.
  • C. H. Lam, Automorphism group of an orbifold vertex operator algebra associated with the Leech lattice.
  • L. Long, Some numeric hypergeometric supercongruences.
  • K. Nagatomo, G. Mason, and Y. Sakai, Vertex operator algebras with central charge 8 and 16.
  • K. Nagatomo, Y. Kurokawa, and Y. Sakai, Pseudo-characters of the symplectic fermions and modular linear differential equations.
  • G. Mason, Five not-so-easy pieces: Open problems with vertex rings.
  • M. Miyamoto, Vertex operator algebras and modular invariance..

Vertex Operator Algebras Number Theory and

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    A Paperback / softback by Matthew Krauel, Michael Tuite, Gaywalee Yamskulna

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      View other formats and editions of Vertex Operator Algebras Number Theory and by Matthew Krauel

      Publisher: American Mathematical Society
      Publication Date: Publication Date: 30/09/2020
      ISBN13: 9781470449384, 978-1470449384
      ISBN10: 1470449382

      Description

      Book Synopsis
      Explores active research on vertex operator algebras and vector-valued modular forms and offers original contributions to the areas of vertex algebras and number theory, surveys on some of the most important topics relevant to these fields, introductions to new fields related to these, and open problems from some of the leaders in these areas.

      Table of Contents
      • P. Bantay, Orbifold deconstruction: A computational approach.
      • K. Barron, N. Vander Werf, and J. Yang, The level one Zhu algebra for the Virasoro vertex operator algebra.
      • L. Candelori, J. Fogliasso, C. Marks, and S. Moses, Period relations for Riemann surfaces with many automorphisms.
      • A. Ros Camacho, On the Landau-Ginzburg/conformal field theory correspondence.
      • J. F. R. Duncan, From the monster to Thompson to O'Nan.
      • C. Franc and S. Rayan, Nonabelian Hodge theory and vector valued modular forms; R. L. Griess, Jr., Research topics in finite groups and vertex algebras.
      • C. H. Lam, Automorphism group of an orbifold vertex operator algebra associated with the Leech lattice.
      • L. Long, Some numeric hypergeometric supercongruences.
      • K. Nagatomo, G. Mason, and Y. Sakai, Vertex operator algebras with central charge 8 and 16.
      • K. Nagatomo, Y. Kurokawa, and Y. Sakai, Pseudo-characters of the symplectic fermions and modular linear differential equations.
      • G. Mason, Five not-so-easy pieces: Open problems with vertex rings.
      • M. Miyamoto, Vertex operator algebras and modular invariance..

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