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Lie Algebras, Vertex Operator Algebras, and Related Topics

About this Title

Katrina Barron, University of Notre Dame, Notre Dame, IN, Elizabeth Jurisich, College of Charleston, Charleston, SC, Antun Milas, SUNY at Albany, Albany, NY and Kailash Misra, North Carolina State University, Raleigh, NC, Editors

Publication: Contemporary Mathematics
Publication Year: 2017; Volume 695
ISBNs: 978-1-4704-2666-8 (print); 978-1-4704-4196-8 (online)
DOI: https://doi.org/10.1090/conm/695

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Table of Contents

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Front/Back Matter

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Articles

• Darlayne Addabbo and Maarten Bergvelt – Generalizations of $Q$-systems and orthogonal polynomials from representation theory
• Dražen Adamović and Antun Milas – Some applications and constructions of intertwining operators in Logarithmic Conformal Field Theory
• Ling Bao and Lisa Carbone – Kac–Moody groups and automorphic forms in low dimensional supergravity theories
• Kathrin Bringmann, Karl Mahlburg and Antun Milas – The Lusztig-Macdonald-Wall polynomial conjectures and $q$-difference equations
• Lisa Carbone and Frank Wagner – Uniqueness of representation–theoretic hyperbolic Kac–Moody groups over $\mathbb {Z}$
• Jürgen Fuchs and Christoph Schweigert – Coends in conformal field theory
• Haisheng Li – Remarks on $\phi$-coordinated modules for quantum vertex algebras
• André Henriques – The classification of chiral WZW models by $H^4_+(BG,\mathbb {Z})$
• Yi-Zhi Huang – Some open problems in mathematical two-dimensional conformal field theory
• Naihuan Jing, Chad R. Mangum and Kailash C. Misra – On realization of some twisted toroidal Lie algebras
• James Lepowsky and Jinwei Yang – Twisted generating functions incorporating singular vectors in Verma modules and their localizations, I
• Yusuke Arike, Kiyokazu Nagatomo and Yuichi Sakai – Characterization of the simple Virasoro vertex operator algebras with 2 and 3-dimensional space of characters
• David Radnell, Eric Schippers and Wolfgang Staubach – Quasiconformal Teichmüller theory as an analytical foundation for two-dimensional conformal field theory
• A. M. Semikhatov – Centralizing the centralizers
• Nolan R. Wallach – On Neeman’s gradient flows