Geometric, algebraic and topological methods for quantum field theory : proceedings of the 2011 Villa de Leyva Summer School, Villa de Leyva, Colombia, 4-22 July 2011

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Geometric, algebraic and topological methods for quantum field theory : proceedings of the 2011 Villa de Leyva Summer School, Villa de Leyva, Colombia, 4-22 July 2011

editors, Alexander Cardona ... [et al.]

World Scientific, c2014

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Includes bibliographical references

内容説明・目次

内容説明

Based on lectures held at the 7th Villa de Leyva summer school, this book presents an introduction to topics of current interest in the interface of geometry, topology and physics. It is aimed at graduate students in physics or mathematics with interests in geometric, algebraic as well as topological methods and their applications to quantum field theory.This volume contains the written notes corresponding to lectures given by experts in the field. They cover current topics of research in a way that is suitable for graduate students of mathematics or physics interested in the recent developments and interactions between geometry, topology and physics. The book also contains contributions by younger participants, displaying the ample range of topics treated in the school. A key feature of the present volume is the provision of a pedagogical presentation of rather advanced topics, in a way which is suitable for both mathematicians and physicists.

目次

  • Generalized Euler Characteristics, Graph Hypersurfaces and Feynman Periods
  • Noncommutative Spacetimes and Quantum Physics
  • Index Theory of Non-Compact G-Manifolds
  • Compactifications of String Theory and Generalized Geometry
  • Spectral Geometry
  • Noncommutative Geometry Models for Particle Physics
  • Integrability and the AdS/CFT Correspondence
  • Introductory Lectures on Chern - Simons Theories in Physics
  • Grothendieck Ring Class of Banana and Flower Graphs
  • Groupoids and Poisson Sigma Models with Boundary
  • On the Geometry Underlying a Real Lie Algebra Representation
  • A Survey on Orbifold String Topology.

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