Quantum groups in two-dimensional physics

Quantum groups in two-dimensional physics

by César Gómez

Part of Cambridge monographs on mathematical physics

1996

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About
This book is an introduction to integrability and conformal field theory in two dimensions using quantum groups. The book begins with a brief introduction to S-matrices, spin chains and vertex models as a prelude to the study of Yang-Baxter algebras and the Bethe ansatz. The basic ideas of integrable systems are then introduced, with particular emphasis on vertex and face models. Special attention is given to explaining the underlying mathematical tools, including braid groups, knot invariants and towers of algebras. The book then goes on to give a detailed introduction to quantum groups as a prelude to chapters on integrable models, two-dimensional conformal field theories and super-conformal field theories. The book contains many diagrams and exercises to illustrate key points in the text. . This book will be of interest to graduate students and researchers in theoretical physics and applied mathematics interested in integrable systems, string theory and conformal field theory.

Discussion questions for Quantum groups in two-dimensional physics

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  1. 1

    How does Gómez bridge the conceptual gap between traditional statistical mechanics models—like spin chains—and the more abstract framework of quantum groups?

  2. 2

    In what ways does the transition from classical to quantum Yang-Baxter algebras alter our intuition about symmetry and conservation laws in physical systems?

  3. 3

    Reflecting on your own academic or professional journey, how do you typically approach learning a heavily mathematical subject when the physical intuition isn't immediately obvious?

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