Dynamics of one-dimensional quantum systems

inverse-square interaction models

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Last edited by MARC Bot
November 22, 2025 | History

Dynamics of one-dimensional quantum systems

inverse-square interaction models

"One-dimensional quantum systems show fascinating properties beyond the scope of the mean-field approximation. However, the complicated mathematics involved is a high barrier to non-specialists. Written for graduate students and researchers new to the field, this book is a self-contained account of how to derive aquasi-particle picture from the exact solution of models with inverse-square interparticle interactions." "The book provides readers with an intuitive understanding of exact dynamical properties in terms of exotic quasi-particles that are neither bosons nor fermions. Powerful concepts, such as the Yangian symmetry in the Sutherland model and its lattice versions, are explained. A self-contained account of non-symmetric and symmetric jack polynomials is also given. Derivations of dynamics are made easier, and are more concise than in the original papers, so readers can learn the physics of one-dimensional quantum systems through the simplest model."--Jacket.

Publish Date
Language
English
Pages
474

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Previews available in: English

Edition Availability
Cover of: Dynamics of One-dimensional Quantum Systems
Dynamics of One-dimensional Quantum Systems: Inverse-square Interaction Models
2009, Cambridge University Press
in English
Cover of: Dynamics of one-dimensional quantum systems
Dynamics of one-dimensional quantum systems: inverse-square interaction models
2009, Cambridge University Press
in English

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Book Details


Edition Notes

Includes bibliographical references and indexes.

Published in
Cambridge, UK, New York

Classifications

Dewey Decimal Class
530.4/11015118
Library of Congress
QC176.8.E4 K867 2009

The Physical Object

Pagination
xii, 474 p. :
Number of pages
474

Edition Identifiers

Open Library
OL24060619M
Internet Archive
dynamicsofonedim0000kura
ISBN 10
0521815983
ISBN 13
9780521815987
LCCN
2009023529
OCLC/WorldCat
297147086

Work Identifiers

Work ID
OL18619623W

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