Topological Solitons

Topological Solitons

ISBN-10:
0521838363
ISBN-13:
9780521838368
Pub. Date:
06/10/2004
Publisher:
Cambridge University Press
ISBN-10:
0521838363
ISBN-13:
9780521838368
Pub. Date:
06/10/2004
Publisher:
Cambridge University Press
Topological Solitons

Topological Solitons

Hardcover

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Overview

This book introduces the main examples of topological solitons in classical field theories, discusses the forces between solitons, and surveys in detail both static and dynamic multi-soliton solutions. Kinks in one dimension, lumps and vortices in two dimensions, monopoles and Skyrmions in three dimensions, and instantons in four dimensions are all discussed.

Product Details

ISBN-13: 9780521838368
Publisher: Cambridge University Press
Publication date: 06/10/2004
Series: Cambridge Monographs on Mathematical Physics
Pages: 506
Product dimensions: 7.17(w) x 10.00(h) x 1.30(d)

About the Author

Nicholas Manton received his PhD from the University of Cambridge in 1978. Following postdoctoral positions at the Ecole Normale in Paris, M.I.T. and UC Santa Barbara, he returned to Cambridge and is now Professor of Mathematical Physics in the Department of Applied Mathematics and Theoretical Physics, and currently head of the department's High Energy Physics group. He is a Fellow of St John's College. He introduced and helped develop the method of modelling topological soliton dynamics by geodesic motion on soliton moduli spaces.

Paul Sutcliffe received his PhD from the University of Durham in 1992. Following postdoctoral appointments at Heriot-Watt, Orsay and Cambridge, he moved to the University of Kent, where he is now Reader in Mathematical Physics. For the past five years, he was an EPSRC Advanced Fellow. He has researched widely on topological solitons, especially multi-soliton solutions and soliton dynamics, and has found surprising relations between different kinds of soliton.

Table of Contents

Preface; 1. Introduction; 2. Lagrangians and fields; 3. Topology in field theory; 4. Solitons - general theory; 5. Kinks; 6. Lumps and rational maps; 7. Vortices; 8. Monopoles; 9. Skyrmions; 10. Instantons; 11. Saddle points - sphalerons; References; Index.
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