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Topological Solitons.

Manton, Nicholas.

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Topological Solitons.

紀錄類型:	書目-電子資源 : Monograph/item
正題名/作者:	Topological Solitons./
作者:	Manton, Nicholas.
其他作者:	Landshoff, P. V.
出版者:	Cambridge :Cambridge University Press, : 2004.,
面頁冊數:	507 p.
內容註:	Cover; Half-title; Series-title; Title; Copyright; Contents; Preface; 1 Introduction; 1.1 Solitons as particles; 1.2 A brief history of topological solitons; 1.3 Bogomolny equations and moduli spaces; 1.4 Soliton dynamics; 1.5 Solitons and integrable systems; 1.6 Solitons - experimental status; 1.7 Outline of this book; 2 Lagrangians and fields; 2.1 Finite-dimensional systems; 2.2 Symmetries and conservation laws; 2.3 Field theory; 2.4 Noether's theorem in field theory; 2.5 Vacua and spontaneous symmetry breaking; 2.6 Gauge theory; 2.7 The Higgs mechanism; 2.8 Gradient flow in field theory
內容註:	3 Topology in field theory3.1 Homotopy theory; 3.2 Topological degree; 3.3 Gauge fields as differential forms; 3.4 Chern numbers of abelian gauge .elds; 3.5 Chern numbers for non-abelian gauge fields; 3.6 Chern-Simons forms; 4 Solitons - general theory; 4.1 Topology and solitons; 4.2 Scaling arguments; 4.3 Symmetry and reduction of dimension; 4.4 Principle of symmetric criticality; 4.5 Moduli spaces and soliton dynamics; 5 Kinks; 5.1
電子資源:	http://dx.doi.org/10.1017/CBO9780511617034Click here to view book
ISBN:	9780511617034 (electronic bk.)

Topological Solitons.
Manton, Nicholas.

Topological Solitons.[electronic resource]. - Cambridge :Cambridge University Press,2004. - 507 p.

Cover; Half-title; Series-title; Title; Copyright; Contents; Preface; 1 Introduction; 1.1 Solitons as particles; 1.2 A brief history of topological solitons; 1.3 Bogomolny equations and moduli spaces; 1.4 Soliton dynamics; 1.5 Solitons and integrable systems; 1.6 Solitons - experimental status; 1.7 Outline of this book; 2 Lagrangians and fields; 2.1 Finite-dimensional systems; 2.2 Symmetries and conservation laws; 2.3 Field theory; 2.4 Noether's theorem in field theory; 2.5 Vacua and spontaneous symmetry breaking; 2.6 Gauge theory; 2.7 The Higgs mechanism; 2.8 Gradient flow in field theory

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

Electronic reproduction.

Available via World Wide Web.

Mode of access: World Wide Web.

ISBN: 9780511617034 (electronic bk.)Index Terms--Genre/Form:

542853
Electronic books.

LC Class. No.: QC174.26. W28 / M36 2004

Dewey Class. No.: 530.14

Topological Solitons.
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505 0 $a Cover; Half-title; Series-title; Title; Copyright; Contents; Preface; 1 Introduction; 1.1 Solitons as particles; 1.2 A brief history of topological solitons; 1.3 Bogomolny equations and moduli spaces; 1.4 Soliton dynamics; 1.5 Solitons and integrable systems; 1.6 Solitons - experimental status; 1.7 Outline of this book; 2 Lagrangians and fields; 2.1 Finite-dimensional systems; 2.2 Symmetries and conservation laws; 2.3 Field theory; 2.4 Noether's theorem in field theory; 2.5 Vacua and spontaneous symmetry breaking; 2.6 Gauge theory; 2.7 The Higgs mechanism; 2.8 Gradient flow in field theory
505 8 $a 3 Topology in field theory3.1 Homotopy theory; 3.2 Topological degree; 3.3 Gauge fields as differential forms; 3.4 Chern numbers of abelian gauge .elds; 3.5 Chern numbers for non-abelian gauge fields; 3.6 Chern-Simons forms; 4 Solitons - general theory; 4.1 Topology and solitons; 4.2 Scaling arguments; 4.3 Symmetry and reduction of dimension; 4.4 Principle of symmetric criticality; 4.5 Moduli spaces and soliton dynamics; 5 Kinks; 5.1
520 $a This book introduces the main examples of topological solitons in classical field theories, discusses the forces between solitons, and surveys both static and dynamic multi-soliton solutions. It covers kinks in one dimension, lumps and vortices in two dimensions, monopoles and Skyrmions in three dimensions, and instantons in four dimensions.
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