Classical Statistical Physics of Random Systems
Reiner Kree(Author)
Friedrich Vieweg & Sohn Verlagsgesellschaft mbH
Published on 31. December 1999
Book
Paperback/Softback
280 pages
978-3-528-06403-7 (ISBN)
Description
Requiring a basic knowledge of statistical physics, this textbook gives an introduction to the physics of disordered systems - an important and fast growing field of condensed matter physics. The first part of the book begins with a description of theoretical concepts, tools and paradimas, and then provides the reader with "a guide to the literature" discussing important monographs and articles. The second part presents five case studies, showing how to use the methods introduced in the first part and reflecting the state of the art in the field.
Requiring a basic knowledge of statistical physics, this textbook gives an introduction to the physics of disordered systems - an important and fast growing field of condensed matter physics. The first part of the book begins with a description of theoretical concepts, tools and paradimas, and then provides the reader with "a guide to the literature" discussing important monographs and articles. The second part presents five case studies, showing how to use the methods introduced in the first part and reflecting the state of the art in the field.
Requiring a basic knowledge of statistical physics, this textbook gives an introduction to the physics of disordered systems - an important and fast growing field of condensed matter physics. The first part of the book begins with a description of theoretical concepts, tools and paradimas, and then provides the reader with "a guide to the literature" discussing important monographs and articles. The second part presents five case studies, showing how to use the methods introduced in the first part and reflecting the state of the art in the field.
More details
Language
English
Place of publication
Wiesbaden
Germany
Target group
College/higher education
Professional and scholarly
ISBN-13
978-3-528-06403-7 (9783528064037)
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Schweitzer Classification