Simple models of magnetism

Bibliographic Information

Simple models of magnetism

Ralph Skomski

(Oxford graduate texts)

Oxford University Press, 2012

  • : pbk

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Note

Includes bibliographical references (p. [323]-338) and index

"First published 2008. First published in paperback 2012" -- t.p. verso

Description and Table of Contents

Description

For hundreds of years, models of magnetism have been pivotal in the understanding and advancement of science and technology, from the Earth's interpretation as a magnetic dipole to quantum mechanics, statistical physics, and modern nanotechnology. This book is the first to envision the field of magnetism in its entirety. It complements a rich literature on specific models of magnetism and provides an introduction to simple models, including some simple limits of complicated models. The book is written in an easily accessible style, with a limited amount of mathematics, and covers a wide range of quantum-mechanical, finite-temperature, micromagnetic and dynamical models. It deals not only with basic magnetic quantities, such as moment, Curie temperature, anisotropy, and coercivity, but also with modern areas such as nanomagnetism and spintronics, and with 'exotic' themes, as exemplified by the polymer analogy of magnetic phase transitions. Throughout the book, a sharp line is drawn between simple and simplistic models, and much space is devoted to discuss the merits and failures of the individual model approaches.

Table of Contents

  • 1. Introduction: The Simplest Models of Magnetism
  • 2. Models of Exchange
  • 3. Models of Magnetic Anisotropy
  • 4. Micromagnetic Models
  • 5. Finite-Temperature Magnetism
  • 6. Magnetization Dynamics
  • Exercises
  • Appendices

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Details

  • NCID
    BB09752899
  • ISBN
    • 9780199655397
  • Country Code
    uk
  • Title Language Code
    eng
  • Text Language Code
    eng
  • Place of Publication
    Oxford
  • Pages/Volumes
    xviii, 353 p.
  • Size
    25 cm
  • Classification
  • Subject Headings
  • Parent Bibliography ID
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