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Publisher:
Cambridge University Press
Online publication date:
November 2022
Print publication year:
2023
Online ISBN:
9781009290456
Creative Commons:
Creative Common License - CC Creative Common License - BY Creative Common License - NC Creative Common License - ND
This content is Open Access and distributed under the terms of the Creative Commons Attribution licence CC-BY-NC-ND 4.0 https://creativecommons.org/creativelicenses

Book description

Kinks and domain walls are the simplest kind of solitons and are invaluable for testing various ideas and for learning about non-perturbative aspects of field theories. They are the subject of research in essentially every branch of physics, ranging from condensed matter to cosmology. This book, first published in 2006, is an introduction to kinks and domain walls and their principal classical and quantum properties. The book examines classical solitons, building from examples in elementary systems to more complicated settings. The formation of solitons in phase transitions, their dynamics and their cosmological consequences are further discussed. The volume concludes with an explicit description of a few laboratory systems containing solitons. This text will be of interest to both graduate students and academic researchers in theoretical physics, particle physics, cosmology and condensed matter physics. This book has been reissued as an Open Access publication on Cambridge Core.

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Contents

Full book PDF
  • Frontmatter
    pp i-iv
  • Dedication
    pp v-vi
  • Contents
    pp vii-x
  • Preface
    pp xi-xiv
  • 1 - Classical kinks
    pp 1-19
  • 2 - Field parameters
    pp 20-34
  • 3 - Interactions
    pp 35-49
  • 4 - Kinks in quantum field theory
    pp 50-72
  • 5 - Condensates and zero modes on kinks
    pp 73-89
  • 6 - Formation of kinks
    pp 90-112
  • 7 - Dynamics of domain walls
    pp 113-127
  • 8 - Gravity and cosmology of domain walls
    pp 128-146
  • 9 - Kinks in the laboratory
    pp 147-153
  • Appendix A - Units, numbers and conventions
    pp 154-154
  • Appendix B - SU(N) generators
    pp 155-156
  • Appendix C - Solution to a common differential equation
    pp 157-158
  • Appendix D - Useful operator identities
    pp 159-161
  • Appendix E - Variation of the determinant
    pp 162-162
  • Appendix F - Summary of cosmological equations
    pp 163-164
  • References
    pp 165-173
  • Index
    pp 174-176

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