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Basic Notions of Condensed Matter Physics
DOI link for Basic Notions of Condensed Matter Physics
Basic Notions of Condensed Matter Physics book
Basic Notions of Condensed Matter Physics
DOI link for Basic Notions of Condensed Matter Physics
Basic Notions of Condensed Matter Physics book
Edited ByPhilip W. Anderson
Edition 1st Edition
First Published 1984
eBook Published 23 May 2019
Pub. Location Boca Raton
Imprint CRC Press
Pages 564
eBook ISBN 9780429494116
Subjects Physical Sciences
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Anderson, P.W. (Ed.). (1984). Basic Notions of Condensed Matter Physics (1st ed.). CRC Press. https://doi.org/10.4324/9780429494116
ABSTRACT
First Published in 2018. Routledge is an imprint of Taylor & Francis, an Informa company.
TABLE OF CONTENTS
part |7 pages
chapter 3|60 pages
Basic Principles Ii: Adiabatic Continuity and Renormalization
Edited ByPhilip W. Anderson
chapter 5|63 pages
Uses of the Idea of the Renormalization Group in Many-Body Physics
Edited ByPhilip W. Anderson
chapter 8|15 pages
Broken Symmetry, Emergent Properties, Dissipative Structures, Life: are they Related?
ByP.W. Anderson, D.L. Stein
chapter 10|3 pages
Principles of a Classification of Defects in Ordered Media
ByG. Toulouse, M. Kléman
chapter 11|10 pages
Investigation of singularities in superfluid He3 in liquid crystals by the homotopic topology methods
ByG.E. Volovik, V.P. Mineev
chapter 12|4 pages
Phase Slippage without Vortex Cores: Vortex Textures in Superfluid 3He
ByP.W. Anderson, G. Toulouse
chapter 15|11 pages
Application of the Methods of Quantum Field Theory to a System of Bosons
ByS. T. Beliaev
chapter 17|12 pages
A “Fermi-Liquid” Description of the Kondo Problem at Low Temperatures
ByP. Nozières
chapter 18|7 pages
Conductivity from Charge or Spin Density Waves
ByP.A. Lee, T.M. Rice, P.W. Anderson*
chapter 21|11 pages
Exact Results in the Kondo Problem. II. Scaling Theory, Qualitatively Correct Solution and Some New Results on One-Dimensional Classical Statistical Models
ByP.W. Anderson, G. Yuval, D.R. Hamann
chapter 24|23 pages
Ordering, metastability and phase transitions in two-dimensional systems
ByJ.M. Kosterlitz, D.J. Thouless
chapter 25|3 pages
Scaling Theory of Localization: Absence of Quantum Diffusion in Two Dimensions
ByE. Abrahams, P.W. Anderson, D.C. Licciardello, T.V. Ramakrishnan
chapter 26|5 pages
Scaling Theory of the Metal-Insulator Transition in Amorphous Materials
ByW.L. McMillan
