This course is the continuation of P507A, Solid State Physics I. The core of the course is given by Chapters 6-11 of
- D.W. Snoke, "Solid State Physics: Essential Concepts" (Addison-Wesley, San Francisco, USA 2009).
This textbook will be complemented by other books:
- M.
Tinkham, "Group theory and quantum mechanics" and H. Georgi, "Lie
Algebras in Particle Physics" for the first part of the course.
- C.
Kittel, "Quantum Theory of Solids" (Wiley, New York, USA 1963;
Second Revised Printing 1987), for selected topics thoughout the
course.
- M. Tinkham, "Introduction to Superconductivity", for the last section of the course.
Other suggested
books C. Kittel, "Introduction to Solid State Physics" (Wiley, New York, USA 8th Ed. 2000).
Introductory textbook -- Should be used whenever any concept discussed in the advanced book is not clear.
N.W. Ashcroft and N.D. Mermin, "Solid State Physics" (Saunders College, USA 1976).
The
classical point of view. Starting from metals, establishes the
basic theory of electrons and phonons in crystals. Several
illustrative examples of real materials.
M.P. Marder, "Condensed Matter Physics" (2nd edition, Wiley, USA 2010).
Quite
modern and well organized, with a focus on phenomenology (The author "modernized" Ashcroft and Mermin in my opinion).
Good
description of electron-electron interaction and of mechanical
properties of solids.
P.M. Chaikin and T.C. Lubensky, "Principles of Condensed Matter Physics" (Cambridge University Press, Cambridge, U.K. 1995).
The
modern point of view. Establishes the general framework for describing
the phases of matter, based on symmetries and conservation laws.
J.M. Ziman, "Principles of the Theory of Solids" (Cambridge University Press, Cambridge U.K. 1972).
Elegantly written, excellent chapter on transport properties.
E.M.
Lifshitz and L.P. Pitaevskii, "Statistical Physics Part 2", Vol. 9 of
Landau and Lifshitz's Course of Theoretical Physics
(Butterworth-Heinemann, Oxford U.K. 1980).
Great description of Fermi liquid theory, and of the phenomenological (Landau) theory of magnetism.