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Solid State Physics || Use of Elementary Group Theory in Calculating Band Structure

✍ Scribed by Quinn, John J.; Yi, Kyung-Soo


Book ID
118264203
Publisher
Springer Berlin Heidelberg
Year
2009
Tongue
English
Weight
953 KB
Edition
2
Category
Article
ISBN
3540922318

No coin nor oath required. For personal study only.

✦ Synopsis


Intended for a two semester advanced undergraduate or graduate course in Solid State Physics, this treatment offers modern coverage of the theory and related experiments, including the group theoretical approach to band structures, Moessbauer recoil free fraction, semi-classical electron theory, magnetoconductivity, electron self-energy and Landau theory of Fermi liquid, and both quantum and fractional quantum Hall effects. Integrated throughout are developments from the newest semiconductor devices, e.g. space charge layers, quantum wells and superlattices. The first half includes all material usually covered in the introductory course, but in greater depth than most introductory textbooks. The second half includes most of the important developments in solid-state researches of the past half century, addressing e.g. optical and electronic properties such as collective bulk and surface modes and spectral function of a quasiparticle, which is a basic concept for understanding LEED intensities, X ray fine structure spectroscopy and photoemission. So both the fundamental principles and most recent advances in solid state physics are explained in a class-tested tutorial style, with end-of-chapter exercises for review and reinforcement of key concepts and calculations.


πŸ“œ SIMILAR VOLUMES


Application of the Band Representations
✍ R. A. Evarestov; V. P. Smirnov πŸ“‚ Article πŸ“… 1984 πŸ› John Wiley and Sons 🌐 English βš– 571 KB

## Abstract Band representations are considered in the framework of the ordinary representation theory of space groups. The band representation characterizes the symmetry of all the electronic states of an energy band. Any band representation coincides with a so‐called simple band representation or