Angular Momentum Theory Applied to Interactions in Solids

Angular Momentum Theory Applied to Interactions in Solids

by Clyde A. Morrison
Angular Momentum Theory Applied to Interactions in Solids

Angular Momentum Theory Applied to Interactions in Solids

by Clyde A. Morrison

Paperback(Softcover reprint of the original 1st ed. 1988)

$54.99 
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Overview

From December 1985 through March 1986 the text of this book formed the basis of an in-hours course taught by the author at Harry Diamond Laborato­ ries. Considerable assistance in revising and organizing the first draft was given by John Bruno. The original draft of these notes was based on a collection of lectures delivered at the Universidade Federal de Pernambuco, Recife, Brazil, between 2 November 1981 and 2 December 1981. The visit to Recife was a response to an invi tation of Professor Gilberto F. de Sa of the Physics Department. In the preparation of these notes I made many requests of my coworkers for earlier resul ts and recollections of our early work. Among those consul ted were Donald Wortman, Nick Karayianis, and Richard Leavitt. Further, a number of .suggestions from my Brazilian colleagues helped make the lectures more clear. Particular among these were Professor Oscar Malta and Professor Alfredo A. da Gama both of whom I wish to thank for their help. Encouragement and assistance with funding for much of this work came from Leon Esterowitz of the Naval Research Laboratory and Rudolph Buser and Albert Pinto of the center for Night Vision and Electro-Optics.

Product Details

ISBN-13: 9783540189909
Publisher: Springer Berlin Heidelberg
Publication date: 05/17/1988
Series: Lecture Notes in Chemistry , #47
Edition description: Softcover reprint of the original 1st ed. 1988
Pages: 161
Product dimensions: 6.69(w) x 9.61(h) x 0.01(d)

Table of Contents

1. Introduction and Review of Previous Literature.- 1.1 The Hydrogen Atom.- 1.2 Angular Momentum Algebra.- 1.3 Problems.- 1.4 Annotated Bibliography and References.- 2. Clebsch-Gordan Coefficients.- 2.1 Problems.- 2.2 Annotated Bibliography and References.- 3. Wigner-Eckart Theorem.- 3.1 A Single d Electron in a Crystal Field.- 3.2 Problems.- 3.3 Annotated Bibliography and References.- 4. Unit Spherical Tensors.- 4.1 Discussion.- 4.2 Bibliography and References.- 5. Racah Coefficients.- 5.1 Problems.- 5.2 Bibliography and References.- 6. Racah Algebra.- 6.1 Problems.- 6.2 Annotated Bibliography and References.- 7. Free-Ion Hamiltonian Unfilled Configuration n?N [N < 2(2? + 1)].- 7.1 Background for Free Ions.- 7.2 Significant Free-Ion Interactions.- 7.3 Summary.- 7.4 Problems.- 7.5 Annotated Bibliography and References.- 8. Crystal-Field Interactions—Phenomenological Theory of Crystal Fields.- 8.1 Discussion.- 8.2 Problems.- 8.3 Annotated Bibliography and References.- 9. Matrix Elements of H3 in Total Angular Momentum State for the Electronic Configuration n?N.- 9.1 Discussion.- 9.2 Bibliography and References.- 10. Group Theoretical Considerations.- 10.1 Discussion.- 10.2 Annotated Bibliography and References.- 11. Numerical Example: 4FJ States of Nd3+ (4f3).- 11.1 4F3/2.- 11.2 4F5/2.- 11.3 4F7/2.- 11.4 4F9/2.- 11.5 Calculations.- 11.6 References.- 12. Classical Point-Charge Model.- 12.1 Discussion.- 12.2 Bibliography and References.- 13. Point-Charge Model Developed AT HDL.- 13.1 Screening and Wave Function Spread.- 13.2 Effective Charge and Position.- 13.3 Annotated Bibliography and References.- 14. Crystal-Field Effects not yet Fully Incorporated.- 14.1 Self-Consistent Point Dipole and Point Multipole.- 14.2 Self-Consistent Results for Scheelite Structure.-14.3 Self-Induced Effects.- 14.4 Annotated Bibliography and References.- 15. Miscellaneous Crystal-Field Effects.- 15.1 Judd’s Interaction for Two Electrons.- 15.2 Slater Integral Shifts.- 15.3 Problems.- 15.4 Annotated Bibliography and References.- Overall Bibliography.
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