Quantum Mechanics

ISBN-13: 9780471931553 / Angielski / Miękka / 1992 / 316 str.

F. Mandl

Opis

The Manchester Physics Series General Editors: D. J. Sandiford; F. Mandl; A. C. Phillips Department of Physics and Astronomy, University of Manchester Properties of Matter B. H. Flowers and E. Mendoza Optics Second Edition F. G. Smith and J. H. Thomson Statistical Physics Second Edition F. Mandl Electromagnetism Second Edition I. S. Grant and W. R. Phillips Statistics R. J. Barlow Solid State Physics Second Edition J. R. Hook and H. E. Hall Quantum Mechanics F. Mandl Particle Physics Second Edition B. R. Martin and G. Shaw The Physics of Stars Second Edition A. C. Phillips Computing for Scientists R. J. Barlow and A. R. Barnett Quantum Mechanics aims to teach those parts of the subject which every physicist should know. The object is to display the inherent structure of quantum mechanics, concentrating on general principles and on methods of wide applicability without taking them to their full generality. This book will equip students to follow quantum-mechanical arguments in books and scientific papers, and to cope with simple cases. To bring the subject to life, the theory is applied to the all-important field of atomic physics. No prior knowledge of quantum mechanics is assumed. However, it would help most readers to have met some elementary wave mechanics before. Primarily written for students, it should also be of interest to experimental research workers who require a good grasp of quantum mechanics without the full formalism needed by the professional theorist. Quantum Mechanics features:

• A flow diagram allowing topics to be studied in different orders or omitted altogether.
• Optional "starred" and highlighted sections containing more advanced and specialized material for the more ambitious reader.
• Sets of problems at the end of each chapter to help student understanding. Hints and solutions to the problems are given at the end of the book.

Spis treści

Basic Concepts.

Simple Examples.

Several Observables.

Symmetries.

Angular Momentum 1: Theory.

Angular Momentum 2: Applications.

Bound–State Perturbation Theory.

The Variational Method.

Time Dependence.

Scattering 1: Time–Dependent Approach.

Scattering 2: Time–Independent Approach.

The Dirac Formalism.

Hints and Solutions to Problems.

Bibliography.

Index.