Quantum mechanics : concepts and applications / Nouredine Zettili.
Language: English Publisher: Chichester : Wiley, 2001Description: xiv, 649 sISBN:- 0471489433
- 0471489441
- 9780471489443
- 530.12 23/swe
- Ucceb
| Cover image | Item type | Current library | Home library | Collection | Shelving location | Call number | Materials specified | Vol info | URL | Copy number | Status | Notes | Date due | Barcode | Item holds | Item hold queue priority | Course reserves | |
|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|---|
| Book | Biblioteket HKR | Biblioteket | 530.1 Zettili | Available | 11156000146629 |
Total holds: 0
Enhanced descriptions from Syndetics:
This richly illustrated textbook provides a clear, balanced and modern approach to quantum mechanics. It combines the essential elements of the theory with the practical applications. Containing many examples and problems with step-by-step solutions, this cleverly structured text assists the reader in mastering the machinery of quantum mechanics.
* A comprehensive introduction to the subject
* Includes over 65 solved examples integrated throughout the text
* Includes over 154 fully solved multipart problems
* Offers an indepth treatment of the practical mathematical tools of quantum mechanics
* Accessible to teachers as well as students
Table of contents provided by Syndetics
- Preface
- 1 Origins of Quantum Physics
- 1.1 Historical Note
- 1.2 Particle Aspect of Radiation
- 1.3 Wave Aspect of Particles
- 1.4 Particles versus Waves
- 1.5 Indeterministic Nature of the Microphysical World
- 1.6 Atomic Transitions and Spectroscopy
- 1.7 Quantization Rules
- 1.8 Wave Packets
- 1.9 Concluding Remarks
- 1.10 Solved Problems
- Exercises
- 2 Mathematical Tools of Quantum Mechanics
- 2.1 Introduction
- 2.2 The Hilbert Space and Wave Functions
- 2.3 Dirac Notation
- 2.4 Operators
- 2.5 Representation in Discrete Bases
- 2.6 Representation in Continuous Bases
- 2.7 Matrix and Wave Mechanics
- 2.8 Concluding Remarks
- 2.9 Solved Problems
- Exercises
- 3 Postulates of Quantum Mechanics
- 3.1 Introduction
- 3.2 The Basic Postulates of Quantum Mechanics
- 3.3 The State of a System
- 3.4 Observables and Operators
- 3.5 Measurement in Quantum Mechanics
- 3.6 Time Evolution of the System's State
- 3.7 Symmetries and Conservation Laws
- 3.8 Connecting Quantum to Classical Mechanics
- 3.9 Solved Problems
- Exercises
- 4 One-Dimensional Problems
- 4.1 Introduction
- 4.2 Properties of One-Dimensional Motion
- 4.3 The Free Particle: Continuous States
- 4.4 The Potential Step
- 4.5 The Potential Barrier and Well
- 4.6 The Infinite Square Well Potential
- 4.7 The Finite Square Well Potential
- 4.8 The Harmonic Oscillator
- 4.9 Numerical Solution of the Schr_dinger Equation
- 4.10 Solved Problems
- Exercises
- 5 Angular Momentum
- 5.1 Introduction
- 5.2 Orbital Angular Momentum
- 5.3 General Formalism of Angular Momentum
- 5.4 Matrix Representation of Angular Momentum
- 5.5 Geometrical Representation of Angular Momentum
- 5.6 Spin Angular Momentum
- 5.7 Eigen functions of Orbital Angular Momentum
- 5.8 Solved Problems
- Exercises
- 6 Three-Dimensional Problems
- 6.1 Introduction
- 6.2 3D Problems in Cartesian Coordinates
- 6.3 3D Problems in Spherical Coordinates
- 6.4 Concluding Remarks
- 6.5 Solved Problems
- Exercises
- 7 Rotations and Addition of Angular Momenta
- 7.1 Rotations in Classical Physics
- 7.2 Rotations in Quantum Mechanics
- 7.3 Addition of Angular Momenta
- 7.4 Scalar, Vector and Tensor Operators
- 7.5 Solved Problems
- Exercises
- 8 Identical Particles
- 8.1 Many-Particle Systems
- 8.2 Systems of Identical Particles
- 8.3 The Pauli Exclusion Principle
- 8.4 The Exclusion Principle and the Periodic Table
- 8.5 Solved Problems
- Exercises
- 9 Approximation Methods for Stationary States
- 9.1 Introduction
- 9.2 Time-Independent Perturbation Theory
- 9.3 The Variational Method
- 9.4 The Wentzel "Kramers" Brillou in Method
- 9.5 Concluding Remarks
- 9.6 Solved Problems
- Exercises
- 10 Time-Dependent Perturbation Theory
- 10.1 Introduction
- 10.2 The Pictures of Quantum Mechanics
- 10.3 Time-Dependent Perturbation Theory
- 10.4 Adiabatic and Sudden Approximations
- 10.5 Interaction of Atoms with Radiation
- 10.6 Solved Problems
- Exercises
- 11 Scattering Theory
- 11.1 Scattering and Cross Section
- 11.2 Scattering Amplitude of Spinless Particles
- 11.3 The Born Approximation
- 11.4 Partial Wave Analysis
- 11.5 Scattering of Identical Particles
- 11.6 Solved Problems
- Exercises
- A The Delta Function
- A.1 One-Dimensional Delta Function
- A.2 Three-Dimensional Delta Function
- B Angular Momentum in Spherical Coordinates
- B.1 Derivation of Some General
- B.2 Gradient and Laplacianin Spherical Coo
