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9780486414621

Wave Mechanics Volume 5 of Pauli Lectures on Physics

by
  • ISBN13:

    9780486414621

  • ISBN10:

    0486414620

  • Edition: Unabridged
  • Format: Paperback
  • Copyright: 2000-09-18
  • Publisher: Dover Publications
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List Price: $11.95

Summary

Peerless resource that can be used alone or as part of the complete set. Contents include wave functions of force-free particles, description of a particle in a box and in free space, particle in a field of force, more than one particle, eigenvalue problems, collision processes, matrices and operators, more.

Table of Contents

Foreword ix
Victor F. Weisskopf
Preface by the Editor xi
Preface by the Students xiii
Introduction xv
Wave Functions of Force-Free Particles
1(22)
Association of waves with particles
1(2)
The wave function and wave equation
3(2)
The uncertainty principle
5(5)
Wave packets and the mechanics of point particles. Probability density
10(2)
Measuring arrangements. Discussion of examples
12(7)
Classical statistics and quantum statistics
19(4)
Description of a Particle in a Box and in Free Space
23(15)
One particle in a box. The equation of continuity
23(4)
Normalization in the continuum. The Dirac δ-function
27(4)
The completeness relation. Expansion theorem
31(2)
Initial-value problem and the fundamental solution
33(5)
Particle in a Field of Force
38(13)
The Hamiltonian operator
38(2)
Hermitian operators
40(3)
Expectation values and the classical equation of motion. Commutation relations (commutators)
43(8)
More than One Particle
51(4)
More than one particle
51(4)
Eigenvalue Problems. Functions of Mathematical Physics
55(52)
The linear harmonic oscillator. Hermite polynomials
55(8)
Matrix calculus illustrated with the linear harmonic oscillator
63(9)
The harmonic oscillator in a plane. Degeneracy
72(16)
The hydrogen atom
88(19)
Collision Processes
107(19)
Asymptotic solution of the scattering problem
108(2)
The scattering cross section. The Rutherford scattering formula
110(2)
Solution of the force-free wave equation
112(3)
Expansion of a plane wave in Legendre polynomials
115(1)
Solution of the Schrodinger equation with an arbitrary central potential
116(4)
The Born approximation
120(3)
Scattering of low-energy particles
123(3)
Approximate Methods for Solving the Wave Equation
126(12)
Eigenvalue problem of a particle in a uniform field
126(6)
The WKB method
132(6)
Matrices and Operators. Perturbation Theory
138(14)
General relationship between matrices and operators. Transformation theory
138(5)
General formalism of perturbation theory in the matrix representation
143(4)
Time-dependent perturbation
147(5)
Angular Momentum and Spin
152(13)
General commutation relations
152(2)
Matrix elements of the angular momentum
154(2)
Spin
156(3)
Spinors and space rotations
159(6)
Identical Particles with Spin
165(12)
Symmetry classes
165(2)
The exclusion principle
167(2)
The helium atom
169(4)
Collision of two identical particles: Mott's theory
173(2)
The statistics of nuclear spins
175(2)
Exercises
177(14)
Fundamental solution for interval
177(2)
Bound states and tunnel effect
179(1)
Kronig-Penney potential
180(1)
Spherical harmonics
180(2)
Fundamental solution for harmonic oscillator
182(2)
Angular momentum
184(1)
Partial waves
185(1)
The symmetrical top
186(5)
Bibliography 191(2)
Appendix. Comments by the Editor 193(6)
Index 199

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