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9780198530978

Quantum Mechanics Classical Results, Modern Systems, and Visualized Examples

by
  • ISBN13:

    9780198530978

  • ISBN10:

    0198530978

  • Edition: 2nd
  • Format: Hardcover
  • Copyright: 2006-06-22
  • Publisher: Oxford University Press

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Summary

The Concise Oxford History of Indian Business is an adapted edition of The Oxford History of Business. The author traces the transformation of the Indian business class from merchants to industrialists and, more recently, service providers. The focus of this volume is on the modern or that phase of Indian business in free India and response of Indian business to the call of globalization.

Author Biography


Richard W. Robinett
Professor of Physics, Penn State University
University Park, PA 16802
USA Undergraduate majors in Mathematics and Physics (Magna cum laude)
from the University of Minnesota 1975
Ph. D. (elementary particle theory, grand unified theories) from
University of Minnesota, 1981
Postdoctoral research positions at University of Wisconsin, Madison
(1981-1983) and University of Massachusetts, Amherst (1803-1986)
Assistant, Associate, and then Full Professor in the Department of
Physics, Penn State University
Assistant/Associate Department Head, Physics Department, Penn State
University, 1999 - present Elected Fellow of the American Physical Society (Forum on Education) 2003
Robinett, Richard W
Penn State University
Citation: For his contributions to undergraduate education in quantum mechanics, especially in visualization, and for demonstrated excellence in the training and advising of undergraduate physics majors.
Nominated by: Forum on Education

Table of Contents

Part I The Quantum Paradigm
1(412)
A First Look at Quantum Physics
3(31)
How this Book Approaches Quantum Mechanics
3(5)
Essential Relativity
8(2)
Quantum Physics: h as a Fundamental Constant
10(7)
Semiclassical Model of the Hydrogen Atom
17(4)
Dimensional Analysis
21(2)
Questions and Problems
23(11)
Classical Waves
34(31)
The Classical Wave Equation
34(2)
Wave Packets and Periodic Solutions
36(7)
General Wave Packet Solutions
36(2)
Fourier Series
38(5)
Fourier Transforms
43(3)
Inverting the Fourier transform: the Dirac δ-function
46(5)
Dispersion and Tunneling
51(6)
Velocities for Wave Packets
51(2)
Dispersion
53(3)
Tunneling
56(1)
Questions and Problems
57(8)
The Schrodinger Wave Equation
65(19)
The Schrodinger Equation
65(2)
Plane Waves and Wave Packet Solutions
67(8)
Plane Waves and Wave Packets
67(3)
The Gaussian Wave Packet
70(5)
``Bouncing'' Wave Packets
75(2)
Numerical Calculation of Wave Packets
77(2)
Questions and Problems
79(5)
Interpreting the Schrodinger Equation
84(50)
Introduction to Probability
84(7)
Discrete Probability Distributions
84(3)
Continuous Probability Distributions
87(4)
Probability Interpretation of the Schrodinger Wavefunction
91(5)
Average Values
96(6)
Average Values of Position
96(2)
Average Values of Momentum
98(2)
Average Values of Other Operators
100(2)
Real Average Values and Hermitian Operators
102(2)
The Physical Interpretation of Φ (p)
104(3)
Energy Eigenstates, Stationary States, and the Hamiltonian Operator
107(4)
The Schrodinger Equation in Momentum Space
111(5)
Transforming the Schrodinger Equation Into Momentum Space
111(3)
Uniformly Accelerating Particle
114(2)
Commutators
116(2)
The Wigner Quasi-Probability Distribution
118(3)
Questions and Problems
121(13)
The Infinite Well: Physical Aspects
134(32)
The Infinite Well in Classical Mechanics: Classical Probability Distributions
134(3)
Stationary States for the Infinite Well
137(9)
Position-Space Wavefunctions for the Standard Infinite Well
137(3)
Expectation Values and Momentum-Space Wavefunctions for the Standard Infinite Well
140(4)
The Symmetric Infinite Well
144(2)
The Asymmetric Infinite Well
146(5)
Time-Dependence of General Solutions
151(6)
Two-State Systems
151(3)
Wave Packets in the Infinite Well
154(3)
Wave Packets Versus Stationary States
157(1)
Questions and Problems
157(9)
The Infinite Well: Formal Aspects
166(26)
Dirac Bracket Notation
166(1)
Eigenvalues of Hermitian Operators
167(1)
Orthogonality of Energy Eigenfunctions
168(3)
Expansions in Eigenstates
171(4)
Expansion Postulate and Time-Dependence
175(6)
Parity
181(2)
Simultaneous Eigenfunctions
183(2)
Questions and Problems
185(7)
Many Particles in the Infinite Well: The Role of Spin and Indistinguishability
192(18)
The Exclusion Principle
192(1)
One-Dimensional Systems
193(2)
Three-Dimensional Infinite Well
195(3)
Applications
198(8)
Conduction Electrons in a Metal
198(2)
Neutrons and Protons in Atomic Nuclei
200(1)
White Dwarf and Neutron Stars
200(6)
Questions and Problems
206(4)
Other One-Dimensional Potentials
210(29)
Singular Potentials
210(11)
Continuity of ψ (x)
210(2)
Single δ-function Potential
212(1)
Twin δ-function Potential
213(3)
Infinite Array of δ-functions: Periodic Potentials and the Dirac Comb
216(5)
The Finite Well
221(9)
Formal Solutions
221(4)
Physical Implications and the Large x Behavior of Wavefunctions
225(5)
Applications to Three-Dimensional Problems
230(4)
The Schrodinger Equation in Three Dimensions
230(1)
Model of the Deuteron
231(3)
Questions and Problems
234(5)
The Harmonic Oscillator
239(21)
The Importance of the Simple Harmonic Oscillator
239(4)
Solutions for the SHO
243(6)
Differential Equation Approach
243(4)
Properties of the Solutions
247(2)
Experimental Realizations of the SHO
249(2)
Classical Limits and Probability Distributions
251(3)
Unstable Equilibrium: Classical and Quantum Distributions
254(1)
Questions and Problems
255(5)
Alternative Methods of Solution and Approximation Methods
260(47)
Numerical Integration
261(5)
The Variational or Rayleigh-Ritz Method
266(7)
The WKB method
273(5)
WKB Wavefunctions
274(3)
WKB Quantized Energy Levels
277(1)
Matrix Methods
278(8)
Perturbation Theory
286(13)
Nondegenerate States
286(7)
Degenerate Perturbation Theory
293(2)
Time-Dependent Perturbation Theory
295(4)
Questions and Problems
299(8)
Scattering
307(26)
Scattering in One-Dimensional Systems
307(3)
Bound and Unbound States
307(3)
Plane Wave Solutions
310(1)
Scattering from a Step Potential
310(5)
Scattering from the Finite Square Well
315(6)
Attractive Well
315(4)
Repulsive Barrier
319(2)
Applications of Quantum Tunneling
321(9)
Field Emission
321(3)
Scanning Tunneling Microscopy
324(1)
α-Particle Decay of Nuclei
325(3)
Nuclear Fusion Reactions
328(2)
Questions and Problems
330(3)
More Formal Topics
333(37)
Hermitian Operators
333(4)
Quantum Mechanics, Linear Algebra, and Vector Spaces
337(4)
Commutators
341(2)
Uncertainty Principles
343(3)
Time-Dependence and Conservation Laws in Quantum Mechanics
346(6)
Propagators
352(5)
General Case and Free Particles
352(1)
Propagator and Wave Packets for the Harmonic Oscillator
353(4)
Timescales in Bound State Systems: Classical Period and Quantum Revival Times
357(3)
Questions and Problems
360(10)
Operator and Factorization Methods for the Schrodinger Equation
370(14)
Factorization Methods
370(1)
Factorization of the Harmonic Oscillator
371(6)
Creation and Annihilation Operators
377(3)
Questions and Problems
380(4)
Multiparticle Systems
384(29)
Generalities
384(3)
Separable Systems
387(2)
Two-Body Systems
389(5)
Classical Systems
390(1)
Quantum Case
391(3)
Spin Wavefunctions
394(2)
Indistinguishable Particles
396(11)
Questions and Problems
407(6)
Part II The Quantum World
413(228)
Two-Dimensional Quantum Mechanics
415(33)
2D Cartesian Systems
417(6)
2D Infinite Well
418(4)
2D Harmonic Oscillator
422(1)
Central Forces and Angular Momentum
423(6)
Classical Case
423(2)
Quantum Angular Momentum in 2D
425(4)
Quantum Systems with Circular Symmetry
429(8)
Free Particle
429(3)
Circular Infinite Well
432(3)
Isotropic Harmonic Oscillator
435(2)
Questions and Problems
437(11)
The Schrodinger Equation in Three Dimensions
448(53)
Spherical Coordinates and Angular Momentum
449(5)
Eigenfunctions of Angular Momentum
454(13)
Methods of Derivation
454(9)
Visualization and Applications
463(2)
Classical Limit of Rotational Motion
465(2)
Diatomic Molecules
467(8)
Rigid Rotators
467(2)
Molecular Energy Levels
469(3)
Selection Rules
472(3)
Spin and Angular Momentum
475(7)
Addition of Angular Momentum
482(9)
Free Particle in Spherical Coordinates
491(1)
Questions and Problems
492(9)
The Hydrogen Atom
501(39)
Hydrogen Atom Wavefunctions and Energies
501(6)
The Classical Limit of the Quantum Kepler Problem
507(6)
Other ``Hydrogenic'' Atoms
513(4)
Rydberg Atoms
513(2)
Muonic Atoms
515(2)
Multielectron Atoms
517(12)
Helium-Like Atoms
519(5)
Lithium-Like Atoms
524(3)
The Periodic Table
527(2)
Questions and Problems
529(11)
Gravity and Electromagnetism in Quantum Mechanics
540(56)
Classical Gravity and Quantum Mechanics
540(3)
Electromagnetic Fields
543(7)
Classical Electric and Magnetic Fields
543(5)
E and B Fields in Quantum Mechanics
548(2)
Constant Electric Fields
550(2)
Atoms in Electric Fields: The Stark Effect
552(9)
Classical Case
552(3)
Quantum Stark Effect
555(6)
Constant Magnetic Fields
561(3)
Atoms in Magnetic Fields
564(12)
The Zeeman Effect External B Fields
564(5)
Spin-Orbit Splittings: Internal B Fields
569(5)
Hyperfine Splittings: Magnetic Dipole-Dipole Interactions
574(2)
Spins in Magnetic Fields
576(7)
Measuring the Spinor Nature of the Neutron Wavefunction
576(2)
Spin Resonance
578(5)
The Aharonov-Bohm Effect
583(3)
Questions and Problems
586(10)
Scattering in Three Dimensions
596(45)
Classical Trajectories and Cross-Sections
597(6)
Quantum Scattering
603(9)
Cross-Section and Flux
603(3)
Wave Equation for Scattering and the Born Approximation
606(6)
Electromagnetic Scattering
612(7)
Partial Wave Expansions
619(5)
Scattering of Particles
624(11)
Frames of Reference
625(6)
Identical Particle Effects
631(4)
Questions and Problems
635(6)
A. Dimensions and MKS-type Units for Mechanics, Electricity and Magnetism, and Thermal Physics
641(3)
Problems
642(2)
B. Physical Constants, Gaussian Integrals, and the Greek Alphabet
644(5)
Physical Constants
644(2)
The Greek Alphabet
646(1)
Gaussian Probability Distribution
646(2)
Problems
648(1)
C. Complex Numbers and Functions
649(4)
Problems
651(2)
D. Integrals, Summations, and Calculus Results
653(13)
Integrals
653(5)
Summations and Series Expansions
658(3)
Assorted Calculus Results
661(1)
Real Integrals by Contour Integration
661(3)
Plotting
664(1)
Problems
665(1)
E. Special Functions
666(8)
Trigonometric and Exponential Functions
666(1)
Airy Functions
667(1)
Hermite Polynomials
668(1)
Cylindrical Bessel Functions
669(1)
Spherical Bessel Functions
669(1)
Legendre Polynomials
669(1)
Generalized Laguerre Polynomials
670(1)
The Dirac δ-Function
671(1)
The Euler Gamma Function
672(1)
Problems
672(2)
F. Vectors, Matrices, and Group Theory
674(6)
Vectors and Matrices
674(5)
Group Theory
679(1)
Problems
679(1)
G. Hamiltonian Formulation of Classical Mechanics
680(7)
Problems
685(2)
References 687(8)
Index 695

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The New copy of this book will include any supplemental materials advertised. Please check the title of the book to determine if it should include any access cards, study guides, lab manuals, CDs, etc.

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