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Robinett R.W. Quantum Mechanics: Classical Results, Modern Systems, and Visualized Examples

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Robinett R.W. Quantum Mechanics: Classical Results, Modern Systems, and Visualized Examples
2nd Edition. — Oxford University Press, NewYork, 2006. — 722 p. — ISBN: 0198530978
Quantum Mechanics: Classical Results, Modern Systems, and Visualized Examples is a comprehensive introduction to non-relativistic quantum mechanics for advanced undergraduate students in physics and related fields. It provides students with a strong conceptual background in the most important theoretical aspects of quantum mechanics, extensive experience with the mathematical tools required to solve problems, the opportunity to use quantum ideas to confront modern experimental realizations of quantum systems, and numerous visualizations of quantum concepts and phenomena. Changes from the First Edition include many new discussions of modern quantum systems (such as Bose-Einstein condensates, the quantum Hall effect, and wave packet revivals) all in the context of familiar textbook level examples. The book continues to emphasize the many connections to classical mechanics and wave physics to help students use their existing intuition to better learn new quantum concepts.
The Quantum Paradigm
A First Look at Quantum Physics
Classical Waves
The Schrödinger Wave Equation
Interpreting the Schrödinger Equation
The Infinite Well: Physical Aspects
The Infinite Well: Formal Aspects
Many Particles in the Infinite Well: The Role of Spin and Indistinguishability
Other One-Dimensional Potentials
The Harmonic Oscillator
Alternative Methods of Solution and Approximation Methods
More Formal Topics
Operator and Factorization Methods for the Schrödinger Equation
Multiparticle Systems
The Quantum World
Two-Dimensional Quantum Mechanics
The Schrödinger Equation in Three Dimensions
The Hydrogen Atom
Gravity and Electromagnetism in Quantum Mechanics
Scattering in Three Dimensions
Dimensions and MKS-type Units for Mechanics, Electricity and Magnetism, and Thermal Physics
Physical Constants, Gaussian Integrals, and the Greek Alphabet
Complex Numbers and Functions
Integrals, Summations, and Calculus Results
Special Functions
Vectors, Matrices, and Group Theory
Hamiltonian Formulation of Classical Mechanics
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