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Physics 516: Quantum Mechanics I
Physics-516: Quantum Mechanics I
Winter Quarter 2010-2011
Instructor: Prof.
Robert Gilmore
Physics Department
Office: 12-918
Email:
robert.gilmore@drexel.edu
Phone: (215)~895-2779
Office hours: Daily, after 14:00
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Information and Syllabus
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Problem Set #1
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Problem Set #2
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Problem Set #3
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Problem Set #3
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Problem Set #4
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Problem Set #4
[PDF]
Problem Set #5
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Problem Set #6
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Quantization as an Eigenvalue Problem. I.
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Quantization as an Eigenvalue Problem. II.
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The Equivalence between Matrix Mechanics and Wave Mechanics
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The Equivalence between Matrix Mechanics and Wave Mechanics
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Quantization as an Eigenvalue Problem. III.
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Quantization as an Eigenvalue Problem. IV.
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Schrodinger and Coherent States
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Mechanical Similarity: Sec. 10 in Landau and Lifshitz: Classical
Mechanics, Addison Wesley, 1960
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Scaling in Quantum Mechanics
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Problem Set #3: Three Dimensional Oscillators
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Problem Set #3a: Oozing Into Numerics
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Problem Set #4
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Final Exam
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The Frobenius Method
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Radial wavefunctions for the hydrogen atom
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Radial wavefunctions for the hydrogen atom
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Radial wavefunctions and probabilities for the hydrogen atom
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Finite nuclear size effect
[PDF]
Differential Equations (A & S p. 781)
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Differential Equations (A & S p. 781)
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Time Independent Perturbation Theory
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Hydrogen radial wavefunctions and their overlaps
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Stark Effect, Hydrogen N=4 Multiplet
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Stark Effect, Hydrogen N=4 Multiplet
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Hydrogen radial wavefunctions, Associated Laguerre polynomials, and overlaps
[.mw]
Hydrogen radial wavefunctions, Associated Laguerre polynomials, and
overlaps: Maple Worksheet
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A Layman's description of Second Quantization
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A Layman's description of Second Quantization
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A Layman's description of Second Quantization
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How did Schrodinger discover Schrodinger's Equation ?
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On the Equivalence between Wave Mechanics and Matrix Mechanics,
by E. Schrodinger, 1926
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On the Equivalence between Wave Mechanics and Matrix Mechanics,
by E. Schrodinger, 1926
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Tables of Clebsch-Gordan coefficients, Condon and Shortley
[HTML] Tables of Baryons
and pointers to
original sources.
[PDF] Chebyshev Polynomials
[PDF] Hermite Polynomials
[PDF] Laguerre Polynomials
[PDF] Legendre Polynomials
[PDF] Radial wavefunctions for hydrogen atoms.
[PDF] Hydrogen Atom.
The hydrogen atom is treated by 19th, 20th, and 21st century
methods.
[PDF] R. P. Feynman,
The Development of the Space-Time Approach to Quantum Electrodynamics,
Nobel Lecture.
[PDF] R. P. Feynman,
Space-Time Approach to Non-Relativistic Quantum Mechanics,
Revs. Mod. Phys. 20, 367-387 (1948).
[PDF] R. P. Feynman,
The Theory of Positrons,
Phys. Rev. 76(6), 749-760 (1949).
[PDF] R. P. Feynman,
Space-Time Approach to Quantum Electrodynamics,
Phys. Rev. 76(6), 769-789 (1949).
[PDF]Y. Aharonov and D. Bohm,
Significance of electromagnetic potentials
in the quantum theory,
Phys. Rev. 115, 485-491 (1959).
Last update: 15 February 2010