Lecture
Notes for PHY851/852
Beware! These are in a pretty crude format.
Be especially wary of sign errors and twopies.
- States and Operators(
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- Evolution Operators(
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- Coordinate and Momentum Space(
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- Potential Problems in One Dimension(
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- Wave Packets(
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- Harmonic Oscillator(
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- Charged Particle and the Electromagnetic Field(
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- Aharanov-Bohm Effect(
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- Propagators, Green's Functions and Integral Equations(
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- Angular Momentum(
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- Spherical Harmonics(
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- Spherical Harmonics(
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- Adding Angular Momentum(
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- Symmetries and Conservation Laws(
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- Approximation Methods I. (WKB, Variational, Sudden)(
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- Approximation Methods II. (Stationary State Perturbation Theory)(
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- Time-Dependent Interactions and Time-Dependent Perturbation Theory(
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- Scattering: (Born Approximation, $T$-Matrix(
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- Praopagators and the Time-Ordered Evolution Equation(
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- Scattering: Central Potentials, Partial Waves and Phase Shifts(
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- Phase Shifts at Low Energy, Scattering Lengths(
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- Coulomb Waves(
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- Quantum Fields and Second Quantization(
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- Decays(
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- Isospin(
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- Adding Three Angular Momentum(
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- Tensor Operators, Rotation Operators, and the Wigner-Eckart Theorem(
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- Fermions and Fermi Gases(
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- Symmetrization and Antisymmetrization of Fermionic Wave Functions(
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- Interacting Fermions -- The Hartree Fock Approximation(
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- Multi-Electron Atoms(
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- Slater Determinants and Many-Fermion Wave Functions(
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- Molecules and the Adiabatic Approximation(
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- Cooper Pairs(
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- Landau Levels and the Integral Quantum Hall Effect(
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- A Relativistic Wave Equation for Spin-Zero Particles: The Klein-Gordon
Equation(
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- A Relativistic Wave Equation for Spin-1/2 Particles: The Dirac Equation(
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- States without Fixed Particle Number (Relativistic Mass Term, Bogoliubov
Operators, Coherent States )(
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