Quantum Theory-McGill University-Alexander Maloney

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2019-09-05 13:45:03
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https://www.physics.mcgill.ca/~maloney/551/ https://inspirehep.net/literature?sort=mostrecent&size=25&page=1&q=exactauthor%3AA.Maloney.1&ui-citation-summary=true Lecture 22: Secret Surprise Guest Lecture, not recorded. Lecture 23: Guest Lecture by S. Matsuura on Adiabatic Evolution and Berry Phase, not recorded
Wir müssen wissen. Wir werden wissen.
视频选集
(22/24)
1.Introduction. Quantum Kinematics. Hilbert Spaces. Bras and Kets
01:21:42
2.Linear Algebra. Operators and Observables
01:18:57
3.Unitary Operators and Symmetries. The Problem of Quantization
01:15:15
4.Wave Functions, Uncertainty Relation
01:22:10
4.5.Time Evolution Operator. Dyson Series. Time-Ordered Exponential
01:22:16
5.Schrodinger Equation. Hamilton-Jacobi Equation. Path Integrals
01:21:13
6.Path Integrals. Propagators. Aharonov-Bohm Effect
01:22:30
7.Harmonic Oscillator. Raising and Lowering Operators. Coherent States
01:22:56
8.WKB Approximation. Bohr-Sommerfeld Quantization. Euclidean Time
01:21:27
9.Quantum Statistical Mechanics. Density Matrices. Ensembles
01:18:45
10.Entanglement. Tensor Products. Measurement
01:24:14
11.Von Neumann Entropy. Canonical Ensemble. Bose-Einstein & Fermi-Dirac
01:19:34
12.Bose-Einstein Condensate. Euclidean Time Formalism
01:21:29
13.Symmetries. Groups & Representations. Parity. Identical Particles
01:20:45
14.Time Reversal. Anti-Unitary Operators. Lattice Symmetry. Band Structure
01:20:02
15.Continuous Symmetries. Lie Groups & Algebras. Angular Momentum
01:20:28
16.Angular Momentum. Spin. Representations of SU(2)
01:22:55
17.Representations of SU(2). Galilean Boost Invariance
01:20:15
18.Representations of the Lorentz Group. Spinors
01:22:54
19.Spinors. Poincare Group. Time-Dependent Perturbation Theory
01:19:07
20.Interaction Picture. Dyson Series. Fermi's Golden Rule
01:13:09
21.Relativistic Quantum Mechanics. The Need for Quantum Field Theory
01:19:55
24.Dirac Equation. Dirac Sea. Magnetic Moment of the Electron
01:20:11
25.Quantum Computing. Quantum Cryptography. Deutsch's Algorithm
01:15:09
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