LEC # | TOPICS | KEY DATES |
---|---|---|
1 |
Time-Independent Hamiltonian Two-Level System Density Matrix |
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2 | Quantum Dynamics; Time-Evolution Operator | |
3 | Schrödinger/Heisenberg/Interaction Pictures | |
4 | Time-development of State Amplitudes/Resonant Driving of Two-Level System | |
5 | Perturbation Theory | Problem set 1 due |
6 |
Fermi's Golden Rule Supplement: Slowly Applied Perturbation |
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7 | Irreversible Relaxation | |
8 |
Interaction of Light and Matter Supplement: Review of Electromagnetic Fields |
Problem set 2 due |
9 | Time-Correlation Functions | Problem set 3 due |
10 | Absorption Lineshape from Time-Correlation Functions | |
11 | Electronic Spectroscopy: The Displaced Harmonic Oscillator Model | |
12 | Lineshapes: Fluctuation and Relaxation | |
13 | Förster Theory and Marcus Theory | Problem set 4 due |
14 | Angular Momentum in Spherical Tensor Operations | |
15 | 3-j and 6-j Coefficients | |
16 | Hund's Coupling Cases: Transformations of Basis Set | |
17 | Bright State, Dark State, Pluck | Problem set 5 due |
18 | Frequency Domain Spectrum as FT of Autocorrelation Function | |
19 | Dynamical Quantities: Visualization of Dynamics | |
20 | Motion of Center of Wavepacket | Problem set 6 due |
21 | Resonance Operators: Equation of Motion | |
22 | From Quantum Beats to Wavepackets | |
23 |
Types of Wavepacket Supplement: Stationary Phase for Vibration-Electronic Spectra and Heller's Fractionation Index |
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24 | Complex Energy Heff: Nondegenerate Perturbation Theory | Problem set 7 due |
25 |
Quasi-degenerate Perturbation Theory Strong and Weak Coupling Limits |
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26 | Polyads, a, a+, N | |
27 | Dynamics in State Space and in Q, P Space | |
28 |
Chem Phys Lett 320 (2000): 553 Visualizing IVR |
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29 | Normal - Local Modes: Classical, Morse, Minimal Model | Problem set 8 and 9 due |
30 | Normal - Local Modes: 6-Parameter Models | |
31 | From Quantum Mechanical Heff to Classical Mechanical Heff | |
32 |
IVR, ISC, IC Extra Topics Diabatic-Adiabatic Electromagnetic Field-Dressed Potential Curves Coherent Control of Photofragment Branching Ratios |
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Final Exam |