Template:Course Topics: Difference between revisions
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Created page with "* proper and improper mixed states in quantum mechanics and the density operator, * entanglement and decoherence in quantum mechanics, * equilibrium partition function for non..." |
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* | *Second quantization for bosons and fermions. | ||
*Applications of second quantization: Hartree-Fock method, magnetism, superconductivity and superfluidity. | |||
*Time-dependent perturbation theory: Dyson and Magnus expansions. | |||
* | *Floquet theory of periodically driven time-dependent quantum systems. | ||
* | *Berry phase and wavefunctions for time-dependent quantum systems. | ||
* | *Quantum mechanics of electromagnetic field. | ||
* phase | *Nonclassical light. | ||
* | *Scattering theory. | ||
* quantum phase | *Relativistic quantum mechanics. | ||
Time-dependent quantum systems: Magnus expansion, Floquet theorem, adiabatic approximation and Berry phase. Scattering theory. Many-particle systems. Second quantization for bosons and fermions. Applications of second quantization: Hartree-Fock method, magnetism, superconductivity and superfluidity. Quantum mechanics of electromagnetic field. Relativistic quantum mechanics. | |||
Revision as of 13:13, 2 August 2019
- Second quantization for bosons and fermions.
- Applications of second quantization: Hartree-Fock method, magnetism, superconductivity and superfluidity.
- Time-dependent perturbation theory: Dyson and Magnus expansions.
- Floquet theory of periodically driven time-dependent quantum systems.
- Berry phase and wavefunctions for time-dependent quantum systems.
- Quantum mechanics of electromagnetic field.
- Nonclassical light.
- Scattering theory.
- Relativistic quantum mechanics.
Time-dependent quantum systems: Magnus expansion, Floquet theorem, adiabatic approximation and Berry phase. Scattering theory. Many-particle systems. Second quantization for bosons and fermions. Applications of second quantization: Hartree-Fock method, magnetism, superconductivity and superfluidity. Quantum mechanics of electromagnetic field. Relativistic quantum mechanics.
