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week1 [2014/07/07 19:39] bogner |
week1 [2014/07/28 15:13] schunck [Wednesday, July 16] |
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[[week1|Week 1]], [[week2|Week 2]], [[week3|Week 3]] | [[week1|Week 1]], [[week2|Week 2]], [[week3|Week 3]] | ||
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- | ==== Week 1 ==== | + | ==== Daily Schedule ==== |
+ | * 09:00-10:30 Lectures | ||
+ | * 10:30-11:00 Coffee | ||
+ | * 11:00-12:30 Lectures | ||
+ | * 12:30-14:00 Lunch | ||
+ | * 14:00-15:30 Exercises | ||
+ | * 15:30-16:00 Coffee | ||
+ | * 16:00-18:00 Computational Project/Exercises | ||
+ | |||
+ | ==== Week 1: Basic techniques of quantum many-body physics ==== | ||
+ | ==== Monday, July 14 ==== | ||
+ | * Welcome/Introductory Remarks | ||
+ | * {{qm.pdf|Dario Vretenar 1}}: Reminder of advanced quantum mechanics: Coordinate and momentum representations of the Hilbert space, discrete bases, operators, Schrodinger equation, spin, isospin, Dirac equation | ||
+ | * {{computing.pdf|Computational Projects}}: Requirements for the computational projects, crash courses on Makefile and the git version control system. | ||
+ | * {{:talentdftguides.pdf|}}: More information on Git, Unit tests, Object Orientation, and MPI/OpenMP | ||
+ | ==== Tuesday, July 15 ==== | ||
+ | * {{secondquantizationshorter.pdf|Scott Bogner 1}}: In this lecture I review some basic concepts and tools of many-body theory (symmetrization postulate for N-body states, Fock space and second quantization, Wick's theorem, particle-hole picture). The treatment I give is standard, and may be found in any of the textbooks in the References. | ||
+ | * Reminder on {{AngMom.pdf|angular momentum algebra}} | ||
+ | ==== Wednesday, July 16 ==== | ||
+ | * {{hartreefock3.pdf|Scott Bogner 2}}: Hartree-Fock (HF) theory: product states, density matrices, variational principle, Thouless theorem, Koopman's theorem | ||
+ | ==== Thursday, July 17 ==== | ||
+ | * [[peter1|Peter Ring 1]]: Pairing Correlations: Spontaneous symmetry breaking, BCS approximation, pairing tensor, Hartree-Fock-Bogoliubov (HFB) theory | ||
+ | ==== Friday, July 18 ==== | ||
+ | * [[peter2|Peter Ring 2]]: Random Phase Approximation (RPA): Time-dependent Hartree-Fock (TDHF) theory, linear response, stability matrix | ||