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Second Quantization

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Second quantization One-body operators in second quantization Two-body operators in second quantization Particle-hole formalism Summarizing and defining a normal-ordered Hamiltonian Hartree-Fock in second quantization and stability of HF solution       Thouless' theorem       New operators       Showing that | c ~ ⟩=| c ′ ⟩ |c~⟩=|c′⟩       Hartree-Fock in second quantization and stability of HF solution Operators in second quantization       Exercise 1: Relation between basis functions       Exercise 2: Matrix elements       Exercise 3: Normal-ordered one-body operator       Exercise 4: Normal-ordered two-body operator       Exercise 5: Matrix elements using the Slater-Condon rule       Exercise 6: Program to set up Slater determinants       Exercise 7: Using sympy to compute matrix elements       Exercise 8: Using sympy to compute matrix elements       Exercise 9: Using sympy to compute matrix elements       Exercise 10: Using sympy to compute matrix elements       Exercise 11: Usin

Second Quantization --> Second Quantization Contents Second quantization One-body operators in second quantization Two-body operators in second quantization Particle-hole formalism Summarizing and defining a normal-ordered Hamiltonian Hartree-Fock in second quantization and stability of HF solution Operators in second quantization Second Quantization Morten Hjorth-Jensen , National Superconducting Cyclotron Laboratory and Department of Physics and Astronomy, Michigan State University, East Lansing, MI 48824, USA & Department of Physics, University of Oslo, Oslo, Norway --> Morten Hjorth-Jensen

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