Many-Body Theory Exposed!
By W. H. Dickhoff, Dimitri Van Neck. 2005
215 citations recorded by the source corpus.
Identical Particles Second Quantization Independent-Particle Model for Fermions in Finite Systems Two-Particle States and Interactions Noninteracting Bosons and Fermions Propagators in One-Particle Quantum Mechanics Single-Particle Propagator in Many-Particle Systems Perturbation Expansion of the Single-Particle Propagator Dyson Equation and Self-consistent Green's Functions Mean-Field or Hartree-Fock Approximation Beyond the Mean-Field Approximation Interacting Boson Systems Excited States in Finite Systems Excited States in Infinite Systems Excited States in N 2 Systems and In-Medium Scattering Dynamical Treatment of the Self-energy in Infinite Systems Dynamical Treatment of the Self-energy in Finite Systems Bogoliubov Perturbation Expansion for the Bose Gas Boson Perturbation Theory Applied to Physical Systems In-Medium Interaction and Scattering of Dressed Particles Conserving Approximations and Excited States Pairing Phenomena Propagator Framework for Phenomenological Description of Many-Body Systems Finite Temperature Formalism and Applications.
Subfields: Physical and Theoretical Chemistry
View Paper: https://www.semanticscholar.org/paper/68878cac49108ddb02c90bfef31d82bf0743bbf1
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In Physical and Theoretical Chemistry
Citations in the corpus
- The density matrix renormalization group for ab initio quantum chemistry (2014, unknown): “the (s = 12 , s z = γ,N = 1, Ic) row of irrep (s = 1 2 , N = 1, Ic) and the (s = 1 2 , s z = γ,N = −1, Ic) row of irrep (s = 12 , N = −1, Ic) [172].”
- Error Estimates for Solid-State Density-Functional Theory Predictions: An Overview by Means of the Ground-State Elemental Crystals (2012, methodology): “The presented methodology is also applicable to other functionals (such as LDA or hybrid functionals) or first-principles approches (such as Hartree-Fock, GW or RPA [45]).”