Higher Random-Phase Approximations in the Many-Body Problem

DOI10.1103/PhysRev.122.359zbMath0098.21901OpenAlexW2084950102MaRDI QIDQ3278215

Harry Suhl, Nathan Richard Werthamer

Publication date: 1961

Published in: Physical Review (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1103/physrev.122.359

zbMATH Keywords

mechanics of particles and systems

Related Items (10)

On the Bogoliubov transformation for quadratic boson observables ⋮ Effect of Correlation on the High-Frequency Conductivity of an Electron Gas ⋮ Generalized Self-Consistent Field Theory and the Dielectric Formulation of the Many-Body Problem ⋮ Excitation Operators and Intrinsic Hamiltonians ⋮ Renormalization of Many-Fermion Momentum-Space Distributions in Higher Random Phase Approximations ⋮ Higher Random Phase Approximation and Energy Spectra of Spherical Nuclei ⋮ The higher random phase approximation and the stability of the energy spectrum of the nuclear shell model ⋮ Permittivity and one-particle distribution functions in the thermodynamics of a Coulomb system ⋮ Influence of Correlations on the Dielectric Behavior of an Electron Gas. Nonperturbative Approach to the Many-Fermion System ⋮ Renormalization and Statistical Mechanics in Many-Particle Systems. I. Hamiltonian Perturbation Method

Cites Work

• Electron interactions. I: Field theory of a degenrate electron gas
• Electron interactions II: Properties of a dense electron gas
• Bound Electron Pairs in a Degenerate Fermi Gas
• The description of collective motions in terms of many-body perturbation theory
• Diamagnetism of a Dense Electron Gas
• Specific Heat of a Degenerate Electron Gas at High Density
• Correlation Energy of an Electron Gas at High Density: Plasma Oscillations
• A dielectric formulation of the many body problem: Application to the free electron gas
• The description of collective motions in terms of many-body perturbation theory. II. The correlation energy of a free-electron gas
• Correlation Energy of a High-Density Gas: Plasma Coordinates
• Collective excitations of fermi gases
• Theory of Many-Particle Systems. I
• Electron Self-Energy Approach to Correlation in a Degenerate Electron Gas
• Self-Consistent Field Approach to the Many-Electron Problem
• A Collective Description of Electron Interactions: III. Coulomb Interactions in a Degenerate Electron Gas
• Correlation Energy of an Electron Gas at High Density
• Correlation Energy of an Electron Gas at High Density
• Theory of Superconductivity

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