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Random phase approximation in a deformed Hartree-Fock basis

Michael Gering, W. D. Heiss

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Abstract

The validity of the random phase approximation in a deformed Hartree-Fock basis is investigated in a soluble model. There is strong evidence that the random phase approximation reproduces well the vibrational excitations of the system. Within the framework of the Green's function technique, the significance of the deformed single particle basis is established.

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What this paper is about

The validity of the random phase approximation in a deformed Hartree-Fock basis is investigated in a soluble model. There is strong evidence that the random phase approximation reproduces well the vibrational excitations of the system. Within the framework of the Green's function technique, the significance of the deformed single particle basis is established.

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Available abstract

The validity of the random phase approximation in a deformed Hartree-Fock basis is investigated in a soluble model. There is strong evidence that the random phase approximation reproduces well the vibrational excitations of the system. Within the framework of the Green's function technique, the significance of the deformed single particle basis is established.

Key concepts: Random phase approximation, Hartree–Fock method, Basis (linear algebra), Physics, Basis function, Phase (matter), Function (biology), Quantum mechanics

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