We develop a perturbation theory formalism for the theory of the Fermi surface in a Fermi liquid of particles interacting via a bounded short range repulsive pair potential. The formalism is based on the renormalization group and provides a formal expansion of the large distance Schwinger functions in terms of a family of running couplings consisting of a one and two body quasi particle potentials. The flow of the running couplings is described in terms of a beta function, which is studied to all orders of perturbation theory and shown to obey, in the n–th order, n! bounds........

Benfatto, G., Gallavotti, G. (1990). Perturbation theory of the Fermi surface in a quantum liquid. A general quasiparticle formalism and one-dimensional systems. JOURNAL OF STATISTICAL PHYSICS, 59(3-4), 541-664 [10.1007/BF01025844].

Perturbation theory of the Fermi surface in a quantum liquid. A general quasiparticle formalism and one-dimensional systems.

BENFATTO, GIUSEPPE;GALLAVOTTI, GIOVANNI
1990-01-01

Abstract

We develop a perturbation theory formalism for the theory of the Fermi surface in a Fermi liquid of particles interacting via a bounded short range repulsive pair potential. The formalism is based on the renormalization group and provides a formal expansion of the large distance Schwinger functions in terms of a family of running couplings consisting of a one and two body quasi particle potentials. The flow of the running couplings is described in terms of a beta function, which is studied to all orders of perturbation theory and shown to obey, in the n–th order, n! bounds........
1990
Pubblicato
Rilevanza internazionale
Articolo
Sì, ma tipo non specificato
Settore MAT/07 - FISICA MATEMATICA
English
Con Impact Factor ISI
Fermi liquids; Fermi surface; Renormalization Group.
Benfatto, G., Gallavotti, G. (1990). Perturbation theory of the Fermi surface in a quantum liquid. A general quasiparticle formalism and one-dimensional systems. JOURNAL OF STATISTICAL PHYSICS, 59(3-4), 541-664 [10.1007/BF01025844].
Benfatto, G; Gallavotti, G
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/2108/13936
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