Browsing Exact and Earth Sciences by Subject "Metodos de funcoes de green"
Now showing items 1-6 of 6
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Approximate Treatment of a Two-Dimensional Anisotropic Peierls-Hubbard Model
(1993) [Journal article]A Green-function formalism is presented to study a Peierls-Hubbard Hamiltonian in two dimensions. The 1attice consists of parallel dimerized chains with alternating nearest-neighbor hoppings t and t 11 and another hopping ... -
Cumulant expansion of the periodic Anderson model : general derivation
(1994) [Journal article]We extend to the periodic Anderson model (PAM) the diagrammatic expansion in cumulants that was employed by Hubbard to study his model of a narrow band of strongly correlated electrons. The PAM is a lattice of localized ... -
From the atomic limit to a metal-insulator transition in the hubbard model
(1995) [Journal article]Starting from the exact solution of the Hubbard model in the atomic limit, and treating the hopping term as a perturbation by means of a diagram technique, we discuss the electronic structure of the model in some simple ... -
Green-Function Method for a Mixed-Valence Hamiltonian
(1984) [Journal article]A Green-function diagrammatic method is utilized to calculate the occupation number of a narrow (j) band in a mixed-valence system. The method is a generalization of the Hubbard-1 approximation for a two-band Hamiltonian. ... -
Magnetic susceptibility and specific heat of the anderson lattice : perturbative expansion around the atomic limit
(1992) [Journal article]The Green's functions relevant to the periodic Anderson Hamiltonian are calculated via perturbation theory around the atomic limit. The approximation reproduces exact results in three different limits: zero bandwidth, zero ... -
Saturating field configurations for the massless thirring-wess model
(1979) [Journal article]The saturation of the massless Thirring-Wess model by induced field configurations is presented. The limiting procedure connecting the massless Thirring-Wess model arith the Schwinger model is reexamined. Special emphasis ...