1990
DOI: 10.1142/s0217979290000681
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Modified Tight-Binding Approximation and Electron-Phonon Spectral Function for Transition Metals

Abstract: The modified tight-binding approximation has been analyzed in detail and is applied to the derivation of an expression for electron-phonon spectral function (EPSF) which enters the strong coupling equations of superconductivity. Numerical calculations of the EPSF and the electron phonon coupling parameter λ for five transition metals, V, Nb, Mo, W, Ta have been performed.

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Cited by 9 publications
(13 citation statements)
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“…In this section we consider the generalized d−f model, which describe the localized 4f (5f )-spins interacting with d-like tightbinding itinerant electrons and take into consideration the electron-electron and electron-phonon interaction in the framework of MTBA [28], [29]. The total Hamiltonian of the model is given by…”
Section: Irreducible Green's Functions Methodsmentioning
confidence: 99%
See 2 more Smart Citations
“…In this section we consider the generalized d−f model, which describe the localized 4f (5f )-spins interacting with d-like tightbinding itinerant electrons and take into consideration the electron-electron and electron-phonon interaction in the framework of MTBA [28], [29]. The total Hamiltonian of the model is given by…”
Section: Irreducible Green's Functions Methodsmentioning
confidence: 99%
“…It is the purpose of this paper to explore more fully the notion of Generalized Mean Fields (GMF) [12] which may arise in the system of interacting localized spins and lattice fermions to justify and understand the "nature" of relevant mean-fields and damping effects. It is worthy to emphasize that in order to understand quantitatively the electrical, thermal and superconducting properties of metals and their alloys one needs a proper description an electron-lattice interaction too [27]- [29]. A systematic, self-consistent simultaneous treatment of the electron-electron and electron-phonon interaction plays an important role in recent studies of strongly correlated systems [24].…”
Section: Introductionmentioning
confidence: 99%
See 1 more Smart Citation
“…For small displacements u i , we may expand t( R) as Using the character of the exponential decrease of the Slater and Wannier functions the following approximation may be used [125][126][127] ∂t( R)…”
Section: Modified Tight-binding Approximationmentioning
confidence: 99%
“…It is the purpose of this paper to explore more fully the notion of Generalized Mean Fields (GMF) [12] which may arise in the system of interacting localized spins and lattice fermions to justify and understand the "nature" of relevant mean-fields and damping effects. It is worthy to emphasize that in order to understand quantitatively the electrical, thermal and superconducting properties of metals and their alloys one needs a proper description an electron-lattice interaction too [27]- [29]. A systematic, self-consistent simultaneous treatment of the electron-electron and electron-phonon interaction plays an important role in recent studies of strongly correlated systems [24].…”
Section: Introductionmentioning
confidence: 99%