The cumulant expansion for the Anderson lattice with finite U: the completeness problem

Título:

The cumulant expansion for the Anderson lattice with finite U: the completeness problem

Autor:

Marcos Sergio Figueira da Silva

Ano:

1998

Revista:

International Journal of Modern Physics B

ISSN:

02179792

Tags:

Cumulant expansion

Funcões de Green de Matsubara

Modelo de Anderson Periódico

Idioma:

Inglês

Buscar essa publicação no Google Acadêmico

Publicações com a mesma autoria

Unveiling Majorana quasiparticles by a quantum phase transition: Proposal of a current switch

Heavy fermion d-wave superconductivity: an X-boson approach*1

The effective charge velocity of spin ½ superlattices

Linear conductance through parallel coupled quantum dots

Fano fingerprints of Majoranas in Kitaev dimers of superconducting adatoms

Quantum phase transition of alkaline-earth fermionic atoms confined in an optical superlattice

The cumulant expansion of the periodic Anderson model; completeness and the phi-derivable approximation

Study of the Kondo and high temperature limits of the slave boson

The low temperature spectral weight transfer problem in Kondo insulators

Magnetic Phases of Fermionic Atoms Confined in 1-D Optical Superlattice