2018
DOI: 10.1088/1361-648x/aaa1ab
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A mean-field approach to Kondo-attractive-Hubbard model

Abstract: With the purpose of investigating coexistence between magnetic order and superconductivity, we consider a model in which conduction electrons interact with each other, via an attractive Hubbard on-site coupling U, and with local moments on every site, via a Kondo-like coupling, J. The model is solved on a simple cubic lattice through a Hartree-Fock approximation, within a 'semi-classical' framework which allows spiral magnetic modes to be stabilized. For a fixed electronic density, n , the small J region of th… Show more

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Cited by 7 publications
(19 citation statements)
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“…This generically leads to d-wave pairing, though recent studies on CeCu 2 Si 2 surprisingly indicated a fully gapped s-wave state 20 . Hence, theoretical work on the systems with periodic magnetic moments was mostly focused on unconventional d-wave pairing near the antiferromagnetic quantum critical point in the Kondo/Anderson lattice model [21][22][23] , with few exceptions that treated attractive on-site pairing interaction in the Kondo lattice model [24][25][26][27] .…”
Section: Introductionmentioning
confidence: 99%
“…This generically leads to d-wave pairing, though recent studies on CeCu 2 Si 2 surprisingly indicated a fully gapped s-wave state 20 . Hence, theoretical work on the systems with periodic magnetic moments was mostly focused on unconventional d-wave pairing near the antiferromagnetic quantum critical point in the Kondo/Anderson lattice model [21][22][23] , with few exceptions that treated attractive on-site pairing interaction in the Kondo lattice model [24][25][26][27] .…”
Section: Introductionmentioning
confidence: 99%
“…Therefore, as we tune in U , J, t z (<4t), and the band filling competing effects may emerge between superconducting (SC), antiferromagnectic (AFM), and singlet (Kondo) phases. In order to investigate the main features of this competition, we adopt a Hartree-Fock approach [24] which allows us to probe the occurrence of spiral magnetic phases characteristic of the KLM [19]. To this end, we write the spin operators for the d and f orbitals in a fermionic basis as…”
Section: Model and Methodsmentioning
confidence: 99%
“…where T is the time ordering operator, τ is the time, and α = c, d, and f . Taking the time Fourier transform and 1 We have checked the contribution of triplet hybridization terms [19,24], and found that they are negligible. performing an analytical continuation allow one to obtain the spectral function,…”
Section: Model and Methodsmentioning
confidence: 99%
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