1999
DOI: 10.1134/1.1130914
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Electron spectrum and stability of the saturated ferromagnetic state in a Hubbard model with strong correlations

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Cited by 12 publications
(19 citation statements)
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“…The Gutzwiller variational approach [42] gives only the critical concentration of saturated ferromagnetic state n 2 = 0.68 for sc-and bcc-lattices. Our results also agree with the results obtained by the expansion of one-particle Green's functions over the inverse coordination number [43]. In the case of "tunable" DOS with the peak near the band-edge we have n 1 = 0.20 and n 2 = 0.31 at a = 0.3, n 1 = 0.09 and n 2 = 0.15 at a = 0.15.…”
Section: Ferromagnetic Ordering In the Modelsupporting
confidence: 90%
“…The Gutzwiller variational approach [42] gives only the critical concentration of saturated ferromagnetic state n 2 = 0.68 for sc-and bcc-lattices. Our results also agree with the results obtained by the expansion of one-particle Green's functions over the inverse coordination number [43]. In the case of "tunable" DOS with the peak near the band-edge we have n 1 = 0.20 and n 2 = 0.31 at a = 0.3, n 1 = 0.09 and n 2 = 0.15 at a = 0.15.…”
Section: Ferromagnetic Ordering In the Modelsupporting
confidence: 90%
“…The spectral density approximation (SDA) [27,28] gives the following results: n 1 = 0.34, n 2 = 0.68 for sc lattice and n 1 = 0.52, n 2 = 0.68 for bcc lattice. Our results for bcc lattice are n 1 = 0.55 and n 2 = 0.64 and also agree with paper [29]. In the case of "tunable" DOS with a peak near the band-edge we have n 1 = 0.20 and n 2 = 0.31 for a = 0.3, n 1 = 0.09 and n 2 = 0.15 for a = 0.5.…”
Section: Ferromagnetic Ordering In the Model: The Influence Of Dos Formsupporting
confidence: 80%
“…3) becomes somewhat smeared even in the absence of spin dynamics, but the smearing is not so strong as in the FM case [10]. In this self-consistent approximation, the analytical properties are violated for both I > 0 and I < 0 (Table 1).…”
mentioning
confidence: 94%
“…[5]) and is a quantum effect that is small in 1/S. Unlike the FM case, where the singularity has one-sided form and non-quasiparticle (incoherent) contributions to the density of state plays main role [10], the logarithmic contribution is symmetric with respect to the Fermi level. Note that after formal expansion in 1/z the contributions to the Green's function with the Fermi functions are canceled in the paramagnetic phase to first order [12].…”
mentioning
confidence: 99%
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