1995
DOI: 10.1103/physrevb.52.7395
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Self-consistent analysis of single-particle excitations in a spin-density-wave antiferromagnet

Abstract: We present the results of a self-consistent weak-coupling calculation for the renormalized singleparticle properties in an itinerant antiferromagnet.Multiple spin-wave excitations accompany the carrier motion and lead to incoherent contributions to the electronic spectrum. We evaluate the quasiparticle spectral weight and energy dispersion. In agreement with strong-coupling theories we find the minimum of the dispersion of the quasihole energy to have momentum (+vr/2, +sr/2) and the dispersion to be Hat around… Show more

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Cited by 16 publications
(19 citation statements)
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“…Numerical results for the Hubbard model [11,12], show similar features, with a narrow band which is very flat between the (0, π) and (π/2, π, 2) points of the Brillouin Zone. This band is also reasonably described by a generalization of the Born approximation to the Hubbard model [13]. As for the t-J model, this picture suggest that numerical results are well described in terms of dressed holes which hop within a given sublattice.…”
supporting
confidence: 57%
“…Numerical results for the Hubbard model [11,12], show similar features, with a narrow band which is very flat between the (0, π) and (π/2, π, 2) points of the Brillouin Zone. This band is also reasonably described by a generalization of the Born approximation to the Hubbard model [13]. As for the t-J model, this picture suggest that numerical results are well described in terms of dressed holes which hop within a given sublattice.…”
supporting
confidence: 57%
“…(2.22) resembles the self-energy derived by the coupling of the moving hole to transverse spin-fluctuations, as derived using the spin-wave theory. 37 However, the longitudinal part is not included in the latter approach, and we find that it cannot be neglected in the relevant regime of parameters for high temperature superconductors. The self-energy in a magnetic system is calculated using the Weiss effective field (2.12) in the symmetrybroken magnetic state.…”
Section: Self-energy With Local Spin Fluctuationmentioning
confidence: 90%
“…The iΓ term represents the fermionic quasi-particle damping which we assume for simplicity to be independent of momentum. The actual damping, indeed, should have some momentum dependence, particularly near the top of the valence band [29][30][31][32]. Out of the three terms in the numerator, the first two are the vertex functions for the interaction between light and fermions, while the third term is the product of the two vertices for the interaction between fermions and magnons.…”
Section: The Formalismmentioning
confidence: 99%