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Volumn 77, Issue 12, 2008, Pages

Pseudogap and superconductivity in iron-based layered superconductor studied by fluctuation-exchange approximation

Author keywords

FLEX; Iron oxypnictide; Multiband Hubbard model; Pseudogap; Superconductivity

Indexed keywords


EID: 57549116886     PISSN: 00319015     EISSN: 13474073     Source Type: Journal    
DOI: 10.1143/JPSJ.77.123707     Document Type: Article
Times cited : (132)

References (37)
  • 3
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    • C. Cruz et al.: Nature 453 (2008) 899.
    • (2008) Nature , vol.453 , pp. 899
    • Cruz, C.1
  • 9
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    • C. Liu et al.: arXiv:0806.2147, C. Liu et al.: arXiv:0806.3453.
    • C. Liu et al.: arXiv:0806.2147, C. Liu et al.: arXiv:0806.3453.
  • 13
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    • N. Terasaki et al.: arXiv:0809.5155.
    • N. Terasaki et al.: arXiv:0809.5155.
  • 15
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    • K. Hashimoto et al.: arXiv:0806.3149.
    • K. Hashimoto et al.: arXiv:0806.3149.
  • 16
    • 57549117630 scopus 로고    scopus 로고
    • G. Mu et al.: arXiv:0808.2941.
    • G. Mu et al.: arXiv:0808.2941.
  • 20
    • 57549095447 scopus 로고    scopus 로고
    • Y. Nagai et al.: arXiv:0809.1197.
    • Y. Nagai et al.: arXiv:0809.1197.
  • 24
    • 57549097101 scopus 로고    scopus 로고
    • T. Nomura: arXiv:0807.1168.
    • T. Nomura: arXiv:0807.1168.
  • 25
    • 57549098254 scopus 로고    scopus 로고
    • Y. Yanagi et al.: arXiv:0808.1192; Y. Yanagi et al.: J. Phys. Soc. Jpn. 77 (2008) 123701.
    • Y. Yanagi et al.: arXiv:0808.1192; Y. Yanagi et al.: J. Phys. Soc. Jpn. 77 (2008) 123701.
  • 27
    • 57549110277 scopus 로고    scopus 로고
    • s,o in ref. 26.
    • s,o in ref. 26.
  • 29
    • 57549098241 scopus 로고    scopus 로고
    • These values themselves are not so important. Qualitative results in this paper do not change, as far as we can reproduce the band structure near the FS
    • These values themselves are not so important. Qualitative results in this paper do not change, as far as we can reproduce the band structure near the FS.
  • 32
    • 57549092053 scopus 로고    scopus 로고
    • T. Imai et al.: arXiv:0810.0305.
    • T. Imai et al.: arXiv:0810.0305.
  • 33
    • 57549086263 scopus 로고    scopus 로고
    • With the unitary matrix uℓnk, which diagonalizes the unperturbed Hamiltonian in the orbital representation, we can obtain the band-diagonal ℱnn(k, ∑ ℓm uℓnkumn -kℱℓmk, Although we show the sum of the third- and fourth-band for want of space, they have large weight on the different FSs
    • ℓm(k). Although we show the sum of the third- and fourth-band for want of space, they have large weight on the different FSs.
  • 34
    • 57549106967 scopus 로고    scopus 로고
    • To examine the case with the large outer FS, we here show the result at n = 6.00 not electron-doped region. The magnitude of gap around Γ′ changes dependent on carrier doping. It is ∼-0.5 in the hole-doped and ∼1 in the electron-doped.
    • To examine the case with the large outer FS, we here show the result at n = 6.00 not electron-doped region. The magnitude of gap around Γ′ changes dependent on carrier doping. It is ∼-0.5 in the hole-doped and ∼1 in the electron-doped.
  • 35
    • 57549086867 scopus 로고    scopus 로고
    • Increase of eigenvalues around hole-doped n ≃ 5.80 comes from change of the Fermi surface due to the self-energy shift. It probably does not reflect the real fact in this system.
    • Increase of eigenvalues around hole-doped n ≃ 5.80 comes from change of the Fermi surface due to the self-energy shift. It probably does not reflect the real fact in this system.
  • 36
    • 57549084291 scopus 로고    scopus 로고
    • ±-wave state has the largest eigenvalue. At a glance, this seems to be inconsistent with the result in ref. 25. This is probably because of different dispersion relations, especially, size of the FS around Γ′.
    • ±-wave state has the largest eigenvalue. At a glance, this seems to be inconsistent with the result in ref. 25. This is probably because of different dispersion relations, especially, size of the FS around Γ′.
  • 37
    • 57549090435 scopus 로고    scopus 로고
    • For yz (2) and zx (3) orbitals, for instance, spin-quadrupole Q23z is defined as Σkq σ(ck2σ †ck+q3σ, c k3σ†ck+q2σ, and then, χ23sQ 〈〈Sz(q, Q23z, q)〉〉, and χ23QQ, 〈〈 Q23z(q, Q23 z(-q)〉〉. In Fig. 8, for simplicity, we use χsQ, χ22,23s, χ 22,32s, χ23,22s, χ32,22s at q, π, 9π/64, included in χ23sQ, χ23Qs, as the dominant fluctuation, and χ
    • QQ.


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.