-
3
-
-
0000402720
-
-
S. Grabowski, M. Langer, J. Schmalian, and K.H. Bennemann, Europhys. Lett. 34, 219 (1996).
-
(1996)
Europhys. Lett.
, vol.34
, pp. 219
-
-
Grabowski, S.1
Langer, M.2
Schmalian, J.3
Bennemann, K.H.4
-
5
-
-
33749412417
-
-
See, e.g
-
See, e.g., D.J. Scalapino, E. Loh, and J.E. Hirsch, Phys. Rev. B 35, 6694 (1987);
-
(1987)
Phys. Rev. B
, vol.35
, pp. 6694
-
-
Scalapino, D.J.1
Loh, E.2
Hirsch, J.E.3
-
6
-
-
0000633616
-
-
Phys. Rev. BS.R. White, D.J. Scalapino, R.L. Sugar, N.E. Bickers, and R.T. Scalettar, 39, 839 (1989).
-
(1989)
Phys. Rev. B
, vol.39
, pp. 839
-
-
White, S.R.1
Scalapino, D.J.2
Sugar, R.L.3
Bickers, N.E.4
Scalettar, R.T.5
-
10
-
-
0001088862
-
-
T. Kimura, H. Tamura, K. Kuroki, K. Shiraishi, H. Takayanagi, and R. Arita, Phys. Rev. B 66, 132508 (2002).
-
(2002)
Phys. Rev. B
, vol.66
, pp. 132508
-
-
Kimura, T.1
Tamura, H.2
Kuroki, K.3
Shiraishi, K.4
Takayanagi, H.5
Arita, R.6
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13
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0001451595
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7973, the latter studies magnetic properties of the (formula presented) model around the quarter filling, while we question here superconducting properties of the Hubbard model around the half-filling
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Although this lattice might seem similar to the one considered in G. Sierra et al. [Phys. Rev. B 59, 7973 (1999)], the latter studies magnetic properties of the (formula presented) model around the quarter filling, while we question here superconducting properties of the Hubbard model around the half-filling.
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(1999)
Although this lattice might seem similar to the one considered in G. Sierra et al. [Phys. Rev. B 59
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15
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0000620040
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[Sov. Phys. JETP 11, 696 (1960)]
-
G.M. Eliashberg, Zh. Éksp. Teor. Fiz. 38, 996 (1960) [Sov. Phys. JETP 11, 696 (1960)].
-
(1960)
Zh. Éksp. Teor. Fiz.
, vol.38
, pp. 996
-
-
Eliashberg, G.M.1
-
16
-
-
0036501044
-
-
K. Kuroki, T. Kimura, R. Arita, Y. Tanaka, and Y. Matsuda, Phys. Rev. B 65, 100516 (2002).
-
(2002)
Phys. Rev. B
, vol.65
, pp. 100516
-
-
Kuroki, K.1
Kimura, T.2
Arita, R.3
Tanaka, Y.4
Matsuda, Y.5
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17
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-
0028079908
-
-
Y. Maeno, H. Hashimoto, K. Yoshida, S. Nishizaki, T. Fujita, J.G. Bednorz, and F. Lichtenberg, Nature (London) 372, 532 (1994).
-
(1994)
Nature (London)
, vol.372
, pp. 532
-
-
Maeno, Y.1
Hashimoto, H.2
Yoshida, K.3
Nishizaki, S.4
Fujita, T.5
Bednorz, J.G.6
Lichtenberg, F.7
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18
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85038305751
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(formula presented) depends only on the absolute values of t or (formula presented) The invariance under (formula presented) and/or (formula presented) can be shown with a gauge transformation, (formula presented) and (formula presented) for (formula presented) and (formula presented) (formula presented) for (formula presented) where x and y are the position of the unit cell measured in units of the cell size
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(formula presented) depends only on the absolute values of t or (formula presented) The invariance under (formula presented) and/or (formula presented) can be shown with a gauge transformation, (formula presented) and (formula presented) for (formula presented) and (formula presented) (formula presented) for (formula presented) where x and y are the position of the unit cell measured in units of the cell size.
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19
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85038319467
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(Ref. 19) have performed a similar calculation on the quasi-one-dimensional α and β bands in a ruthenate, (formula presented) (Ref. 16). In this case, the spin susceptibility χ(q,ω) exhibits linear ridges in k space due to the quasi-one-dimensionality. As a result, the pair scatterings have large contributions all over the ridges, so that the (extended) s-wave gap function involves unfavorable pair scatterings across which the gap has the same sign, resulting in a reduced (formula presented) By contrast, the present lattice has a built-in antiferromagnetic structure within the unit cell in real space, so that the spin susceptibility has a well-defined peak around (φ,φ) in place of ridges. This makes a specific Q to be relevant in the pair scattering, which makes the gap function peaked at specific points, which in turn gives rise to an enhanced (formula presented)
-
K. Kuroki et al. (Ref. 19) have performed a similar calculation on the quasi-one-dimensional α and β bands in a ruthenate, (formula presented) (Ref. 16). In this case, the spin susceptibility χ(q,ω) exhibits linear ridges in k space due to the quasi-one-dimensionality. As a result, the pair scatterings have large contributions all over the ridges, so that the (extended) s-wave gap function involves unfavorable pair scatterings across which the gap has the same sign, resulting in a reduced (formula presented) By contrast, the present lattice has a built-in antiferromagnetic structure within the unit cell in real space, so that the spin susceptibility has a well-defined peak around (φ,φ) in place of ridges. This makes a specific Q to be relevant in the pair scattering, which makes the gap function peaked at specific points, which in turn gives rise to an enhanced (formula presented)
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Kuroki, K.1
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20
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85038985602
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K. Kuroki, M. Ogata, R. Arita, and H. Aoki, Phys. Rev. B 63, 060506(R) (2001).
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(2001)
Phys. Rev. B
, vol.63
, pp. 60506
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Kuroki, K.1
Ogata, M.2
Arita, R.3
Aoki, H.4
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