1983
DOI: 10.1051/jphyscol/1983152
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THE C-AXIS INTERACTION IN (TMTSF)2X

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Cited by 44 publications
(68 citation statements)
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“…Here, we take t a = 250 meV, t b = 20 meV, as estimated from plasma frequency measurements 106 and band structure calculations. 107 In addition, we take = ͱ 2t a , corresponding to a quarter-filled band and a nesting vector Q = ͑2k f , ͒ Ϸ͑ /2,͒. We note that, in the Fermi liquid description, dimerization only affects very high energy quasiparticles, and we exclude it from Eq.…”
Section: So(4) Symmetry In a Strongly Anisotropic Fermi Liquidmentioning
confidence: 99%
“…Here, we take t a = 250 meV, t b = 20 meV, as estimated from plasma frequency measurements 106 and band structure calculations. 107 In addition, we take = ͱ 2t a , corresponding to a quarter-filled band and a nesting vector Q = ͑2k f , ͒ Ϸ͑ /2,͒. We note that, in the Fermi liquid description, dimerization only affects very high energy quasiparticles, and we exclude it from Eq.…”
Section: So(4) Symmetry In a Strongly Anisotropic Fermi Liquidmentioning
confidence: 99%
“…Also we take the quasiparticle energy in the normal state as in the standard model for Bechgaard salts [2] with v : v b : v c ~ 1 : 1/10 : 1/300 and v = v a , v b = and v c = ; for example, P. M. Grant [12] gives v c ~ 1 meV, t b ~ 26.2 meV and t a ~ 365 meV.…”
Section: Theoretical Modelmentioning
confidence: 99%
“…It is indicated that U/t ≃ 5.0 (3.0) in (TMTTF) 2 X ((TMTSF) 2 X) since t in (TMTTF) 2 X ((TMTSF) 2 X) are about 0.2 (0.3) eV by the extended Huckel band calculations. 15,16,17,18) We consider the system in (TMTTF) 2 X ((TMTSF) 2 X) as strongly (nonstrongly) correlated.…”
Section: )mentioning
confidence: 99%
“…It is indicated that U/t ≃ 5.0 (3.0) in (TMTTF) 2 X ((TMTSF) 2 X) since t in (TMTTF) 2 X ((TMTSF) 2 X) are about 0.2 (0.3) eV by the extended Huckel band calculations. 15,16,17,18) We consider the system in (TMTTF) 2 X ((TMTSF) 2 X) as strongly (nonstrongly) correlated.In the one-dimensional system, when the magnetic field (H) is applied to c-axis, the amplitudes of the charge density or the spin moment along the c-axis in the CDW or SDW state by coupling of electrons with same spins are suppressed due to Pauli paramagnetic limit field (H p ), 19,20,21) whereis the amplitude of the energy gap at H = 0 and µ B = eh/2m 0 c is the Bohr magneton. The energy band is splitted by Zeeman effect, so that the original wave vector at H = 0 becomes the not good nesting vector.…”
mentioning
confidence: 99%