1995
DOI: 10.1002/pssb.2221890219
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Oscillation Phenomena on the Magnetoresistance of the Organic Superconductor K‐(BEDT‐TTF)2I3

Abstract: High-field magnetotransport properties of single crystal samples of the quasi-two-dimensional organic compound K-(BEDT-TTF),I, are investigated at low temperatures in magnetic fields up to 12 T. Pronounced quantum oscillations of the magnetoresistance (Shubnikov-de Haas effect) are observed in magnetic fields above 8 T. In the magnetic field orientation perpendicular to the high conducting b-c plane four different SdH oscillations with fundamental fields 570, 2710, 3280, and 3850T are detected. The correspondi… Show more

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Cited by 5 publications
(6 citation statements)
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“…The corresponding peak in the FFT spectrum is at F α = 1135 T, revealing a cyclotron orbit area of 10.83 nm −2 or 27.1% of the Brillouin zone area. This agrees fairly well with the size of the While not predicted by band structure calculations, a small MB gap between the open sheets and cylindrical Fermi surface has also been found in SdH experiments on several other κ-type salts of BETS and BEDT-TTF with a center-symmetric layer structure [32][33][34][35][36][37][38][39]. One can consider a weak, 1 meV, spin-orbit interaction as a possible source of the gap [40].…”
Section: A Sdh Spectrum and The Fermi Surface Topologysupporting
confidence: 82%
“…The corresponding peak in the FFT spectrum is at F α = 1135 T, revealing a cyclotron orbit area of 10.83 nm −2 or 27.1% of the Brillouin zone area. This agrees fairly well with the size of the While not predicted by band structure calculations, a small MB gap between the open sheets and cylindrical Fermi surface has also been found in SdH experiments on several other κ-type salts of BETS and BEDT-TTF with a center-symmetric layer structure [32][33][34][35][36][37][38][39]. One can consider a weak, 1 meV, spin-orbit interaction as a possible source of the gap [40].…”
Section: A Sdh Spectrum and The Fermi Surface Topologysupporting
confidence: 82%
“…12,13 The in-plane Fermi surfaces have been mapped out in detail utilizing angular-dependent magnetoresistance oscillations ͑AMRO͒. 14,15 The origins of these oscillations were first explained by Yamaji 16 assuming a corrugated 3D Fermi-surface cylinder. If this corrugation (ϰt c ) indeed exists and if it is large enough, beats of the magnetic quantum oscillations are expected.…”
mentioning
confidence: 99%
“…14 and fits the assumption of an almost circular in-plane Fermi surface with k F ϭk B max ϭconst. In that case k F is given by k F ϭ(2eF/ប) 1/2 ϭ3.43ϫ10 9 m Ϫ1 , with the well-known dHvA frequency of the so-called ␤ orbit of Fϭ3870 T. 6,8,9,12,14 As mentioned, the bare observation of an AMRO signal is no proof for a 3D Fermi surface. Indeed, for -(BEDT-TTF) 2 I 3 no nodes in the dHvA and SdH signals are visible with oscillations of the ␤ orbit starting at about B min ϭ2.8 T. 9 This means that the maximum dHvA-frequency difference is ⌬Fϭ(3/4)B min ϭ2.1 T. 20 Consequently, the estimated corrugation amplitude should be less than t c Ϸ16 eV, since ⌬F/Fϭ4t c /⑀ F with the Fermi energy ⑀ F ϭប 2 k F 2 /2m* and the effective mass m* ͓ϭ3.9 m e for -(BEDT-TTF) 2 I 3 ͔.…”
mentioning
confidence: 99%
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“…While not predicted by band structure calculations, a small MB gap between the open sheets and cylindrical Fermi surface has also been found in SdH experiments on several other κ-type salts of BETS and BEDT-TTF with a center-symmetric layer structure [32][33][34][35][36][37][38][39]. One can consider a weak, < ∼ 1 meV, spin-orbit interaction as a possible source of the gap [40].…”
Section: A Sdh Spectrum and The Fermi Surface Topologymentioning
confidence: 99%