Extended Linear Chain Compounds 1983
DOI: 10.1007/978-1-4684-4175-8_7
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The Spin-Peierls Transition

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Cited by 104 publications
(46 citation statements)
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“…An adiabatic (Born-Oppenheimer) approximation for the lattice is typically invoked to model the Peierls [39] or spin-Peierls [12,40] instability of 1D systems, although quantum fluctuations [41] are important for small δ(0) at T = 0. The BOW phase has finite δ(0) for linear electron-phonon (e-ph) coupling α to a harmonic lattice [30], where α = (dt/du) 0 is the first term of the Taylor expansion of t(R + u).…”
Section: Magnetic Susceptibilitymentioning
confidence: 99%
See 1 more Smart Citation
“…An adiabatic (Born-Oppenheimer) approximation for the lattice is typically invoked to model the Peierls [39] or spin-Peierls [12,40] instability of 1D systems, although quantum fluctuations [41] are important for small δ(0) at T = 0. The BOW phase has finite δ(0) for linear electron-phonon (e-ph) coupling α to a harmonic lattice [30], where α = (dt/du) 0 is the first term of the Taylor expansion of t(R + u).…”
Section: Magnetic Susceptibilitymentioning
confidence: 99%
“…The transitions are [9] at T d = 348 K and 395 K, respectively, for Na and K-TCNQ. Torrance [10] and others [11] sought to model T d as a spin-Peierls transition, as discussed in the review of Bray et al [12] who noted that such high T d requires unacceptably large exchange constants. The transitions have some 3D character since the cations also dimerize [13,14].…”
Section: Introductionmentioning
confidence: 99%
“…The J 2c results agree with theory within our improved numerical accuracy up to at least δ = 0.10, which is well into the regime of spin-Peierls systems. [22][23][24] As previously noted, 2,4,20 the ST gap at J 2 = 0 is more accurately represented by Eq. (2) than by scaling theory with logarithmic corrections.…”
Section: And 3 Bozonization and Conformal Field Theories Have Motivamentioning
confidence: 66%
“…(2) In terms of physical realizations, spin-Peierls systems [22][23][24] with strong coupling to the lattice and δ ~ 0.10 at low T are required in order to minimize competition from second neighbor or interchain exchange or from anisotropic or antisymmetric corrections to J. shown. …”
Section: Figmentioning
confidence: 99%
“…The SP state has been formerly investigated in a few organic materials (TTF-CuBDT, TTF-AuBDT, MEM(TCNQ) 2 [1,2], and more recently in an inorganic compound CuGeO 3 [3]. Despite different crystals structures, very similar physical properties are observed.…”
Section: Introductionmentioning
confidence: 99%