1990
DOI: 10.1103/physrevb.42.6342
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Frequency- and temperature-dependent conductivity inYBa2Cu3

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Cited by 400 publications
(221 citation statements)
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“…This "Plankian" timescale has previously been proposed to underpin transport across many families of unconventional metals (refs. 15-17 and references therein) and is widely observed in optical data on cuprates (18)(19)(20)(21). A simple model based on the above ansatz shows excellent fit to the temperature dependence of the measured thermal diffusivity using measured material parameters.…”
Section: Significancementioning
confidence: 99%
“…This "Plankian" timescale has previously been proposed to underpin transport across many families of unconventional metals (refs. 15-17 and references therein) and is widely observed in optical data on cuprates (18)(19)(20)(21). A simple model based on the above ansatz shows excellent fit to the temperature dependence of the measured thermal diffusivity using measured material parameters.…”
Section: Significancementioning
confidence: 99%
“…This was motivated by the need to reconcile transport experiments [13][14][15][16] and photoemission data [17][18][19] in the underdoped region of cuprate superconductors: while photoemission data show Fermi arcs enclosing an area 1 + p (with p being the doping), transport measurements indicate plain Fermi-liquid properties consistent with an area p. In order to resolve this issue and produce a Fermi liquid which encloses an area p, the authors of Refs. [10][11][12] introduced a model for the pseudogap region of the cuprate superconductors which consists of two types of dimers: one spinless bosonic dimer -representing a valence bond between two neighboring spins -and one spin 1/2 fermionic dimer representing a hole delocalized between two sites.…”
Section: Introductionmentioning
confidence: 99%
“…In normal metals, resistivity ρ saturates in the vicinity of Ioffe-Regel-Mott limit ρ IRM where elastic mean free path l min becomes comparable to interatomic distance [18,19]. In cuprates, however, signs of saturation are seen at ρ sat much larger than ρ IRM calculated from the semiclassical Boltzmann theory [20][21][22][23]. Moreover, ρ(1000 K) (∼ ρ sat ) in LSCO changes as 1/x, while for n ∝ x (Ref.…”
mentioning
confidence: 99%