2008
DOI: 10.1103/physrevb.78.205103
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Anisotropic quasiparticle scattering rates in slightly underdoped to optimally doped high-temperatureLa2xSrxCuO4

Abstract: An angle-resolved photoemission study of the scattering rate in the superconducting phase of the high-temperature superconductor La2−xSrxCuO4 with x = 0.145 and x = 0.17, as a function of binding energy and momentum, is presented. We observe that the scattering rate scales linearly with binding energy up to the high-energy scale E1 ∼ 0.4 eV. The scattering rate is found to be strongly anisotropic, with a minimum along the (0,0)-(π, π) direction. A possible connection to a quantum-critical point is discussed.

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Cited by 59 publications
(61 citation statements)
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“…In LSCO, SDW order is observed at low T up to a critical doping p SDW 0.13, in zero magnetic field [47]. Application of a field moves p SDW up, to ∼ 0.15 in H = 15 T [47].…”
Section: Scenario Of An Antiferromagnetic Qcpmentioning
confidence: 99%
“…In LSCO, SDW order is observed at low T up to a critical doping p SDW 0.13, in zero magnetic field [47]. Application of a field moves p SDW up, to ∼ 0.15 in H = 15 T [47].…”
Section: Scenario Of An Antiferromagnetic Qcpmentioning
confidence: 99%
“…The sample was cleaved at T ¼ 15 K by employing a cleaving tool 25 operated in situ in the sample space kept under ultra high vacuum (10 À 11 mbar). The photoemitted electrons were analysed by a SCIENTA 2002 electron analyser configured to have a 0.15°angular resolution as in Chang et al 21 Different detector channel efficiencies were normalized by measuring a spectrum on poly-crystalline copper in thermal and electrical contact with the sample. The Cu-spectra were also used to extract (i) the chemical potential m and (ii) the overall energy resolution DEE24 meV for the experimental setup.…”
Section: Methodsmentioning
confidence: 99%
“…Often matrix elements vary only weakly as a function of (k,o) in which case the ARPES intensity becomes a direct measure of the occupied part of the spectral function, Iðk; oÞ $ Aðk; oÞ ¼ ð À 1=pÞImð1=ðo À AEðk; oÞ À e k Þ, where e k is the bare-band dispersion. The self-energy S, carrying information about all correlation effects, can be derived experimentally from ImS ¼ v k G k [20][21][22][23] , where v k ¼ @e k =@k is the bare-band velocity and G k is the linewidth of I vs k.…”
mentioning
confidence: 99%
“…9 , reveals that in 1D the good quantum numbers are not the integer numbers N s1 j = j − N as1 /2 = 0, ±1, ±2, ... and N c j = j − N a /2 = 0, ±1, ±2, ... of Eqs. (30) and (31), respectively, but rather the corresponding shifted numbers…”
Section: The Extended Jordan-wigner Transformationmentioning
confidence: 99%
“…The schemes introduced in Refs. 28,29 involve modified versions of the square-lattice quantum liquid investigated in this paper and contribute to the further understanding of the unusual properties of the holedoped cuprate superconductors [30][31][32][33] .…”
Section: Introductionmentioning
confidence: 99%