2013
DOI: 10.1103/physrevb.87.140508
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Coexistence of the superconducting energy gap and pseudogap above and below the transition temperature of cuprate superconductors

Abstract: Coexistence of the superconducting energy gap and pseudogap above and below the transition temperature of superconducting cuprates We express the superconducting gap, ∆(T ), in terms of thermodynamic functions in both s-and d-wave symmetries. Applying to Bi2Sr2CaCu2O 8+δ and Y0.8Ca0.2Ba2Cu3O 7−δ we find that for all dopings ∆(T ) persists, as a partial gap, high above Tc due to strong superconducting fluctuations. Therefore in general two gaps are present above Tc, the superconducting gap and the pseudogap, ef… Show more

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Cited by 34 publications
(48 citation statements)
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“…This means that in the temperature range from T mf c up to T 01 , FCPs behave in a good many way like superconducting, but incoherent pairs (short-range phase correlations [2,3,8,22]). This results in specific behavior of the cuprates, which is unconventional from the viewpoint of "classical" superconductivity [32,[70][71][72][73].…”
Section: Results and Discussion A Fluctuation Conductivitymentioning
confidence: 99%
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“…This means that in the temperature range from T mf c up to T 01 , FCPs behave in a good many way like superconducting, but incoherent pairs (short-range phase correlations [2,3,8,22]). This results in specific behavior of the cuprates, which is unconventional from the viewpoint of "classical" superconductivity [32,[70][71][72][73].…”
Section: Results and Discussion A Fluctuation Conductivitymentioning
confidence: 99%
“…In accordance with the theory, in this temperature range the stiffness of the order parameter wave function of the superconducting Cooper pairs has to be maintained. As a result, in a definite temperature interval up to T 01 , the LPs behave like the SC Cooper pairs, which is a specific unusual property of HTSCs [22,32,70,71].…”
Section: B Pseudogap Analysismentioning
confidence: 99%
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“…It is also important to study whether a pseudogap and other orders coexist or are mutually exclusive. 15,[28][29][30] In this context, we study a symmetry-breaking state-a staggered flux (SF) state (sometimes called a d-density wave state)-as a possible pseudogap state for the Hubbard model. We should understand such a state in the context of a doped Mott insulator.…”
Section: Introductionmentioning
confidence: 99%
“…According to the theory, the wave function phase stiffness has to be maintained up to T 01 [13,14]. This means that the superfluid density, n s , maintains a nonzero value up to T 01 [13,[28][29][30]. However, the details of the BEC-BCS transition are not fully clear so far as well [2,20,21,26,31].…”
Section: Introductionmentioning
confidence: 99%