2016
DOI: 10.1140/epjb/e2016-70268-2
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Unconventional temperature dependence of the cuprate excitation spectrum

Abstract: Key properties of the cuprates, such as the pseudogap observed above the critical temperature Tc, remain highly debated. Given their importance, we recently proposed a novel mechanism based on the Bose-like condensation of mutually interacting Cooper pairs [W. Sacks, A. Mauger, Y. Noat, Superconduct. Sci. Technol. 28 105014, (2015)]. In this work, we calculate the temperature dependent DOS using this model for different doping levels from underdoped to overdoped. In all situations, due to the presence of excit… Show more

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Cited by 9 publications
(22 citation statements)
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“…Thus, contrary to BCS where only fermionic excitations are responsible for the destruction of the SC order, here the bosonic character of pairons is the key effect. This conclusion was already discussed in the context of tunneling and ARPES spectra [24,25] and now will be borne out in the present study of the entropy and the specific heat.…”
Section: Pairon Modelsupporting
confidence: 70%
See 1 more Smart Citation
“…Thus, contrary to BCS where only fermionic excitations are responsible for the destruction of the SC order, here the bosonic character of pairons is the key effect. This conclusion was already discussed in the context of tunneling and ARPES spectra [24,25] and now will be borne out in the present study of the entropy and the specific heat.…”
Section: Pairon Modelsupporting
confidence: 70%
“…Both parameters depend on a single energy scale, the antiferromagnetic exchange energy J [20] and one length scale ξ AF [23]. The pairon model hamiltonian allows to calculate the spectral function as well as the density of states in excellent agreement with the experimental tunneling spectra [24] as well as ARPES, as a function of temperature and doping [25].…”
Section: Pairon Modelmentioning
confidence: 74%
“…Since the mean-field parameter β c is proportional to N oc (T ), as a result of the quasi-Bose transition, the second term represents the condensation energy. As the temperature rises, it gradually decreases and finally vanishes at T c , contrary to the spectral gap [26] -a clear departure from conventional SC.…”
Section: Equations Of Motion With H Int Adding the Term [ã Imentioning
confidence: 85%
“…Note that in this temperature range, the antinodal gap ∆ p (T ) (upper curve), reflecting the total number of pairs, is practically constant up to T c , in agreement with experiment. However for higher temperatures, T > T c the gap ∆ p (T ) markedly decreases to finally vanish at T * as a result of pair dissociation [31].…”
Section: Pair Densitiesmentioning
confidence: 99%
“…Similarly as for the DOS [31], the spectral function A( k, E) can be expressed as a sum of three terms, the condensate spectral function A cond ( k, E), the excited pairs contribution A ex ( k, E) and finally the dissociated pairs term A diss ( k, E). The first term is essentially determined by the number of condensed pairs with energy ∆ p , associated with the quasiparticles…”
Section: Spectral Functionmentioning
confidence: 99%