normal fermi
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2021 ◽  
Vol 6 (4) ◽  
pp. 50
Author(s):  
Linda Sederholm ◽  
Steven D. Conradson ◽  
Theodore H. Geballe ◽  
Chang-Qing Jin ◽  
Andrea Gauzzi ◽  
...  

Within the cuprate constellation, one fixed star has been the superconducting dome in the quantum phase diagram of transition temperature vs. the excess charge on the Cu in the CuO2-planes, p, resulting from O-doping or cation substitution. However, a more extensive search of the literature shows that the loss of the superconductivity in favor of a normal Fermi liquid on the overdoped side should not be assumed. Many experimental results from cuprates prepared by high-pressure oxygenation show Tc converging to a fixed value or continuing to slowly increase past the upper limit of the dome of p = 0.26–0.27, up to the maximum amounts of excess oxygen corresponding to p values of 0.3 to > 0.6. These reports have been met with disinterest or disregard. Our review shows that dome-breaking trends for Tc are, in fact, the result of careful, accurate experimental work on a large number of compounds. This behavior most likely mandates a revision of the theoretical basis for high-temperature superconductivity. That excess O atoms located in specific, metastable sites in the crystal, attainable only with extreme O chemical activity under HPO conditions, cause such a radical extension of the superconductivity points to a much more substantial role for the lattice in terms of internal chemistry and bonding.


2021 ◽  
Vol 11 (2) ◽  
pp. 508
Author(s):  
Swagata Acharya ◽  
Dimitar Pashov ◽  
Elena Chachkarova ◽  
Mark van Schilfgaarde ◽  
Cédric Weber

At a temperature of roughly 1 K, Sr2RuO4 undergoes a transition from a normal Fermi liquid to a superconducting phase. Even while the former is relatively simple and well understood, the superconducting state has not even been understood after 25 years of study. More recently, it has been found that critical temperatures can be enhanced by the application of uniaxial strain, up to a critical strain, after which it falls off. In this work, we take an “instability” approach and seek divergences in susceptibilities. This provides an unbiased way to distinguish tendencies to competing ground states. We show that in the unstrained compound, the singlet and triplet instabilities of the normal Fermi liquid phase are closely spaced. Under uniaxial strain, electrons residing on all orbitals contributing to the Fermiology become more coherent, while the electrons of the Ru-dxy character become heavier, and the electrons of the Ru-dxz,yz characters become lighter. In the process, Im χ(q,ω) increases rapidly around q=(0.3,0.3,0)2π/a and q=(0.5,0.25,0)2π/a, while it gets suppressed at all other commensurate vectors, in particular at q=0, which is essential for spin-triplet superconductivity. We observe that the magnetic anisotropy under strain drops smoothly, which is concomitant with the increment in singlet instability. Thus, the triplet superconducting instability remains the lagging instability of the system, and the singlet instability enhances under strain, leading to a large energy-scale separation between these competing instabilities. However, since this happens even without spin-orbit coupling, we believe it is primarily the enhancement in the spin fluctuation glue around quasi-anti-ferromagnetic vectors that drives the Cooper pairing instead of the magnetic anisotropy. At large strain, an instability to a spin density wave overtakes the superconducting one. The analysis relies on a high-fidelity, ab initio description of the one-particle properties and two-particle susceptibilities, based on the quasiparticle self-consistent GWapproximation augmented by dynamical mean field theory. This approach is described and its high fidelity confirmed by comparing to observed one- and two-particle properties.


2019 ◽  
Vol 45 (1) ◽  
pp. 103-106 ◽  
Author(s):  
G. M. Peradze ◽  
N. L. Tsintsadze
Keyword(s):  

2018 ◽  
pp. 139-152
Author(s):  
Leo P. Kadanoff ◽  
Gordon Baym

2017 ◽  
Vol 5 (1) ◽  
pp. 1-8
Author(s):  
Özgür KESKİN ◽  
Yusuf YAYLI
Keyword(s):  

2014 ◽  
Vol 8 ◽  
pp. 5337-5347
Author(s):  
V. A. Danilenko ◽  
K. A. Gridnev ◽  
A. S. Kondratyev

2013 ◽  
Vol 28 (29) ◽  
pp. 1350152 ◽  
Author(s):  
PRASANTA KUMAR DAS ◽  
J. SELVAGANAPATHY ◽  
CHANDRADEW SHARMA ◽  
TARUN KUMAR JHA ◽  
V. SUNIL KUMAR

The radion in the two-brane Randall–Sundrum model is required to stabilize the size of the fifth (extra) spatial dimension. It can be copiously produced inside the supernova core due to electron–positron annihilation (e+e-→ϕ), plasmon–plasmon annihilation (γP+γP→ϕ) and nucleon–nucleon bremsstrahlung and can take away the energy released in SN1987A explosion. Working within the q-deformed statistics (Tsallis statistics) and using the "Raffelt criterion" on the supernovae cooling rate [Formula: see text], we find that in Case I (cooling due to e+e-→ϕ channel): for q = 1.22, as the radion mass mϕ changes from 20 GeV to 150 GeV, the lower bound 〈ϕ〉 changes from 7 TeV to ~1.5 TeV and in Case II (cooling due to γP+γP→ϕ channel): for q = 1.11, as mϕ ranges from 20 GeV to 150 GeV, the lower bound 〈ϕ〉 changes from 201 TeV to 3.3 TeV. We investigate the dependence of 〈ϕ〉 on q and found that in Case I: mϕ = 50(100) GeV , 〈ϕ〉 changes from 0.5(0.2) TeV (for q = 1.18) to 5.5(4.8) TeV (for q = 1.30) and in Case II: for mϕ = 50(100) GeV , 〈ϕ〉 changes from 0.8(~0.1) TeV (for q = 1.09) to 569(216) TeV (for q = 1.13). We also verified that the normal Fermi–Dirac and Bose–Einstein statistics get recovered from the Tsallis statistics in the q→1 limit.


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