Searcharxiv⌕ Search

arXiv subjects

G. Varelogiannis

Publications and source records attributed to G. Varelogiannis.

22 records · Page 2Linked to original sources

The gap symmetry is marginal in high-Tc superconductivity: Isotropic s-wave pairing leads to either s or d-wave gap depending on the Coulomb pseudopotential

We point out that in two-dimensional systems like high-$T_c$ superconductors, an isotropic s-wave electron-phonon interaction in the momentum decoupling regime leads to either s or d-wave superconductivity depending on the conventional values of the Coulomb pseudopotential. It is therefore possible that $YBa_2Cu_3O_7$ is an anisotropic d-wave and $Bi_2Sr_2CaCu_2O_8$ an anisotropic s-wave superconductor both having the same pairing interaction and similar $T_c$'s. A transition from s-wave to d-wave superconductivity may also be possible by adjusting the doping.

cond-mat↗

The boson mediators of high-Tc superconductivity: phonons versus composite bosons from the superconducting phenomenology

We address the question of whether boson mediators of high-$T_c$ superconductivity are composite (electronic) or independent phonons. For s-wave superconductivity we show from the available experiments that the hypothesis of composite bosons is rather unlikely. Our analysis points naturally towards phonon mediators. In addition we point out that the eventual presence of a peak in the temperature dependence of the microwave conductivity while the Hebel-Slichter peak is absent in the temperature dependence of the NMR relaxation rate, can be understood within a phonon mechanism if one takes into account the modulation of the electron-phonon coupling (predominance of forward scattering) induced by Coulomb correlation of the carriers.

cond-mat↗

Cross-over from BCS superconductivity to Bose condensation and High-Tc Superconductors

We consider the Eliashberg theory in the coupling region where some fundamental qualitative deviations from the conventional BCS-like behaviour begin to appear. These deviations are identified as the onset of a cross-over from BCS superconductivity to Bose condensation. We point out that the beginning of this cross-over occurs when the gap $Δ_g$ becomes comparable to the boson energies $Ω_{ph}$. This condition is equivalent to the condition of Ref. \cite{Strinati} $k_Fξ\approx 2π$ and traduces the physical constraint that the distance the paired electron covers during the absorbtion of the virtual boson, cannot be larger than the coherence length. The frontier region of couplings is of the order of $λ\approx 3$, and high-$T_c$ materials are concerned. A clear qualitative indication of the occurence of a cross-over regime should be a dip structure above the gap in the density of states of excitations. Comparing our results with tunneling and photoemission experiments we conclude that high-$T_c$ materials (cuprates and fullerides) are indeed at the beginning of a cross-over from BCS superconductivity to Bose condensation, even though the fermionic nature still prevails. Taking into account the analysis of Ref. \cite{Strinati}, we predict a dip structure in heavy fermion and organic superconductors. Non-adiabatic effects beyond Migdal's theory are considered and give insight on the robustness of Eliashberg theory in describing qualitatively this cross-over regime, although for the quantitative interpretation of the results the inclusion of non-adiabatic corrections can be important.

cond-mat↗

Density of States Driven Anisotropies Induced by Momentum Decoupling in High-Tc Superconductors

Momentum decoupling arises when small momentum transfer processes dominate the electron-phonon scattering and implies that anisotropies in superconductivity are driven by the anisotropies of the density of states. Considering an isotropic s-wave interaction in the momentum decoupling regime we give a natural simultaneous explanation to various aspects of ARPES and tunnel experiments on $Bi_2Sr_2CaCu_2O_8$, including the correlation of gap magnitude and visibility of the dip above the gap, the enhancement of anisotropy with temperature, the presence of gap minima away from the $Γ-X$ direction and a gap maximum in the $Γ-X$ direction, the similarity of tunnel and ARPES spectra in the $Γ-\bar{M}$ direction and the asymmetry in the SIN tunnel spectra where the dip structure is present only at negative sample bias.

cond-mat↗