2017
DOI: 10.1088/1361-648x/aa88ef
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On the critical temperature discontinuity at the theoretical bcc-fcc phase transition in compressed selenium and tellurium superconductors

Abstract: Recent hydrides-driven advent in the high-pressure phonon-mediated superconductivity motivates research on chemical elements which compound with hydrogen. It is desired that such elements should allow chemical pre-compression of hydrogen to assure the induction of the superconducting phase with the high transition temperature (T ). Herein, we present detailed theoretical insight into the properties of the superconducting state induced under pressure (p) in two of such component elements, namely selenium (Se) a… Show more

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Cited by 4 publications
(4 citation statements)
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“…where λ αβ denotes the electron-phonon coupling con- stant, which is defined in the matrix form as follows [24]: (4) The Eliashberg equations (1) and (2) are numerically solved by using the modified numerical procedures initially developed for the isotropic materials [25][26][27][28][29] and later adopted to three-band CaC 6 superconductor [12]. In this context, the input parameters for the calculations are the critical temperature T C = 11.5 K and the corresponding elements of the Coulomb pseudopotential (µ ⋆ αβ ) matrix [24]: 4) and (5) are arranged with respect to the assumed band indices.…”
Section: Theoretical Modelmentioning
confidence: 99%
“…where λ αβ denotes the electron-phonon coupling con- stant, which is defined in the matrix form as follows [24]: (4) The Eliashberg equations (1) and (2) are numerically solved by using the modified numerical procedures initially developed for the isotropic materials [25][26][27][28][29] and later adopted to three-band CaC 6 superconductor [12]. In this context, the input parameters for the calculations are the critical temperature T C = 11.5 K and the corresponding elements of the Coulomb pseudopotential (µ ⋆ αβ ) matrix [24]: 4) and (5) are arranged with respect to the assumed band indices.…”
Section: Theoretical Modelmentioning
confidence: 99%
“…The Eliashberg equations have been solved for 2201 Matsubara frequencies (M = 1100) by using the method presented in [10,11] and recently tested in [12]. In the considered case, the obtained Eliashberg solutions are stable for T ≥ 20 K.…”
Section: The Numerical Resultsmentioning
confidence: 99%
“…Specifically, the Eliashberg formalism is employed in the isotopic form within the Migdal approximation [16], in correspondence to the isotropic approximation of pairing gap proposed in [10]. Herein, the Eliashberg equations are solved on the imaginary axis, and later analytically continued on the real axis, by using the numerical methods employed previously in [17][18][19][20][21]. The following form of the Eliashberg equations on the imaginary axis (i ≡ √ −1) is adopted during calculations:…”
Section: Resultsmentioning
confidence: 99%