2022
DOI: 10.1103/physrevb.106.134516
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Multigap superconductivity in the filled-skutterudite compound LaRu4As12 probed by muon spin rotation

Abstract: This is a copy of the published version, or version of record, available on the publisher's website. This version does not track changes, errata, or withdrawals on the publisher's site.

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Cited by 2 publications
(5 citation statements)
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References 67 publications
(77 reference statements)
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“…A two-gap s+s-wave model of multiband superconductivity has been shown to be compatible with the temperature dependence of magnetic penetration depth of LaRu 4 As 12 . The higher gap to T C ratio computed in the s + s-wave scenario, 2∆ 1 (0)/k B T C = 3.73, is fairly comparable to the value of 3.53 for BCS superconductor in case of LaRu 4 As 12 [23]. For LaRu 4 As 12 , 2 K specific phonon modes exhibit modest softening when compared to 20 K, demonstrating that the electron-phonon interactions causing the superconductivity have an audible impact on the vibrational eigenstates [23].…”
Section: Superconducting Gap Structure: Tf-µsrsupporting
confidence: 65%
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“…A two-gap s+s-wave model of multiband superconductivity has been shown to be compatible with the temperature dependence of magnetic penetration depth of LaRu 4 As 12 . The higher gap to T C ratio computed in the s + s-wave scenario, 2∆ 1 (0)/k B T C = 3.73, is fairly comparable to the value of 3.53 for BCS superconductor in case of LaRu 4 As 12 [23]. For LaRu 4 As 12 , 2 K specific phonon modes exhibit modest softening when compared to 20 K, demonstrating that the electron-phonon interactions causing the superconductivity have an audible impact on the vibrational eigenstates [23].…”
Section: Superconducting Gap Structure: Tf-µsrsupporting
confidence: 65%
“…The higher gap to T C ratio computed in the s + s-wave scenario, 2∆ 1 (0)/k B T C = 3.73, is fairly comparable to the value of 3.53 for BCS superconductor in case of LaRu 4 As 12 [23]. For LaRu 4 As 12 , 2 K specific phonon modes exhibit modest softening when compared to 20 K, demonstrating that the electron-phonon interactions causing the superconductivity have an audible impact on the vibrational eigenstates [23]. Using McMillan's relation, it is also possible to determine the electronphonon coupling constant (λ e−ph ) [40]:…”
Section: Superconducting Gap Structure: Tf-µsrsupporting
confidence: 65%
See 3 more Smart Citations