2019
DOI: 10.7567/1882-0786/aaff89
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Thickness dependence of superconductivity in ultrathin NbS2

Abstract: We report a systematic study of thickness-dependent superconductivity and carrier transport properties in exfoliated layered 2H-NbS2. Hall-effect measurements reveal 2H-NbS2 is a p-type metal with hole mobility of 1–3 cm2 V−1 s−1. The superconducting transition temperature is found to decrease with thickness. However, we find that superconductivity is suppressed due to disorder resulting from the incorporation of atmospheric oxygen. Cross-section transmission electron microscope imaging reveals a chemical chan… Show more

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Cited by 58 publications
(65 citation statements)
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“…[ 2–5 ] Extensive work has been performed on the effect of 2D confinement or ordering in the thin film regime, demonstrating, for example, the thickness dependence of transition temperature and tunable flux pinning in thin film periodic arrays. [ 6–10 ] In contrast, there have been far fewer investigations of 3D ordered superconductors and of the existing studies in this vein, all but a handful focus on isolated nano‐objects or nano‐wires. [ 11–13 ] The use of block copolymer (BCP) self‐assembly in the bulk gives access to numerous 3D co‐continuous network morphologies (including chiral networks), and may impart the ability to control structure across characteristic lengths in superconductors (i.e., London penetration depth, Ginzburg–Landau correlation length).…”
Section: Introductionmentioning
confidence: 99%
“…[ 2–5 ] Extensive work has been performed on the effect of 2D confinement or ordering in the thin film regime, demonstrating, for example, the thickness dependence of transition temperature and tunable flux pinning in thin film periodic arrays. [ 6–10 ] In contrast, there have been far fewer investigations of 3D ordered superconductors and of the existing studies in this vein, all but a handful focus on isolated nano‐objects or nano‐wires. [ 11–13 ] The use of block copolymer (BCP) self‐assembly in the bulk gives access to numerous 3D co‐continuous network morphologies (including chiral networks), and may impart the ability to control structure across characteristic lengths in superconductors (i.e., London penetration depth, Ginzburg–Landau correlation length).…”
Section: Introductionmentioning
confidence: 99%
“…Our data are consistent with the presence of the k 0 magnetic reflections; however, there is another set of reflections which cannot be accounted for using just this propagation vector. Indexing of these reflections requires a second propagation vector k 1 = (0, 0, 1 3 ). With the current data we cannot unambiguously confirm whether these two propagation vectors belong to the same or different phases.…”
Section: Powder Neutron Diffractionmentioning
confidence: 99%
“…Magnetic moments on the vanadium atoms in a unit cell of V 1/3 NbS 2 viewed along the a * direction. (a) In-plane moments associated with the k 0 = (0, 0, 0) propagation vector, (b) the out-of-plane up-down-down moments associated with the k 1 = (0, 0, 1 3 ) propagation vector, and (c) the superposition of these two components.…”
Section: Powder Neutron Diffractionmentioning
confidence: 99%
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