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Three-dimensional superconductivity induced by an extremely small amount of Li in
Daniel Duong, Jie Xing, Eklavya Thareja, Silu Huang, Scott Crittenden, William A. Shelton, and Rongying Jin
Phys. Rev. B 109, 224512 – Published 20 June 2024
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Abstract
Unconventional superconductivity occurs often in materials with low dimensionality. Here, we report superconductivity observed in layered with the superconducting transition temperature K. Through intercalation in semiconducting via electrochemical process, is formed with an extremely small value as estimated from the -axis lattice parameter, carrier concentration, and first-principles calculations. Electrical resistivity and magnetic susceptibility measurements allow the construction of both lower and upper critical field () phase diagrams. While obtained from 10% and 50% resistivity drops exhibits linear temperature dependence, , , and can be described by the empirical formula (, 2), giving Oe, (0) = 27 Oe, and (0) = 1652 Oe. Using the Ginzburg-Landau formula, we further estimate that the -axis penetration depth (0) = 396 nm and the coherence length anisotropy (0) = 66.1 nm and (0) = 30.3 nm. The fact that (0) is much longer than the interlayer separation implies three-dimensional superconductivity with superconducting anisotropy (0) ∼ 2.2.
- Received 2 February 2024
- Revised 22 March 2024
- Accepted 7 June 2024
DOI:https://doi.org/10.1103/PhysRevB.109.224512
©2024 American Physical Society
Physics Subject Headings (PhySH)
- Research Areas
IntercalationSuperconductivity
- Physical Systems
Layered crystalsLow-temperature superconductorsSingle crystal materials
- Techniques
Crystal growthDC susceptibility measurementsDensity functional theoryLiquid helium coolingResistivity measurementsSpecific heat measurementsX-ray diffraction
Condensed Matter, Materials & Applied Physics
Authors & Affiliations
Daniel Duong1, Jie Xing1, Eklavya Thareja2, Silu Huang1, Scott Crittenden1, William A. Shelton2, and Rongying Jin1,*
- 1SmartState Center for Experimental Nanoscale Physics, Department of Physics and Astronomy, University of South Carolina, Columbia, South Carolina 29208, USA
- 2Department of Physics and Astronomy, Louisiana State University, Baton Rouge, Louisiana 70803, USA
- *Contact author: rjin@mailbox.sc.edu
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Vol. 109, Iss. 22 — 1 June 2024
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Accepted manuscript will be available starting20 June 2025.![Three-dimensional superconductivity induced by an extremely small amount of Li in ${\mathrm{Li}}_{x}{\mathrm{SnSe}}_{2}$ (12) Three-dimensional superconductivity induced by an extremely small amount of Li in ${\mathrm{Li}}_{x}{\mathrm{SnSe}}_{2}$ (12)](https://i0.wp.com/cdn.journals.aps.org/development/journals/images/author-services-placard.png)
Images
Figure 1
(a), (b) Crystal structure of and (a 5 × 5 × 5 supercell). (c), (d) Single-crystal diffraction patterns of , (d) (c). (e), (f) Zoomed-in (004) peak for the intercalated (e) and unintercalated (f) cases.
Figure 2
(a) Temperature dependence of the in-plane () and out-of-plane () electrical resistivity of . The red dashed line is the fit of metallic to the Bloch-Grüneisen formula. Inset: () plotted as ln() versus 1/, showing the linear relationship. (b) Temperature dependence of the in-plane () and out of plane () electrical resistivity of . (c) Temperature dependence of the normal-state for plotted as versus below 33 K. (d) Temperature dependence of and of between 1.8 and 10 K. (e) Temperature dependence of the magnetic susceptibility for (black squares) and (red squares) taken by applying = 1 T along the direction. (f) Temperature dependence of the magnetic susceptibility for between 1.8 and 10 K at = 10 Oe under both zero field cooling (ZFC) and field cooling (FC) modes.
Figure 3
(a) Temperature dependence of the in-plane electrical resistivity measured under indicated applied magnetic fields () for . (b) Temperature dependence of the upper critical field () corresponding to 90% (blue squares), 50% (green squares), and 10% (black squares) for . The dashed red line is the fit of data to the empirical formula (see text); dashed green and blue lines are guide to eyes. (c) Field dependence of the in-plane magnetization at indicated temperatures for . (d) Upper critical field () and lower critical field () versus temperature for . The dashed red lines are the fit of data to the empirical formula (see text).
Figure 4
(a), (b) Magnetic field dependence of the Hall resistivity () measured between 1.8 and 300 K for (a) and (b). (c) Temperature dependence of the Hall coefficient () for (black squares) and (red squares). (d) Temperature dependence of the carrier concentration for (black squares) and (red squares).
Figure 5
(a) Low-temperature specific heat (C) plotted as / versus for as-grown (black filled circles) and intercalated (blue circles). The brown solid line is the linear fit of /() for below 6 K. The red and green lines represent linear fit of /() for below and above , respectively. (b) Field dependence of under different field directions (θ = 0°, 30°, 60°, and 90°) at = 20 mK. (c) Electronic structure of the 3 × 3 × 3 supercell (1.2% Li concentration). (d) Brillouin zone. (e) Calculated density of states (DOS) versus energy for different Li concentrations, i.e., one Li atom in 2 × 2 × 2 (222), 3 × 3 × 3 (333), and 4 × 4 × 4 (444) supercells, respectively. (f) Calculated -axis lattice parameter and DOS() versus Li concentration. Crosses represent data from experiment.