Inverse melting and re-entrant transformations of the vortex lattice in amorphous Re6Zr thin film

"Inverse melting" refers to a rare phenomenon where an increase in temperature can induce a transition from a liquid to a solid. The vortex lattice in Type II superconductors is one system where inverse melting has been theoretically predicted. Here, we report the inverse melting of vortices in an amorphous Re<sub>6</sub>Zr thin film with moderate vortex pinning under the application of a magnetic field. By imaging the vortex state using a scanning tunnelling microscope, we show that at low fields and temperatures, the vortices form a "pinned liquid", that is characterised by low mobility of the vortices and vortex density that is spatially inhomogeneous. As the temperature or magnetic field is increased, the vortices get ordered, eventually forming a nearly perfect vortex solid before melting again into a liquid. Complementing direct imaging with transport measurements, we show that these transformations leave distinct signatures in the magnetotransport properties of the superconductor.

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Publication Details

Journal
Nature Communications
Published
2025-03-01
DOI
https://doi.org/10.1038/s41467-025-57431-3
Citations
2
Primary Topic
Theoretical and Computational Physics
Type
article
Field-Weighted Citation Impact
2.52

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article

Inverse melting and re-entrant transformations of the vortex lattice in amorphous Re6Zr thin film

Subhamita Sengupta, John Jesudasan, Pratap Raychaudhuri, Rishabh Duhan et al.
2 citations
Nature Communications
Theoretical and Computational Physics
2.52
article

Inverse melting and re-entrant transformations of the vortex lattice in amorphous Re6Zr thin film

Subhamita Sengupta, John Jesudasan, Pratap Raychaudhuri, Rishabh Duhan, Somak Basistha
article en
2 citations

Abstract

No abstract available for this paper.

Nature CommunicationsVol. 16(1)
Tata Institute of Fundamental Research (IN)
Department of Atomic Energy, Government of India
Climate action
Openalex Percentile: Top 13%
Theoretical and Computational Physics
2.52
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