Physics of Superconductivity and Magnetism Open access Peer reviewed

Superpotential enhanced superconductivity and robust stiffness shaped by quantum geometry

Thilo Bauch, Floriana Lombardi, G. Seibold

Communications Physics | Oct 2, 2026

Abstract

Abstract

Abstract Enhancing superconductivity through material design is a central goal in quantum materials research. Moiré engineering, where twisting stacked layers creates long-wavelength modulations and flat bands, amplifies electronic correlations and raises the superconducting critical temperature T c , but is largely confined to van der Waals materials with limited tunability. Here we explore an alternative: imposing artificial superpotentials on homogeneous systems to engineer flat minibands. We show that a periodic superpotential in a two-dimensional system enhances superconductivity by reconstructing electronic bands and creating regions of large density of states, substantially increasing T c . Unlike conventional flat-band systems, where superfluid stiffness arises solely from quantum geometry, a modulated system also inherits kinetic energy from filled minibands below the Fermi level, coexisting with a positive quantum geometric contribution to yield finite, robust stiffness. The resulting state remains resilient against weak to moderate disorder. These findings establish superlattice engineering as a tunable route to enhanced superconductivity beyond twist-based moiré systems, and a promising platform for next-generation superconductors.

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Authors

Researchers on this paper

Thilo Bauch

first | Chalmers University of Technology | ORCID 0000-0002-8918-4293

Floriana Lombardi

middle | Chalmers University of Technology | ORCID 0000-0002-3478-3766

G. Seibold

last | Brandenburg University of Technology Cottbus-Senftenberg | ORCID 0000-0002-1772-1563

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Citation

BibTeX

@article{Bauch2026Superpotential,
  title = {Superpotential enhanced superconductivity and robust stiffness shaped by quantum geometry},
  author = {Thilo Bauch and Floriana Lombardi and G. Seibold},
  journal = {Communications Physics},
  year = {2026},
  doi = {10.1038/s42005-026-02905-z},
  url = {https://doi.org/10.1038/s42005-026-02905-z}
}

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