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  • Letter
  • Open Access

Strong enhancements to superconducting properties of one-dimensional systems from metallic reservoirs

J. E. Ebot1,*, Sam Mardazad1, Lorenzo Pizzino2, Johannes S. Hofmann3,4, Thierry Giamarchi2, and Adrian Kantian1,†

  • *Contact author: je2011@hw.ac.uk
  • †Contact author: a.kantian@hw.ac.uk

Phys. Rev. B 113, L140501 – Published 7 April, 2026

DOI: https://doi.org/10.1103/1szk-xwh1

Abstract

Using an asymmetric two-leg ladder comprising pairing and metallic chains, this Letter proves the striking power of reservoir-mediated boosting of superconductivity. Using many-body numerics on large systems at zero and finite temperature, we unravel the processes by which the metal parameters can impact the effective pairing strength and the ranged pair-pair coupling mediated by the metal. These then enhance key superconducting properties far above those of the isolated system. Thus, our Letter identifies a general mechanism by which reservoirs can strongly suppress the effects of the Mermin-Wagner theorem in finite-sized systems, allowing even large one-dimensional systems to appear practically ordered.

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References (20)

  1. V. J. Emery and S. A. Kivelson, Importance of phase fluctuations in superconductors with small superfluid density, Nature (London) 374, 434 (1995).
  2. S. Kivelson, Making high Tc higher: a theoretical proposal, Physica B 318, 61 (2002).
  3. E. Berg, D. Orgad, and S. A. Kivelson, Route to high-temperature superconductivity in composite systems, Phys. Rev. B 78, 094509 (2008).
  4. G. Wachtel, A. Bar-Yaacov, and D. Orgad, Superfluid stiffness renormalization and critical temperature enhancement in a composite superconductor, Phys. Rev. B 86, 134531 (2012).
  5. A. Zujev, R. T. Scalettar, G. G. Batrouni, and P. Sengupta, Pairing correlations in the two-layer attractive Hubbard model, New J. Phys. 16, 013004 (2014).
  6. P. M. Dee, S. Johnston, and T. A. Maier, Enhancing Tc in a composite superconductor/metal bilayer system: A dynamical cluster approximation study, Phys. Rev. B 105, 214502 (2022).
  7. Y. Zhang, P. M. Dee, B. Cohen-Stead, T. A. Maier, S. Johnston, and R. Scalettar, Optimizing the critical temperature and superfluid density of a metal-superconductor bilayer, Phys. Rev. B 112, 064510 (2025).
  8. O. Yuli, I. Asulin, O. Millo, D. Orgad, L. Iomin, and G. Koren, Enhancement of the superconducting transition temperature of La2−xSrxCuO4 bilayers: role of pairing and phase stiffness, Phys. Rev. Lett. 101, 057005 (2008).
  9. D. Huang and J. E. Hoffman, Monolayer FeSe on SrTiO3, Annu. Rev. Condens. Matter Phys. 8, 311 (2017).
  10. M. A. Cazalilla, F. Sols, and F. Guinea, Dissipation-driven quantum phase transitions in a Tomonaga-Luttinger liquid electrostatically coupled to a metallic gate, Phys. Rev. Lett. 97, 076401 (2006).
  11. A. M. Lobos, A. Iucci, M. Müller, and T. Giamarchi, Dissipation-driven phase transitions in superconducting wires, Phys. Rev. B 80, 214515 (2009).
  12. See Supplemental Material at http://link.aps.org/supplemental/10.1103/1szk-xwh1 for details on size- and tperp-dependence, simulation hyperparameters and the proximity effect.
  13. U. Schollwöck, The density-matrix renormalization group in the age of matrix product states, Ann. Phys. (NY) 326, 96 (2011).
  14. F. F. Assaad, M. Bercx, F. Goth, A. Götz, J. S. Hofmann, E. Huffman, Z. Liu, F. P. Toldin, J. S. E. Portela, and J. Schwab, The ALF (Algorithms for Lattice Fermions) project release 2.4. Documentation for the auxiliary-field quantum Monte Carlo code, SciPost Phys. Codebases 1-v2.4 (2025).
  15. F. F. Assaad, M. Bercx, F. Goth, A. Götz, J. S. Hofmann, E. Huffman, Z. Liu, F. P. Toldin, J. S. E. Portela, and J. Schwab, Codebase release 2.4 for ALF (Algorithms for Lattice Fermions), SciPost Phys. Codebases 1-r2.4 (2025).
  16. T. Giamarchi, Quantum Physics in One Dimension (Oxford University Press, Oxford, UK, 2003).
  17. E. Gull, A. J. Millis, A. I. Lichtenstein, A. N. Rubtsov, M. Troyer, and P. Werner, Continuous-time Monte Carlo methods for quantum impurity models, Rev. Mod. Phys. 83, 349 (2011).
  18. G. Bollmark, T. Köhler, L. Pizzino, Y. Yang, J. S. Hofmann, H. Shi, S. Zhang, T. Giamarchi, and A. Kantian, Solving 2D and 3D lattice models of correlated fermions–combining matrix product states with mean-field theory, Phys. Rev. X 13, 011039 (2023).
  19. A. Kantian, A. J. Daley, and P. Zoller, η condensate of fermionic atom pairs via adiabatic state preparation, Phys. Rev. Lett. 104, 240406 (2010).
  20. S. Hirthe, T. Chalopin, D. Bourgund, P. Bojović, A. Bohrdt, E. Demler, F. Grusdt, I. Bloch, and T. A. Hilker, Magnetically mediated hole pairing in fermionic ladders of ultracold atoms, Nature (London) 613, 463 (2023).

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