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Realization of Repulsive Polarons in the Strongly Correlated Regime

R. Henke1, J. Levinsen2, M. M. Parish2, J. Boronat3, G. E. Astrakharchik3, H. Moritz1,4,*, and C. R. Cabrera1,4,5,†

  • *Contact author: hennning.moritz@uni-hamburg.de
  • †Contact author: cesar.cabrera@uni-hamburg.de

Phys. Rev. X 16, 041040 – Published 13 November, 2026

DOI: https://doi.org/10.1103/m5qj-j8bm

Abstract

Mobile impurities interacting with a quantum medium form quasiparticles known as polarons, a central concept in many-body physics. While the quantum impurity problem has been extensively studied with ultracold atomic gases, repulsive polarons in the strongly correlated regime have remained elusive. Typically, the impurity atoms bind into molecules or rapidly decay into deeper-lying states before they can acquire an appreciable dressing cloud. Here, we report on the realization of polarons in a strongly repulsive two-dimensional quantum gas. Using a superfluid of Li6 dimers, we introduce impurities by promoting a small fraction of the dimers into higher levels of the transverse confining potential. These novel synthetic-spin polarons give access to the strongly repulsive regime where common decay channels are suppressed. We extract key polaron properties—the energy, quasiparticle residue, and effective mass—using trap modulation and Bragg spectroscopy. Our measurements are well captured by a microscopic T-matrix approach and quantum Monte Carlo simulations, revealing deviations from mean-field predictions. In particular, we measure a significant enhancement of the polaron mass, with values exceeding twice the free-dimer mass. Our demonstration of a stable repulsive Bose polaron establishes a platform for studying impurity physics in low-dimensional and strongly correlated systems.

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References (58)

  1. L. D. Landau and S. I. Pekar, Effective mass of a polaron, Zh. Eksp. Teor. Fiz. 18, 419 (1948).
  2. J. Bardeen, G. Baym, and D. Pines, Effective interaction of He3 atoms in dilute solutions of He3 in He4 at low temperatures, Phys. Rev. 156, 207 (1967).
  3. M. Sidler, P. Back, O. Cotlet, A. Srivastava, T. Fink, M. Kroner, E. Demler, and A. Imamoglu, Fermi polaron-polaritons in charge-tunable atomically thin semiconductors, Nat. Phys. 13, 255 (2017).
  4. P. A. Lee, N. Nagaosa, and X.-G. Wen, Doping a Mott insulator: Physics of high-temperature superconductivity, Rev. Mod. Phys. 78, 17 (2006).
  5. C. Chin, R. Grimm, P. Julienne, and E. Tiesinga, Feshbach resonances in ultracold gases, Rev. Mod. Phys. 82, 1225 (2010).
  6. P. Massignan, M. Zaccanti, and G. M. Bruun, Polarons, dressed molecules and itinerant ferromagnetism in ultracold Fermi gases, Rep. Prog. Phys. 77, 034401 (2014).
  7. F. Scazza, M. Zaccanti, P. Massignan, M. M. Parish, and J. Levinsen, Repulsive Fermi and Bose polarons in quantum gases, Atoms 10, 55 (2022).
  8. A. Schirotzek, C.-H. Wu, A. Sommer, and M. W. Zwierlein, Observation of Fermi polarons in a tunable Fermi liquid of ultracold atoms, Phys. Rev. Lett. 102, 230402 (2009).
  9. M. Koschorreck, D. Pertot, E. Vogt, B. Fröhlich, M. Feld, and M. Köhl, Attractive and repulsive Fermi polarons in two dimensions, Nature (London) 485, 619 (2012).
  10. M.-G. Hu, M. J. Van de Graaff, D. Kedar, J. P. Corson, E. A. Cornell, and D. S. Jin, Bose polarons in the strongly interacting regime, Phys. Rev. Lett. 117, 055301 (2016).
  11. N. B. Jørgensen, L. Wacker, K. T. Skalmstang, M. M. Parish, J. Levinsen, R. S. Christensen, G. M. Bruun, and J. J. Arlt, Observation of attractive and repulsive polarons in a Bose-Einstein condensate, Phys. Rev. Lett. 117, 055302 (2016).
  12. N. Darkwah Oppong, L. Riegger, O. Bettermann, M. Höfer, J. Levinsen, M. M. Parish, I. Bloch, and S. Fölling, Observation of coherent multiorbital polarons in a two-dimensional Fermi gas, Phys. Rev. Lett. 122, 193604 (2019).
  13. Z. Z. Yan, Y. Ni, C. Robens, and M. W. Zwierlein, Bose polarons near quantum criticality, Science 368, 190 (2020).
  14. J. Etrych, G. Martirosyan, A. Cao, C. J. Ho, Z. Hadzibabic, and C. Eigen, Universal quantum dynamics of Bose polarons, Phys. Rev. X 15, 021070 (2025).
  15. C. Kohstall, M. Zaccanti, M. Jag, A. Trenkwalder, P. Massignan, G. M. Bruun, F. Schreck, and R. Grimm, Metastability and coherence of repulsive polarons in a strongly interacting Fermi mixture, Nature (London) 485, 615 (2012).
  16. F. Scazza, G. Valtolina, P. Massignan, A. Recati, A. Amico, A. Burchianti, C. Fort, M. Inguscio, M. Zaccanti, and G. Roati, Repulsive Fermi polarons in a resonant mixture of ultracold Li6 atoms, Phys. Rev. Lett. 118, 083602 (2017).
  17. A. M. Morgen, S. S. Balling, K. K. Nielsen, T. Pohl, G. M. Bruun, and J. J. Arlt, Quantum beat spectroscopy of repulsive Bose polarons, Phys. Rev. Res. 7, L022002 (2025).
  18. J. Levinsen, M. M. Parish, and G. M. Bruun, Impurity in a Bose-Einstein condensate and the Efimov effect, Phys. Rev. Lett. 115, 125302 (2015).
  19. P. Naidon and S. Endo, Efimov physics: A review, Rep. Prog. Phys. 80, 056001 (2017).
  20. F. Grusdt and M. Fleischhauer, Tunable polarons of slow-light polaritons in a two-dimensional Bose-Einstein condensate, Phys. Rev. Lett. 116, 053602 (2016).
  21. V. Pastukhov, Polaron in dilute 2D Bose gas at low temperatures, J. Phys. B 51, 155203 (2018).
  22. L. A. Peña Ardila, G. E. Astrakharchik, and S. Giorgini, Strong coupling Bose polarons in a two-dimensional gas, Phys. Rev. Res. 2, 023405 (2020).
  23. H. Tajima, J. Takahashi, S. I. Mistakidis, E. Nakano, and K. Iida, Polaron problems in ultracold atoms: Role of a Fermi sea across different spatial dimensions and quantum fluctuations of a Bose medium, Atoms 9, 18 (2021).
  24. L. F. Cárdenas-Castillo and A. Camacho-Guardian, Strongly interacting Bose polarons in two-dimensional atomic gases and quantum fluids of polaritons, Atoms 11, 3 (2023).
  25. Y. Nakano, M. M. Parish, and J. Levinsen, Variational approach to the two-dimensional Bose polaron, Phys. Rev. A 109, 013325 (2024).
  26. W. Zwerger, The BCS-BEC Crossover and the Unitary Fermi Gas (Springer Science & Business Media, New York, 2011), Vol. 836.
  27. D. S. Petrov, C. Salomon, and G. V. Shlyapnikov, Weakly bound dimers of fermionic atoms, Phys. Rev. Lett. 93, 090404 (2004).
  28. K. Hueck, N. Luick, L. Sobirey, J. Siegl, T. Lompe, and H. Moritz, Two-dimensional homogeneous Fermi gases, Phys. Rev. Lett. 120, 060402 (2018).
  29. L. Sobirey, N. Luick, M. Bohlen, H. Biss, H. Moritz, and T. Lompe, Observation of superfluidity in a strongly correlated two-dimensional Fermi gas, Science 372, 844 (2021).
  30. D. S. Petrov and G. V. Shlyapnikov, Interatomic collisions in a tightly confined Bose gas, Phys. Rev. A 64, 012706 (2001).
  31. C. R. Cabrera, R. Henke, L. Broers, J. Skulte, H. P. Ojeda Collado, H. Biss, L. Mathey, and H. Moritz, Hybridization of the amplitude mode in a confined fermionic superfluid, Phys. Rev. Res. 7, L032018 (2025).
  32. R. Scelle, T. Rentrop, A. Trautmann, T. Schuster, and M. K. Oberthaler, Motional coherence of fermions immersed in a Bose gas, Phys. Rev. Lett. 111, 070401 (2013).
  33. T. Rentrop, A. Trautmann, F. A. Olivares, F. Jendrzejewski, A. Komnik, and M. K. Oberthaler, Observation of the phononic Lamb shift with a synthetic vacuum, Phys. Rev. X 6, 041041 (2016).
  34. M. Schick, Two-dimensional system of hard-core bosons, Phys. Rev. A 3, 1067 (1971).
  35. G. E. Astrakharchik, J. Boronat, J. Casulleras, I. L. Kurbakov, and Y. E. Lozovik, Equation of state of a weakly interacting two-dimensional Bose gas studied at zero temperature by means of quantum Monte Carlo methods, Phys. Rev. A 79, 051602(R) (2009).
  36. Z. Hadzibabic and J. Dalibard, Two-dimensional Bose fluids: An atomic physics perspective, Riv. Nuovo Cimento 34, 389 (2011).
  37. E. P. Bernard and W. Krauth, Two-step melting in two dimensions: First-order liquid-hexatic transition, Phys. Rev. Lett. 107, 155704 (2011).
  38. F. Scazza, G. Valtolina, A. Amico, P. E. S. Tavares, M. Inguscio, W. Ketterle, G. Roati, and M. Zaccanti, Exploring emergent heterogeneous phases in strongly repulsive Fermi gases, Phys. Rev. A 101, 013603 (2020).
  39. D. S. Petrov, C. Salomon, and G. V. Shlyapnikov, Scattering properties of weakly bound dimers of fermionic atoms, Phys. Rev. A 71, 012708 (2005).
  40. L. A. Peña Ardila and S. Giorgini, Impurity in a Bose-Einstein condensate: Study of the attractive and repulsive branch using quantum Monte Carlo methods, Phys. Rev. A 92, 033612 (2015).
  41. R. Schmidt and T. Enss, Self-stabilized Bose polarons, SciPost Phys. 13, 054 (2022).
  42. H. Biss, L. Sobirey, N. Luick, M. Bohlen, J. J. Kinnunen, G. M. Bruun, T. Lompe, and H. Moritz, Excitation spectrum and superfluid gap of an ultracold Fermi gas, Phys. Rev. Lett. 128, 100401 (2022).
  43. D. J. Wineland and W. M. Itano, Laser cooling of atoms, Phys. Rev. A 20, 1521 (1979).
  44. For extraction of the curvature, we do not include the value at q=0 from trap modulation spectroscopy, since there is a small systematic energy shift between both measurements.

  45. S. Nascimbène, N. Navon, K. J. Jiang, L. Tarruell, M. Teichmann, J. McKeever, F. Chevy, and C. Salomon, Collective oscillations of an imbalanced Fermi gas: Axial compression modes and polaron effective mass, Phys. Rev. Lett. 103, 170402 (2009).
  46. Z. Yan, P. B. Patel, B. Mukherjee, R. J. Fletcher, J. Struck, and M. W. Zwierlein, Boiling a unitary Fermi liquid, Phys. Rev. Lett. 122, 093401 (2019).
  47. D. M. Harber, H. J. Lewandowski, J. M. McGuirk, and E. A. Cornell, Effect of cold collisions on spin coherence and resonance shifts in a magnetically trapped ultracold gas, Phys. Rev. A 66, 053616 (2002).
  48. J. Etrych, S. J. Morris, S. M. Fischer, G. Martirosyan, C. J. Ho, M. Drescher, M. Salmhofer, Z. Hadzibabic, T. Enss, and C. Eigen, Fate of an impurity strongly interacting with a thermal Bose gas, Phys. Rev. Lett. 137, 193405 (2026).
  49. K. Gubbels and H. Stoof, Imbalanced Fermi gases at unitarity, Phys. Rep. 525, 255 (2013).
  50. R. Henke, J. Levinsen, M. M. Parish, J. Boronat, G. E. Astrakharchik, H. Moritz, and C. R. Cabrera, Realization of Repulsive Polarons in the Strongly Correlated Regime, Version v2, 10.5281/zenodo.22960564 (2026).
  51. A. Deltuva, Universality in fermionic dimer-dimer scattering, Phys. Rev. A 96, 022701 (2017).
  52. I. Bloch, J. Dalibard, and W. Zwerger, Many-body physics with ultracold gases, Rev. Mod. Phys. 80, 885 (2008).
  53. J. Levinsen and M. M. Parish, Strongly interacting two-dimensional Fermi gases, in Annual Review of Cold Atoms and Molecules (World Scientific, Singapore, 2015), Vol. 3, pp. 1–75.
  54. M. Punk and W. Zwerger, Theory of rf-spectroscopy of strongly interacting fermions, Phys. Rev. Lett. 99, 170404 (2007).
  55. W. E. Liu, Z.-Y. Shi, M. M. Parish, and J. Levinsen, Theory of radio-frequency spectroscopy of impurities in quantum gases, Phys. Rev. A 102, 023304 (2020).
  56. Y. Smirnov, Talmi transformation for particles with different masses (II), Nucl. Phys. 39, 346 (1962).
  57. J. Levinsen and S. K. Baur, High-polarization limit of the quasi-two-dimensional Fermi gas, Phys. Rev. A 86, 041602(R) (2012).
  58. V. Pietilä, D. Pekker, Y. Nishida, and E. Demler, Pairing instabilities in quasi-two-dimensional Fermi gases, Phys. Rev. A 85, 023621 (2012).

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