Reuse & Permissions

It is not necessary to obtain permission to reuse this article or its components as it is available under the terms of the Creative Commons Attribution 4.0 International license. This license permits unrestricted use, distribution, and reproduction in any medium, provided attribution to the author(s) and the published article's title, journal citation, and DOI are maintained. Please note that some figures may have been included with permission from other third parties. It is your responsibility to obtain the proper permission from the rights holder directly for these figures.

Export citation

Export citation

Choose format for download:

Download Citation
  • Open Access

From Strong to Weak Correlations in Breathing-Mode Kagome van der Waals Materials: Nb3(F,Cl,Br,I)8 as a Robust and Versatile Platform for Many-Body Engineering

Joost Aretz1, Sergii Grytsiuk1, Xiaojing Liu2, Giovanna Feraco2, Chrystalla Knekna2,3, Muhammad Waseem2, Zhiying Dan2, Marco Bianchi4, Philip Hofmann4 et al.

Mazhar N. Ali5, Mikhail I. Katsnelson1,6, Antonija Grubišić-Čabo2, Hugo U. R. Strand7, Erik G. C. P. van Loon8, and Malte Rösner1,9,*

  • 1Institute for Molecules and Materials, Radboud University, Heijendaalseweg 135, 6525AJ Nijmegen, The Netherlands
  • 2Zernike Institute for Advanced Materials, University of Groningen, 9747 AG Groningen, The Netherlands
  • 3Van der Waals-Zeeman Institute, Institute of Physics, University of Amsterdam, Science Park 904, 1098 XH, Amsterdam, The Netherlands
  • 4Department of Physics and Astronomy, Interdisciplinary Nanoscience Center (iNANO), Aarhus University, 8000 Aarhus C, Denmark
  • 5Kavli Institute of Nanoscience, Delft University of Technology, Lorentzweg 1, 2628 CJ Delft, the Netherlands
  • 6Constructor Knowledge Institute, Constructor University, Campus Ring 1, 28759 Bremen, Germany
  • 7School of Science and Technology, Örebro University, SE-701 82 Örebro, Sweden
  • 8NanoLund and Division of Mathematical Physics, Department of Physics, Lund University, Lund, Sweden
  • 9Faculty of Physics, Bielefeld University, 33501 Bielefeld, Germany

  • *Contact author: malte.roesner@uni-bielefeld.de

Phys. Rev. X 15, 041042 – Published 5 December, 2025

DOI: https://doi.org/10.1103/wr7w-nfhg

Abstract

By combining ab initio downfolding with cluster dynamical mean-field theory, we study the degree of correlations in monolayer, bilayer, and bulk breathing-mode kagome van der Waals materials Nb3(F,Cl,Br,I)8. Our new material-specific many-body model library shows that in low-temperature bulk structures the Coulomb correlation strength steadily increases from I to Br, Cl, and F, allowing us to identify Nb3I8 as a weakly correlated insulator whose gap is only mildly affected by the local Coulomb interaction. Nb3Br8 and Nb3Cl8 are strongly correlated insulators, whose gaps are significantly influenced by Coulomb-induced vertex corrections. Nb3F8 is a prototypical bulk Mott insulator whose gap is initially opened by strong correlation effects. Angle-resolved photoemission spectroscopy measurements comparing Nb3Br8 and Nb3I8 allow us to experimentally confirm these findings by revealing spectroscopic footprints of the degree of correlation. Our calculations further uncover how the thickness and the stacking affect the degree of correlations and predict that the entire material family can be tuned into correlated charge transfer or Mott-insulating phases upon electron or hole doping. Our magnetic property analysis based on our model parameter library additionally confirms that interlayer magnetic interactions likely drive the lattice phase transition to the low-temperature structures. The accompanying bilayer hybridization through interlayer dimerization yields magnetic singlet-like ground states in the Cl, Br, and I compounds. We further prove that all low-temperature compounds are dynamically stable and that electron-phonon coupling to the low-energy subspace is suppressed. Our findings establish Nb3X8 as a robust, versatile, and tunable class for van der Waals-based Coulomb and Mott engineering with a rich phase diagram and allow us to speculate on the symmetry-breaking effects necessary for the recently observed Josephson diode effect in NbSe2/Nb3Br8/NbSe2 heterostructures.

View figure in article

Physics Subject Headings (PhySH)

Popular Summary

Article Text

References (123)

  1. G. Onida, L. Reining, and A. Rubio, Electronic excitations: Density-functional versus many-body Green’s-function approaches, Rev. Mod. Phys. 74, 601 (2002).
  2. A. Bostwick, F. Speck, K. Horn, M. Polini, R. Asgari, A. H. MacDonald, and E. Rotenberg, Observation of plasmarons in quasi-freestanding doped graphene, Science 328, 999 (2010).
  3. F. Caruso, H. Lambert, and F. Giustino, Band structures of plasmonic polarons, Phys. Rev. Lett. 114, 146404 (2015).
  4. M. Imada, A. Fujimori, and Y. Tokura, Metal-insulator transitions, Rev. Mod. Phys. 70, 1039 (1998).
  5. G. Kotliar and D. Vollhardt, Strongly correlated materials: Insights from dynamical mean-field theory, Phys. Today 57, No. 3, 53 (2004).
  6. D. Basov, R. Averitt, and D. Hsieh, Towards properties on demand in quantum materials, Nat. Mater. 16, 1077 (2017).
  7. A. K. Geim and I. V. Grigorieva, Van der Waals heterostructures, Nature (London) 499, 419 (2013).
  8. K. S. Novoselov, A. K. Geim, S. V. Morozov, D. Jiang, M. I. Katsnelson, I. V. Grigorieva, S. V. Dubonos, and A. A. Firsov, Two-dimensional gas of massless Dirac fermions in graphene, Nature (London) 438, 197 (2005).
  9. J. T. Ye, Y. J. Zhang, R. Akashi, M. S. Bahramy, R. Arita, and Y. Iwasa, Superconducting dome in a gate-tuned band insulator, Science 338, 1193 (2012).
  10. A. Raja, A. Chaves, J. Yu, G. Arefe, H. M. Hill, A. F. Rigosi, T. C. Berkelbach, P. Nagler, C. Schüller, T. Korn et al., Coulomb engineering of the bandgap and excitons in two-dimensional materials, Nat. Commun. 8, 15251 (2017).
  11. Y. Cao, V. Fatemi, A. Demir, S. Fang, S. L. Tomarken, J. Y. Luo, J. D. Sanchez-Yamagishi, K. Watanabe, T. Taniguchi, E. Kaxiras et al., Correlated insulator behavior at half-filling in magic-angle graphene superlattices, Nature (London) 556, 80 (2018).
  12. K. S. Burch, D. Mandrus, and J.-G. Park, Magnetism in two-dimensional van der Waals materials, Nature (London) 563, 47 (2018).
  13. J. A. Wilson, F. Di Salvo, and S. Mahajan, Charge-density waves and superlattices in the metallic layered transition metal dichalcogenides, Adv. Phys. 24, 117 (1975).
  14. X. Xi, Z. Wang, W. Zhao, J.-H. Park, K. T. Law, H. Berger, L. Forró, J. Shan, and K. F. Mak, Ising pairing in superconducting NbSe2 atomic layers, Nat. Phys. 12, 139 (2016).
  15. Y. Cao, V. Fatemi, S. Fang, K. Watanabe, T. Taniguchi, E. Kaxiras, and P. Jarillo-Herrero, Unconventional superconductivity in magic-angle graphene superlattices, Nature (London) 556, 43 (2018).
  16. L. Perfetti, A. Georges, S. Florens, S. Biermann, S. Mitrovic, H. Berger, Y. Tomm, H. Höchst, and M. Grioni, Spectroscopic signatures of a bandwidth-controlled Mott transition at the surface of 1T−TaSe2, Phys. Rev. Lett. 90, 166401 (2003).
  17. C. Butler, M. Yoshida, T. Hanaguri, and Y. Iwasa, Mottness versus unit-cell doubling as the driver of the insulating state in 1T−TaS22, Nat. Commun. 11, 2477 (2020).
  18. Y. Wang, H. Wu, G. T. McCandless, J. Y. Chan, and M. N. Ali, Quantum states and intertwining phases in kagome materials, Nat. Rev. Phys. 5, 635 (2023).
  19. T. A. Maier, M. Jarrell, T. Pruschke, and M. Hettler, Quantum cluster theories, Rev. Mod. Phys. 77, 1027 (2005).
  20. Y. Haraguchi and K. Yoshimura, Molecular orbital electronic instability in the van der Waals kagomé semiconductor Nb3Cl8: Exploring future directions, J. Phys. Soc. Jpn. 93, 111002 (2024).
  21. J. Hu, X. Zhang, C. Hu, J. Sun, X. 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).
  22. Y. Zhang, Y. Gu, H. Weng, K. Jiang, and J. Hu, Mottness in two-dimensional van der Waals Nb3X8 monolayers (X=Cl, Br, and I), Phys. Rev. B 107, 035126 (2023).
  23. 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).
  24. S. Grytsiuk, M. I. Katsnelson, E. G. C. P. van Loon, and M. Rösner, Nb3Cl8: A prototypical layered Mott-Hubbard insulator, npj Quantum Mater. 9, 8 (2024).
  25. M. Date et al., Momentum-resolved fingerprint of Mottness in layer-dimerized Nb3Br8, Nat. Commun. 16, 4037 (2025).
  26. Q. Yang, M. Wu, J. Duan, Z. Ma, L. Li, Z. Huo, Z. Zhang, K. Watanabe, T. Taniguchi, X. Zhao, Y. Chen, Y. Shi, W. Jiang, K. Liu, and X. Lu, Gate tunable room-temperature Mott insulator in kagome compound Nb3Cl8, arXiv:2506.08730.
  27. B. Liu, Y. Zhang, X. Han, J. Sun, H. Zhou, C. Li, J. Cheng, S. Yan, H. Lei, Y. Shi, H. Yang, and S. Li, Possible quantum-spin-liquid state in van der Waals cluster magnet Nb3Cl8, J. Phys. Condens. Matter 36, 155602 (2024).
  28. J. Mangeri, V. R. Pavizhakumari, and T. Olsen, Magnetoelectric behavior of breathing kagomé monolayers of Nb3(Cl,Br,I)8 from first-principles calculations, 2D Mater. 12, 035004 (2025).
  29. A. Carta, P. Mlkvik, F. Grahlow, M. Ströbele, H. J. Meyer, C. P. Romao, N. A. Spaldin, and C. Ederer, Hubbard dimer physics and the magnetostructural transition in the correlated cluster material Nb3Cl8, arXiv:2509.03988.
  30. H. Wu, Y. Wang, Y. Xu, P. K. Sivakumar, C. Pasco, U. Filippozzi, S. S. Parkin, Y.-J. Zeng, T. McQueen, and M. N. Ali, The field-free Josephson diode in a van der Waals heterostructure, Nature (London) 604, 653 (2022).
  31. Y. Zhang, Y. Gu, P. Li, J. Hu, and K. Jiang, General theory of Josephson diodes, Phys. Rev. X 12, 041013 (2022).
  32. J. P. Sheckelton, K. W. Plumb, B. A. Trump, C. L. Broholm, and T. M. McQueen, Rearrangement of van der Waals stacking and formation of a singlet state at T=90  K in a cluster magnet, Inorg. Chem. Front. 4, 481 (2017).
  33. Y. Haraguchi, C. Michioka, M. Ishikawa, Y. Nakano, H. Yamochi, H. Ueda, and K. Yoshimura, Magnetic–nonmagnetic phase transition with interlayer charge disproportionation of Nb3 trimers in the cluster compound Nb3Cl8, Inorg. Chem. 56, 3483 (2017).
  34. D. A. Jeff, F. Gonzalez, K. Harrison, Y. Zhao, T. Fernando, S. Regmi, Z. Liu, H. R. Gutierrez, M. Neupane, J. Yang, J.-H. Chu, X. Xu, T. Cao, and S. I. Khondaker, Raman study of layered breathing kagome lattice semiconductor Nb3Cl8, 2D Mater. 10, 045030 (2023).
  35. S. Regmi, T. Fernando, Y. Zhao, A. P. Sakhya, G. Dhakal, I. Bin Elius, H. Vazquez, J. D. Denlinger, J. Yang, J.-H. Chu, X. Xu, T. Cao, and M. Neupane, Spectroscopic evidence of flat bands in breathing kagome semiconductor Nb33I8, Commun. Mater. 3, 100 (2022).
  36. Z. Sun, H. Zhou, C. Wang, S. Kumar, D. Geng, S. Yue, X. Han, Y. Haraguchi, K. Shimada, P. Cheng, L. Chen, Y. Shi, K. Wu, S. Meng, and B. Feng, Observation of topological flat bands in the kagome semiconductor Nb3Cl8, Nano Lett. 22, 4596 (2022).
  37. S. Regmi, A. P. Sakhya, T. Fernando, Y. Zhao, D. Jeff, M. Sprague, F. Gonzalez, I. Bin Elius, M. I. Mondal, N. Valadez, D. Jarrett, A. Agosto, J. Yang, J.-H. Chu, S. I. Khondaker, X. Xu, T. Cao, and M. Neupane, Observation of flat and weakly dispersing bands in the van der Waals semiconductor Nb3Br8 with breathing kagome lattice, Phys. Rev. B 108, L121404 (2023).
  38. J. Yoon, E. Lesne, K. Sklarek, J. Sheckelton, C. Pasco, S. S. P. Parkin, T. M. McQueen, and M. N. Ali, Anomalous thickness-dependent electrical conductivity in van der Waals layered transition metal halide, Nb3Cl8, J. Phys. Condens. Matter 32, 304004 (2020).
  39. C. M. Pasco, I. El Baggari, E. Bianco, L. F. Kourkoutis, and T. M. McQueen, Tunable magnetic transition to a singlet ground state in a 2D van der Waals layered trimerized kagomé magnet, ACS Nano 13, 9457 (2019).
  40. F. Conte, D. Ninno, and G. Cantele, Layer-dependent electronic and magnetic properties of Nb3I8, Phys. Rev. Res. 2, 033001 (2020).
  41. R. Peng, Y. Ma, X. Xu, Z. He, B. Huang, and Y. Dai, Intrinsic anomalous valley Hall effect in single-layer Nb3I8, Phys. Rev. B 102, 035412 (2020).
  42. E. A. Stepanov, Signatures of a charge ice state in the doped Mott insulator Nb3Cl8, Phys. Rev. B 112, 045131 (2025).
  43. J.-X. Xiong, X. Zhang, and A. Zunger, Energy-lowering symmetry breaking creates a flat-band insulator in paramagnetic Nb3Cl8, arXiv:2408.00145.
  44. J. Kim, Y. Lee, Y. W. Choi, T. S. Jung, S. Son, J. Kim, H. J. Choi, J.-G. Park, and J. H. Kim, Terahertz spectroscopy and DFT analysis of phonon dynamics of the layered van der Waals semiconductor Nb3X8 (X=Cl, I). ACS Omega 8, 14190 (2023).
  45. Z. Meng, Z. Shi, H. Feng, H. Zhang, Z. Ren, Y. Du, F. Cheng, B. Ge, W. Cai, and W. Hao, Abnormal relaxation behavior of excited electrons in the flat band of kagome compound Nb3Cl8, ACS Appl. Mater. Interfaces 16, 57395 (2024).
  46. H. Zhou, H. Liu, H. Ji, X. Li, S. Meng, and J.-T. Sun, Orbital degree of freedom induced multiple sets of second-order topological states in two-dimensional breathing kagome crystals, npj Quantum Mater. 8, 16 (2023).
  47. R. Bistritzer and A. H. MacDonald, Moiré bands in twisted double-layer graphene, Proc. Natl. Acad. Sci. U.S.A. 108, 12233 (2011).
  48. W. P. Su, J. R. Schrieffer, and A. J. Heeger, Solitons in polyacetylene, Phys. Rev. Lett. 42, 1698 (1979).
  49. Y. Xu, L. Elcoro, Z.-D. Song, M. G. Vergniory, C. Felser, S. S. P. Parkin, N. Regnault, J. L. Mañes, and B. A. Bernevig, Filling-enforced obstructed atomic insulators, Phys. Rev. B 109, 165139 (2024).
  50. See https://www.topologicalquantumchemistry.fr/##/detail/25767 and https://www.topologicalquantumchemistry.fr/##/detail/421609.
  51. F. Aryasetiawan, M. Imada, A. Georges, G. Kotliar, S. Biermann, and A. I. Lichtenstein, Frequency-dependent local interactions and low-energy effective models from electronic structure calculations, Phys. Rev. B 70, 195104 (2004).
  52. A. I. Lichtenstein and M. I. Katsnelson, Ab initio calculations of quasiparticle band structure in correlated systems: LDA++ approach, Phys. Rev. B 57, 6884 (1998).
  53. G. Kotliar, S. Y. Savrasov, K. Haule, V. S. Oudovenko, O. Parcollet, and C. A. Marianetti, Electronic structure calculations with dynamical mean-field theory, Rev. Mod. Phys. 78, 865 (2006).
  54. A. I. Lichtenstein and M. I. Katsnelson, Antiferromagnetism and d-wave superconductivity in cuprates: A cluster dynamical mean-field theory, Phys. Rev. B 62, R9283 (2000).
  55. G. Kotliar, S. Y. Savrasov, G. Pálsson, and G. Biroli, Cellular dynamical mean field approach to strongly correlated systems, Phys. Rev. Lett. 87, 186401 (2001).
  56. M. Schüler, M. Rösner, T. O. Wehling, A. I. Lichtenstein, and M. I. Katsnelson, Optimal Hubbard models for materials with nonlocal Coulomb interactions: Graphene, silicene, and benzene, Phys. Rev. Lett. 111, 036601 (2013).
  57. C. Hu, H. Qu, X. Zhang, X.-Q. Wang, H.-Q. Lin, and G. Li, Metal-insulator transition in a correlated bilayer kagome model, Phys. Rev. B 110, 235144 (2024).
  58. M. Bianchi, R. C. Hatch, D. Guan, T. Planke, J. Mi, B. B. Iversen, and P. Hofmann, The electronic structure of clean and adsorbate-covered Bi2Se3: an angle-resolved photoemission study, Semicond. Sci. Technol. 27, 124001 (2012).
  59. A. Wietek, R. Rossi, F. Šimkovic, M. Klett, P. Hansmann, M. Ferrero, E. M. Stoudenmire, T. Schäfer, and A. Georges, Mott insulating states with competing orders in the triangular lattice Hubbard model, Phys. Rev. X 11, 041013 (2021).
  60. J. Jiang, Q. Liang, R. Meng, Q. Yang, C. Tan, X. Sun, and X. Chen, Exploration of new ferromagnetic, semiconducting and biocompatible Nb3X8 (X=Cl, Br or I) monolayers with considerable visible and infrared light absorption, Nanoscale 9, 2992 (2017).
  61. B. Mortazavi, X. Zhuang, and T. Rabczuk, A first-principles study on the physical properties of two-dimensional Nb3Cl8, Nb3Br8 and Nb3I8, Appl. Phys. A 128, 934 (2022).
  62. Y. Nomura and R. Arita, Ab initio downfolding for electron-phonon-coupled systems: Constrained density-functional perturbation theory, Phys. Rev. B 92, 245108 (2015).
  63. J. Berges, E. G. C. P. van Loon, A. Schobert, M. Rösner, and T. O. Wehling, Ab initio phonon self-energies and fluctuation diagnostics of phonon anomalies: Lattice instabilities from Dirac pseudospin physics in transition metal dichalcogenides, Phys. Rev. B 101, 155107 (2020).
  64. A. Georges, G. Kotliar, W. Krauth, and M. J. Rozenberg, Dynamical mean-field theory of strongly correlated fermion systems and the limit of infinite dimensions, Rev. Mod. Phys. 68, 13 (1996).
  65. H. Zhang, Z. Shi, Z. Jiang, M. Yang, J. Zhang, Z. Meng, T. Hu, F. Liu, L. Cheng, Y. Xie, J. Zhuang, H. Feng, W. Hao, D. Shen, and Y. Du, Topological flat bands in 2D breathing-kagome lattice Nb3TeC17, Adv. Mater. 35, 2301790 (2023).
  66. J. H. Yun, M. Sung, M. Choi, K. Kim, W. Yang, D. Kim, M. J. Kim, S.-H. Her, S.-Y. Choi, T.-H. Kim, J. Y. Kim, H. W. Yeom, and J. S. Kim, Flat-band electronic bipolarity in a Janus and kagome van der Waals semiconductor Nb3Te17, Adv. Mater. 37, 2415045 (2025).
  67. L. Zhang and E. Gull, Minimal pole representation and controlled analytic continuation of Matsubara response functions, Phys. Rev. B 110, 035154 (2024).
  68. L. Zhang, Y. Yu, and E. Gull, Minimal pole representation and analytic continuation of matrix-valued correlation functions, Phys. Rev. B 110, 235131 (2024).
  69. S. S. Kancharla and S. Okamoto, Band insulator to Mott insulator transition in a bilayer Hubbard model, Phys. Rev. B 75, 193103 (2007).
  70. H. Hafermann, M. I. Katsnelson, and A. I. Lichtenstein, Metal-insulator transition by suppression of spin fluctuations, Europhys. Lett. 85, 37006 (2009).
  71. Y. Feng and Q. Yang, Enabling triferroics coupling in breathing kagome lattice Nb3X8 (X=Cl, Br, I) monolayers, J. Mater. Chem. C 11, 5762 (2023).
  72. S.-S. Gong, W. Zheng, M. Lee, Y.-M. Lu, and D. N. Sheng, Chiral spin liquid with spinon fermi surfaces in the spin-1 2 triangular Heisenberg model, Phys. Rev. B 100, 241111(R) (2019).
  73. K. Misaki and N. Nagaosa, Theory of the nonreciprocal Josephson effect, Phys. Rev. B 103, 245302 (2021).
  74. In the monolayer limit, all four compounds host a single half-filled flat band around the Fermi level and, as a result of reduced screening, local Coulomb interaction matrix elements are larger than in the bulk (e.g., U=1.9  eV for monolayer Nb3Cl8 [24] versus 1.5 eV in bulk according to Table 1). For a surface layer in a finite stack, the expectation is that U is between the latter values, since there is screening from one side.

  75. Y. Wang, Y. Feng, J. G. Cheng, W. Wu, J. L. Luo, and T. F. Rosenbaum, Spiral magnetic order and pressure-induced superconductivity in transition metal compounds, Nat. Commun. 7, 13037 (2016).
  76. A. Pergament, Metal–insulator transition: The Mott criterion and coherence length, J. Phys. Condens. Matter 15, 3217 (2003).
  77. A. Kokin, Metal-dielectric phase transition in an electric field, Fiz. Tverd. Tela 17, 1317 (1975).
  78. A. Kokin, Low-frequency current fluctuations in systems with a semi-conductor to metal phase transformation, Fiz. Tverd. Tela 18, 3384 (1976).
  79. S. Nikolaev, I. Solovyev, and S. Streltsov, Quantum spin liquid and cluster Mott insulator phases in the Mo3O8 magnets, npj Quantum Mater. 6, 25 (2021).
  80. J. P. Pouget, H. Launois, T. M. Rice, P. Dernier, A. Gossard, G. Villeneuve, and P. Hagenmuller, Dimerization of a linear Heisenberg chain in the insulating phases of V1−xCrxO2, Phys. Rev. B 10, 1801 (1974).
  81. S. Biermann, A. Poteryaev, A. I. Lichtenstein, and A. Georges, Dynamical singlets and correlation-assisted Peierls transition in VO2, Phys. Rev. Lett. 94, 026404 (2005).
  82. M. W. Haverkort, Z. Hu, A. Tanaka, W. Reichelt, S. V. Streltsov, M. A. Korotin, V. I. Anisimov, H. H. Hsieh, H.-J. Lin, C. T. Chen, D. I. Khomskii, and L. H. Tjeng, Orbital-assisted metal-insulator transition in VO2, Phys. Rev. Lett. 95, 196404 (2005).
  83. T. C. Koethe, Z. Hu, M. W. Haverkort, C. Schüßler-Langeheine, F. Venturini, N. B. Brookes, O. Tjernberg, W. Reichelt, H. H. Hsieh, H.-J. Lin, C. T. Chen, and L. H. Tjeng, Transfer of spectral weight and symmetry across the metal-insulator transition in VO2, Phys. Rev. Lett. 97, 116402 (2006).
  84. J. M. Tomczak and S. Biermann, Effective band structure of correlated materials: The case of VO2, J. Phys. Condens. Matter 19, 365206 (2007).
  85. J. M. Tomczak, F. Aryasetiawan, and S. Biermann, Effective band structure in the insulating phase versus strong dynamical correlations in metallic VO2, Phys. Rev. B 78, 115103 (2008).
  86. J. B. Goodenough, The two components of the crystallographic transition in VO2, J. Solid State Chem. 3, 490 (1971).
  87. A. Zylbersztejn and N. F. Mott, Metal-insulator transition in vanadium dioxide, Phys. Rev. B 11, 4383 (1975).
  88. J. Aretz, S. Grytsiuk, H. U. R. Strand, E. G. C. P. van Loon, and M. Rösner, Nb3X8 Model Database (2025), https://github.com/malte-roesner/Nb3X8.
  89. N. Bittner, D. Golež, M. Eckstein, and P. Werner, Photoenhanced excitonic correlations in a Mott insulator with nonlocal interactions, Phys. Rev. B 101, 085127 (2020).
  90. E. G. C. P. van Loon, M. Schüler, D. Springer, G. Sangiovanni, J. M. Tomczak, and T. O. Wehling, Coulomb engineering of two-dimensional Mott materials, npj 2D Mater. Appl. 7, 47 (2023).
  91. P.-O. Downey, O. Gingras, C.-D. Hébert, M. Charlebois, and A.-M. S. Tremblay, Doping the Mott insulating state of the triangular-lattice Hubbard model reveals the Sordi transition, Phys. Rev. B 110, L121109 (2024).
  92. I. Silber, S. Mathimalar, I. Mangel, A. K. Nayak, O. Green, N. Avraham, H. Beidenkopf, I. Feldman, A. Kanigel, A. Klein, M. Goldstein, A. Banerjee, E. Sela, and Y. Dagan, Two-component nematic superconductivity in 4Hb−TaS2, Nat. Commun. 15, 824 (2024).
  93. L. Crippa, H. Bae, P. Wunderlich, I. I. Mazin, B. Yan, G. Sangiovanni, T. Wehling, and R. Valentí, Heavy fermions vs doped Mott physics in heterogeneous Ta-dichalcogenide bilayers, Nat. Commun. 15, 1357 (2024).
  94. G. Mazza, A. Amaricci, and M. Capone, Interface and bulk superconductivity in superconducting heterostructures with enhanced critical temperatures, Phys. Rev. B 103, 094514 (2021).
  95. J. P. Perdew, K. Burke, and M. Ernzerhof, Generalized gradient approximation made simple, Phys. Rev. Lett. 77, 3865 (1996).
  96. P. E. Blöchl, Projector augmented-wave method, Phys. Rev. B 50, 17953 (1994).
  97. 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).
  98. G. Kresse and D. Joubert, From ultrasoft pseudopotentials to the projector augmented-wave method, Phys. Rev. B 59, 1758 (1999).
  99. A. A. Mostofi, J. R. Yates, Y.-S. Lee, I. Souza, D. Vanderbilt, and N. Marzari, wannier90: A tool for obtaining maximally-localised Wannier functions, Comput. Phys. Commun. 178, 685 (2008).
  100. M. Kaltak, Merging GW with DMFT, Ph.D. thesis, University of Vienna, 2015.
  101. O. Parcollet, M. Ferrero, T. Ayral, H. Hafermann, I. Krivenko, L. Messio, and P. Seth, TRIQS: A toolbox for research on interacting quantum systems, Comput. Phys. Commun. 196, 398 (2015).
  102. M. Schüler, TRIQS/HubbardI—a Hubbard-I solver based on triqs atom_diag (2022).
  103. 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).
  104. 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).
  105. 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).
  106. 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).
  107. M. Wallerberger, A. Hausoel, P. Gunacker, A. Kowalski, N. Parragh, F. Goth, K. Held, and G. Sangiovanni, w2dynamics: Local one- and two-particle quantities from dynamical mean field theory, Comput. Phys. Commun. 235, 388 (2019).
  108. P. Gunacker, M. Wallerberger, E. Gull, A. Hausoel, G. Sangiovanni, and K. Held, Continuous-time quantum Monte Carlo using worm sampling, Phys. Rev. B 92, 155102 (2015).
  109. P. Gunacker, M. Wallerberger, T. Ribic, A. Hausoel, G. Sangiovanni, and K. Held, Worm-improved estimators in continuous-time quantum Monte Carlo, Phys. Rev. B 94, 125153 (2016).
  110. J. Kaye, K. Chen, and O. Parcollet, Discrete Lehmann representation of imaginary time Green’s functions, Phys. Rev. B 105, 235115 (2022).
  111. J. Kaye, K. Chen, and H. U. R. Strand, libdlr: Efficient imaginary time calculations using the discrete Lehmann representation, Comput. Phys. Commun. 280, 108458 (2022).
  112. J. Kaye, H. U. R. Strand, and N. Wentzell, cppdlr: Imaginary time calculations using the discrete Lehmann representation, J. Open Source Software 9, 6297 (2024).
  113. L.-F. Arsenault, P. Sémon, and A.-M. S. Tremblay, Benchmark of a modified iterated perturbation theory approach on the fcc lattice at strong coupling, Phys. Rev. B 86, 085133 (2012).
  114. P. Giannozzi et al., quantum espresso: A modular and open-source software project for quantum simulations of materials, J. Phys. Condens. Matter 21, 395502 (2009).
  115. P. Giannozzi et al., Advanced capabilities for materials modelling with quantum espresso, J. Phys. Condens. Matter 29, 465901 (2017).
  116. M. Schlipf and F. Gygi, Optimization algorithm for the generation of ONCV pseudopotentials, Comput. Phys. Commun. 196, 36 (2015).
  117. J. Berges, A. Schobert, E. G. C. P. van Loon, M. Rösner, and T. O. Wehling, elphmod: python modules for electron-phonon models, 10.5281/zenodo.5919991.
  118. H.-K. Tang, I. Yudhistira, U. Chattopadhyay, M. Ulybyshev, P. Sengupta, F. F. Assaad, and S. Adam, Spectral functions of lattice fermions on the honeycomb lattice with Hubbard and long-range Coulomb interactions, Phys. Rev. B 110, 155120 (2024).
  119. G. P. Müller, M. Hoffmann, C. Dißelkamp, D. Schürhoff, S. Mavros, M. Sallermann, N. S. Kiselev, H. Jónsson, and S. Blügel, Spirit: Multifunctional framework for atomistic spin simulations, Phys. Rev. B 99, 224414 (2019).
  120. S. Hoffmann, C. Søndergaard, C. Schultz, Z. Li, and P. Hofmann, An undulator-based spherical grating monochromator beamline for angle-resolved photoemission spectroscopy, Nucl. Instrum. Methods Phys. Res., Sect. A 523, 441 (2004).
  121. M. Rösner, E. Şaş𝚤oğlu, C. Friedrich, S. Blügel, and T. O. Wehling, Wannier function approach to realistic Coulomb interactions in layered materials and heterostructures, Phys. Rev. B 92, 085102 (2015).
  122. J. M. Tomczak, Propriétés spectrales et optiques des Matériaux corrélés, Thesis, Ecole Polytechnique X, 2007.
  123. E. G. C. P. van Loon, J. Berges, and T. O. Wehling, Downfolding approaches to electron-ion coupling: Constrained density-functional perturbation theory for molecules, Phys. Rev. B 103, 205103 (2021).

Outline

Information

Sign In to Your Journals Account

Filter

Filter

Article Lookup

Enter a citation