Physical Review Research (Oct 2023)

Role of electron-phonon coupling in excitonic insulator candidate Ta_{2}NiSe_{5}

  • Cheng Chen,
  • Xiang Chen,
  • Weichen Tang,
  • Zhenglu Li,
  • Siqi Wang,
  • Shuhan Ding,
  • Zhibo Kang,
  • Chris Jozwiak,
  • Aaron Bostwick,
  • Eli Rotenberg,
  • Makoto Hashimoto,
  • Donghui Lu,
  • Jacob P. C. Ruff,
  • Steven G. Louie,
  • Robert J. Birgeneau,
  • Yulin Chen,
  • Yao Wang,
  • Yu He

DOI
https://doi.org/10.1103/PhysRevResearch.5.043089
Journal volume & issue
Vol. 5, no. 4
p. 043089

Abstract

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Electron-hole bound pairs, or excitons, are common excitations in semiconductors. They can spontaneously form and condense into a new insulating ground state—the so-called excitonic insulator—when the energy of electron-hole Coulomb attraction exceeds the band gap. In the presence of electron-phonon coupling, a periodic lattice distortion often concomitantly occurs. However, a similar structural transition can also be induced by electron-phonon coupling itself, therefore hindering the clean identification of bulk excitonic insulators (e.g., which instability is the driving force of the phase transition). Using high-resolution synchrotron x-ray diffraction and angle-resolved photoemission spectroscopy, we identify key electron-phonon coupling effects in a leading excitonic insulator candidate Ta_{2}NiSe_{5}. These include an extensive unidirectional lattice fluctuation and an electronic pseudogap in the normal state, as well as a negative electronic compressibility in the charge-doped broken-symmetry state. In combination with first principles and model calculations, we use the normal state electronic spectra to quantitatively determine the electron-phonon interaction vertex g and interband Coulomb interaction V in the minimal lattice model, the solution to which captures the experimental observations. Moreover, we show how the Coulomb and electron-phonon coupling effects can be unambiguously separated based on the solution to quantified microscopic models. Finally, we discuss how the strong lattice fluctuations enabled by low dimensionality relate to the unique electron-phonon interaction effects beyond the textbook Born-Oppenheimer approximation..