2021
DOI: 10.1103/physrevb.103.035411
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Charge density wave and superconducting phase in monolayer InSe

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Cited by 18 publications
(17 citation statements)
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“…In addition, we do not find any additional Bragg peak in the charge susceptibility at twice the Fermi wave vector 2k F , which would indicate a charge instability due to the electron-phonon mechanism. This fact suggests that many-body effects in the monolayer InSe are driven by strong Coulomb correlations rather than by the electron-phonon mechanism as suggested previously [18].…”
supporting
confidence: 69%
See 1 more Smart Citation
“…In addition, we do not find any additional Bragg peak in the charge susceptibility at twice the Fermi wave vector 2k F , which would indicate a charge instability due to the electron-phonon mechanism. This fact suggests that many-body effects in the monolayer InSe are driven by strong Coulomb correlations rather than by the electron-phonon mechanism as suggested previously [18].…”
supporting
confidence: 69%
“…In particular, it has been shown that hole states in this material undergo significant renormalization due to the interaction with acoustic phonons, which gives rise to the appearance of unusual temperature-dependent optical excitations [17]. Also, a strong electron-phonon interaction may result in a charge density wave (CDW) instability predicted recently [18]. At the same time, monolayer InSe is expected to possess strong electronic Coulomb correlations that have not been accurately studied yet.…”
mentioning
confidence: 97%
“…To represent the EPC strength, we calculate λ q,ν , as a dimensionless value associated with a single phonon momentum q and mode ν and it can be written as [39,40]:…”
Section: Numerical Examples: Dfpt Simulationsmentioning
confidence: 99%
“…Though the number of q's that are active in the scattering process is large, we obtain a total λ of about 0.6 in the electron-doped case, while the large number of active q's accompanied with a remarkable amount of the EPC strength give rise to a total λ ∼ 8 in the hole-doped case. The reason for the difference is the fact that the DOS for the hole-doped case is appreciably larger than that in the electron-doped case [40]. Moreover, the discrepancy between the EPC values can be understood based on the density of states, the g mn,ν (q, ω), and various lattice dielectric screenings of TMDCs [52,53].…”
Section: Numerical Examples: Dfpt Simulationsmentioning
confidence: 99%
“…This character leads to an intense softening at specific qs in some branches of the phonon spectrum, known as the Kohn anomaly [28,29], and in some cases, a charge density wave (CDW) instability will appear in the form of the imaginary modes for some particular phonon wave vectors (q CDW ) when the temperature is below T CDW . Accordingly, access to such a high T c can be prohibited by this instability [22,30]. Therefore, a more uniform distribution of λ in terms of phonon wave vectors over the 1BZ is more favorable to gain large T c , while, the formation of the CDW phase becomes less likely.…”
Section: Introductionmentioning
confidence: 99%