2018
DOI: 10.1103/physrevb.98.045143
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Exciton-phonon coupling and band-gap renormalization in monolayer WSe2

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Cited by 33 publications
(19 citation statements)
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“…To check this assumption and identify the phonon mode involved, we first perform a first-principles calculation of the phonon dispersions of monolayer WSe2. Our results show that doubly degenerate E′′ phonon modes appear with vibration energy ℏω E ′′ = 21.8 meV, consistent with previous reports 24,50,51 . This energy is in excellent agreement with our observation of the X D -X D R energy difference of 21.6 meV.…”
Section: Gate-voltage Dependent Pl Of Wse2supporting
confidence: 93%
“…To check this assumption and identify the phonon mode involved, we first perform a first-principles calculation of the phonon dispersions of monolayer WSe2. Our results show that doubly degenerate E′′ phonon modes appear with vibration energy ℏω E ′′ = 21.8 meV, consistent with previous reports 24,50,51 . This energy is in excellent agreement with our observation of the X D -X D R energy difference of 21.6 meV.…”
Section: Gate-voltage Dependent Pl Of Wse2supporting
confidence: 93%
“…This result exactly matches the calculation, Equations (14) and (16), with dispersive phonons at Q = √ 0 ∕ . At the strong coupling the model with the cut-off produces the polaron shift and mass at > 2 :…”
Section: Strong Coupling: Polaron Formationsupporting
confidence: 88%
“…[11][12][13] In general, polaron effects related to the coupling of the charge carriers with in-plane polarized phonons are important for the physics of TMDC monolayers. [14][15][16][17] A remarkable property of 2D crystals is the presence of soft flexural phonon modes. [18][19][20][21] These out-of-plane vibrations are responsible for rippling and crumpling of the 2D materials as well as for their anomalous elastic properties.…”
Section: Introductionmentioning
confidence: 99%
“…In the framework of MBPT, two self‐energy diagrams corresponding to the lowest nonvanishing terms of a perturbative treatment should be estimated. In particular, the Fan self‐energy, the first‐order term, can be written as n,boldkFan(),ωT=nboldqλ||gnnkqλ2Nq[]NboldqT+1fnkqωεnkqωqλi0+×[]NboldqT+fnkqωεnkq+ωqλi0+ where ε n , k are the DFT eigenvalues, ω q , λ are the phonon frequencies, and f n , k and N q ( T ) are the Fermi and Bose distributions of electrons and phonons, respectively. In the caser of the Debye–Waller (DW) self‐energy, corresponding to the second‐order term, it reads n,boldkDW()T=1NqboldqλΛitalicnnboldkboldqλ,boldqλ[]2Nboldqλ()T+1 …”
Section: Excitonic Effects In Optical Absorption and Temperature Inflmentioning
confidence: 99%
“…In the latest work by Bhattacharya et al, band gap renormalization and electron–phonon coupling in 2D WSe 2 are comprehensively discussed . By solving a coupled electron–hole BSE taking the polaronic energies into account, results demonstrate that the in‐plane torsional acoustic phonon branch mainly accounts for the A and B exciton buildup.…”
Section: Excitonic Effects In Optical Absorption and Temperature Inflmentioning
confidence: 99%