2021
DOI: 10.1103/physrevb.103.235424
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Phenomenological model for long-wavelength optical modes in transition metal dichalcogenide monolayer

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Cited by 8 publications
(20 citation statements)
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“…( 19 ). 54 0.43 0.49 0.35 0.39 (meV) 41 49.5 29.4 51 30.2 (meV) 41 46.9 34.9 43.3 30 (eV/Å) 5.8, 1.75 5.2, 1.10 3.1 2.3 (eV) 41 0.356 0.538 0.162 0.301 a (Å) 41 3.1635 3.2974 3.1627 3.2954 (Å) 41 46.018 53.3517 41.898 48.704 The highest values of 5.8 eV/Å and 5.2 eV/Å for MoS and MoSe , respectively, were obtained adjusting the ab initio calculations with the relaxation time 40 . The values of 1.75 eV/Å and 1.10 eV/Å were derived by employing the pseudopotential method 47 .…”
Section: Methodsmentioning
confidence: 99%
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“…( 19 ). 54 0.43 0.49 0.35 0.39 (meV) 41 49.5 29.4 51 30.2 (meV) 41 46.9 34.9 43.3 30 (eV/Å) 5.8, 1.75 5.2, 1.10 3.1 2.3 (eV) 41 0.356 0.538 0.162 0.301 a (Å) 41 3.1635 3.2974 3.1627 3.2954 (Å) 41 46.018 53.3517 41.898 48.704 The highest values of 5.8 eV/Å and 5.2 eV/Å for MoS and MoSe , respectively, were obtained adjusting the ab initio calculations with the relaxation time 40 . The values of 1.75 eV/Å and 1.10 eV/Å were derived by employing the pseudopotential method 47 .…”
Section: Methodsmentioning
confidence: 99%
“…In ML of TMDs, optical phonons with the irreducible representations and at the center of the Brillouin zone (BZ) 39 couple electronic states via intravalley EP mechanisms at K or K -valleys 40 . Consequently, the interaction of electrons with the short-range A -homopolar deformation potential (DP) and the long-range PF contributions must be considered for a correct evaluation of the polaron properties 41 . The peculiarity of the TMD with two independent electronic intravalley transitions assisted by optical phonons with different symmetry introduces new qualitative and quantitative differences from the well-known magneto-phonon resonances in semiconductors.…”
Section: Introductionmentioning
confidence: 99%
“…The value of δ /hω A 1 = 0.02 is used. a is the optimized lattice constant and G Ph is the PF coupling constant (18 39 49.5 29.4 51 30.2 hω LO (meV) 39 46.9 34.9 43.3 30 D c (eV/ Å) 54 5.8, 1.75 5.2, 1.10 3.1 2.3 G Ph (eV) 39 0.356 0.538 0.162 0.301 a ( Å) 39 3.1635 3.2974 3.1627 3.2954 r 0 ( Å) 39 46.018 53.3517 41.898 48.704 where ρ m is the 2D reduced mass density associated with the two chalcogen atoms, ω A 1 the ZO-phonon frequency, D c the deformation potential constant, A = √ 3a 2 /2 the area of the unit cell, a the lattice constant, and N c the number of cells. Taking advantage of the fact that C DP q is independent of the phonon wave vector and employing the result ∞ 0 T N ′ ,N (Q)dQ = 1 55 , the self-energy acquires the form…”
Section: Intra-band Deformation Potentialmentioning
confidence: 99%
“…where ω LO is the in-plane phonon-frequency at q = 0, ρ m the mass density with the reduced atomic mass µ = m −1 M + (2m X ) −1 , α the coupling constant between the atomic displacement and the in-plane macroscopic electric field, and r 0 the screening parameter 39 . In this case, the contribution of the long-range interaction to the self-energy is…”
Section: Pekar-fr öHlich Interactionmentioning
confidence: 99%
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