Abstract:We characterize experimentally and theoretically the collective electronic excitations in two prototypical layered transition-metal dichalcogenides, NbSe 2 and Cu 0.2 NbS 2 . The energy-and momentum-dependent dynamical structure factor was measured by inelastic x-ray scattering (IXS) spectroscopy and simulated by time-dependent density-functional theory. We find good agreement between theory and experiment, provided that Nb semicore states are taken into account together with crystal local-field effects. Both … Show more
We examine the experimental and theoretical electron-energy loss spectra in 2H-Cu 0.2 NbS 2 and find that the 1 eV plasmon in this material does not exhibit the regular positive quadratic plasmon dispersion that would be expected for a normal broad-parabolic-band system. Instead we find a nearly non-dispersing plasmon in the momentum-transfer range < q 0.35 Å −1 . We argue that for a stoichiometric pure 2H-NbS 2 the dispersion relation is expected to have a negative slope as is the case for other transition-metal dichalcogenides. The presence of Cu impurities, required to stabilize the crystal growth, tends to shift the negative plasmon dispersion into a positive one, but the doping level in the current system is small enough to result in a nearly-non-dispersing plasmon. We conclude that a negative-slope plasmon dispersion is not connected with the existence of a charge-density-wave order in transition metal dichalcogenides.
We examine the experimental and theoretical electron-energy loss spectra in 2H-Cu 0.2 NbS 2 and find that the 1 eV plasmon in this material does not exhibit the regular positive quadratic plasmon dispersion that would be expected for a normal broad-parabolic-band system. Instead we find a nearly non-dispersing plasmon in the momentum-transfer range < q 0.35 Å −1 . We argue that for a stoichiometric pure 2H-NbS 2 the dispersion relation is expected to have a negative slope as is the case for other transition-metal dichalcogenides. The presence of Cu impurities, required to stabilize the crystal growth, tends to shift the negative plasmon dispersion into a positive one, but the doping level in the current system is small enough to result in a nearly-non-dispersing plasmon. We conclude that a negative-slope plasmon dispersion is not connected with the existence of a charge-density-wave order in transition metal dichalcogenides.
“…In 2H materials, on the other hand, due to the different splitting of the d orbitals, only the metallic states with d z 2 character are able to sustain collective excitations alone. The interband transitions between d states, in fact, strongly mix with the higher-energy transitions involving π and σ bands related to the p z and p xy orbitals of the chalcogen atoms, giving rise to the π + σ plasmon located at 8 eV [22]. This excitation (not shown) is present in 1T systems as well and is located at about 6.6 eV.…”
Section: A In-plane Loss Functionmentioning
confidence: 93%
“…Since in our preliminary tests we found that in the small-energy range considered here the effect of f xc in the adiabatic local-density approximation is negligible (see also Refs. [20] and [21]), in the following we will consider results obtained in the random-phase approximation (RPA) in which f xc = 0 and that has already been proven to be sufficient to obtain a good agreement with available experimental data [18,19,22]. This approximation has been used to evaluate the loss function of single-sheet TMD as well since previous works on graphene and single-wall carbon nanotubes, see e.g.…”
Section: Computational Detailsmentioning
confidence: 99%
“…We calculate the dynamical charge-density response function of these materials by means of first-principles time-dependent density functional theory (TDDFT). We compare the loss function of 1T polymorphs with that of members of the 2H family [15][16][17][18][19][20][21][22], both in the bulk and in the 2D form [23]. We characterize the different plasmon dispersions, highlighting the role of the intrinsic structural anisotropy and the effects of the crystal local fields that are responsible for the periodic reappearance of the spectra of the first Brillouin zone.…”
Transition-metal dichalcogenides (TMD) share the same global layered structure, but distinct polymorphs are characterized by different local coordinations of the transition-metal atoms. Here we compared the 1T and 2H families of metallic TMD, both in the bulk and in the two-dimensional forms. By means of first-principles time-dependent density functional calculations of the loss function, we established the direct connection between the low-energy plasmon properties and the crystal-structure symmetry. The different atomic environments affect the d − d electron-hole excitations, which are prominent at low energies, resulting in distinct in-plane plasmon dispersions in the two families. Conversely, the different periodicity of the plasmon reappearance along the c axis perpendicular to the layers can be used to distinguish the various crystal structures of TMD.
“…9,10 Layered transition-metal dichalcogenides (TMDs) are an intriguing family of materials that span a broad range of physical properties and have been extensively studied for applications in catalysis, tribology, electronics, photovoltaics, and electrochemistry. [11][12][13][14] Through exfoliation, layered TMDs with strong covalent inplane bonds and weak van der Waals-like coupling between layers, can be made into single-and few-layer flakes. [15][16][17][18][19][20][21] With the relative fabrication easiness compared to one dimensional materials, 2D materials are expected to have a significant impact on next-generation nanoelectronic devices.…”
By means of density functional theory computations, we study band-gap tuning in multi-layer WSe2 sheets by external electric fields. It shows that the fundamental band gap of WSe2 film continuously decreases with an increasing vertical electric field, eventually rendering them metallic. The critical electric fields, at which the semiconductor-to-metal transition occurs, are predicted to be in the range of 0.6–2 V/nm depending on the number of layers. This gap-tuning effect yields a robust relationship, which is essentially characterized by the giant Stark effect (GSE) coefficient S, for the rate of change of band gap with applied external field. The GSE coefficient S is proportional to the number of layers and it can be expressed as (n − 1)c/2.
scite is a Brooklyn-based organization that helps researchers better discover and understand research articles through Smart Citations–citations that display the context of the citation and describe whether the article provides supporting or contrasting evidence. scite is used by students and researchers from around the world and is funded in part by the National Science Foundation and the National Institute on Drug Abuse of the National Institutes of Health.