Fabio Bussolotti*a,
Jainwei Chaia,
Ming Yanga,
Hiroyo Kawaia,
Zheng Zhanga,
Shijie Wanga,
Swee Liang Wonga,
Carlos Manzanoa,
Yuli Huanga,
Dongzhi Chia and
Kuan Eng Johnson Goh*ab
aInstitute of Materials Research and Engineering, A*STAR (Agency for Science, Technology and Research), #08-03, 2 Fusionopolis Way, Innovis, Singapore 138634, Singapore. E-mail: b.fabio@imre.a-star.edu.sg
bDepartment of Physics, National University of Singapore, 2 Science Drive 3, Singapore 117542, Singapore. E-mail: kejgoh@yahoo.com
First published on 16th February 2018
We present an analysis of the electronic properties of an MoS2 monolayer (ML) and bilayer (BL) as-grown on a highly ordered pyrolytic graphite (HOPG) substrate by physical vapour deposition (PVD), using lab-based angle-resolved photoemission spectroscopy (ARPES) supported by scanning tunnelling microscopy (STM) and X-ray photoelectron spectroscopy (XPS) for morphology and elemental assessments, respectively. Despite the presence of multiple domains (causing in-plane rotational disorder) and structural defects, electronic band dispersions were clearly observed, reflecting the high density of electronic states along the high symmetry directions of MoS2 single crystal domains. In particular, the thickness dependent direct-to-indirect band gap transition previously reported only for MoS2 layers obtained by exfoliation or via epitaxial growth processes, was found to be also accessible in our PVD grown MoS2 samples. At the same time, electronic gap states were detected, and attributed mainly to structural defects in the 2D layers. Finally, we discuss and clarify the role of the electronic gap states and the interlayer coupling in controlling the energy level alignment at the MoS2/substrate interface.
High quality TMDCs layers with micrometer lateral size were first obtained from single crystals by a mechanical exfoliation technique, which is commonly used to isolate graphene layers.9 To meet the low cost wafer-scale fabrication requirements for industry adoption, large-scale deposition methods based on physical vapour deposition (PVD) and chemical vapour deposition (CVD) techniques were alternatively developed.10,11 A detailed characterization of the electronic properties of the as-grown TMDC layers at variance of the deposition conditions is critical for the device optimization, as they control the charge transport in the layer and at its interface with conductive electrodes. In this context, angle resolved photoemission spectroscopy (ARPES) studies have already proven to be useful for elucidating the electronic band structures of both exfoliated12 and large scale growth TMDC single crystal layers.13–16 Synchrotron-based ARPES facilities can achieve excellent energy and spatial resolutions due high intensity and collimated photon sources (≲100 μm of spot size17,18) but in situ 2D TMDCs growth cannot be generally provided which is detrimental for a proper optimization of the deposition process. In contrast, a lab-based ARPES may be installed in proximity to growth systems, but they are commonly affected by lower energy/spatial resolution due to their limited light source intensity and relatively large photon spot size (∼1 mm). In addition, structural defects (atomic vacancies within the lattice, grain boundaries, etc.) are generally introduced in the large scale growth process19,20 and can critically affect the electronic and optical properties of the layer. Despite their importance for applications, a detailed study of how the structural defects can impact on (i) the electronic band structures of as-grown TMDC layers and (ii) the charge injection at conductive interface is currently lacking.
In this paper, we report on the electronic properties of multi-domain MoS2 monolayer (ML) and bilayer (BL) grown by PVD on highly ordered pyrolytic graphite (HOPG) substrate using a lab-based ARPES system. The coexistence between in-plane rotational disorder and measurable band dispersion were demonstrated. The complex interplay between the defect related electronic gap states, and the interlayer coupling in determining the energy level alignment at MoS2/substrate interface were discussed.
A high quality MoS2 natural crystal was also used as a reference for ARPES measurements. The crystal was cleaved in air before introduction into the preparation chamber of the ARPES system (pressure < 10−9 mbar).
All the ARPES data where acquired at 297 K. Before ARPES measurements the samples, as introduced from air in the UHV system, were annealed in situ (pressure < 10−9 mbar) at about 470 K for 12 h to remove surface adsorbates resulting from the air exposure.
The sample with a MoS2 BL seems to undergo a similar growth process [see Fig. 1(b)]. Grain boundaries at the grain joints can also be clearly distinguished. Similar to the case of the MoS2 ML, the bilayer also shows triangular islands on top of the second layer indicating the early formation stages of a subsequent third layer. Additional Raman spectroscopy characterization of the MoS2 ML and BL is provided in Fig. S3(d) of ESI.†
A similar multi-domain 2D structures were reported for MoS2 layers deposited on various insulating amorphous substrates as SiO2 (ref. 10 and 28) where, however, a larger grain size was generally observed (∼20 μm of lateral size). The difference in domain sizes can be tentatively ascribed to (i) change in the growth conditions (substrate temperature, precursor, deposition techniques, etc.) and/or (ii) higher defect density on the HOPG substrate which can increase the number of possible of nucleation centres. Despite the difference in the grain size, the growth morphologies of PVD-grown MoS2 layers on HOPG substrate resembles those of TMDC layers deposited on insulating amorphous substrates as commonly required for applications.
Fig. 2(a) shows the XPS survey spectra as acquired for MoS2 ML and BL, with Mo 3d and S 2p core level binding energy regions highlighted in Fig. 2(b). The results of the corresponding peak fitting analysis (see Section 2.3) are also included.
No significant changes in the core level peak positions and widths were observed with the increase of the MoS2 layer thickness. The peaks at 229.6 (163.6) and 237.7 (162.4) eV can be attributed to the Mo 3d5/2 (S 2p3/2) and Mo 3d3/2 (S 2p1/2) orbitals, respectively, in good agreement with previously reported binding energy values for the MoS2 layers.13,29 The S 2s component at 226.7 eV is also clearly visible.10,29 Finally, in both MoS2 ML and BL XPS data, two weak shoulders are visible at the low binding energy sides of the Mo3d main components, which can be reproduced by an additional Mo 3d spin–orbit doublet (Fig. 2). The binding energy positions of the doublet (228.4 for Mo 3d5/2, 225.3 eV for Mo 3d3/2) are consistent with the presence of under-coordinated Mo atoms of sub-stoichiometric MoS2−x, due to S-vacancies in MoS2 layers.30 The relative amount of under-coordinated Mo atoms with respect to the Mo atoms of the fully stoichiometric MoS2, were extracted from the ratio of the corresponding 3d doublets' area. A defect concentration of ∼10% and ∼20% was found for the MoS2 ML and MoS2 BL, respectively.
Structural defects resulting from atomic vacancies were reported to introduce electronic states in the energy gap between the valence and conduction bands of semiconducting materials.31 By acting as electron (hole) donor/acceptor centres, gap states may affect the EF position in the energy gap and result in a p-type (i.e. EF closer to the valence band edge) or n-type doping (i.e. EF closer to the conduction band edge) of the semiconducting materials. In S-defective MoS2 layers an n-type doping was theoretically predicted32 with the S-vacancies introducing a high density of localized states close to conduction band edge.33 Moreover, the S-vacancies formation can be also accompanied by lattice distortion/reconstruction around each defect sites.34 Once laterally distributed in the 2D system, the S-related defects may alter, in principle, the lattice periodicity of the MoS2 layers with a consequent impact on the electronic band dispersion. With this in mind, the band structures on the PVD grown MoS2 ML and BL were carefully investigated by ARPES.
Representative ARPES constant energy maps (binding energy = 2.3 eV) in the 2D reciprocal space (kx, ky) are plotted in Fig. 3(a) (MoS2 ML) and (b) (MoS2 BL). The kx and ky represents the electron momentum component parallel to the substrate surface and measured in the xz (kx) and yz (ky) detector plane (see Fig. S2 of ESI†). The corresponding ARPES data of a MoS2 single crystal are also included in Fig. 3(c) for comparison, the ΓK high symmetry direction of the MoS2 SBZ lying in the xz detector plane [see inset in panel (c)].
The ARPES constant energy maps of MoS2 ML and BL [Fig. 3(a) and (b)] show circular intensity patterns around the Γ point of the SBZ (kx = 0.00 Å−1, ky = 0.00 Å−1). Similar circular-like patterns were obtained at different binding energy values and momentum ranges (data not shown). In MoS2 single crystal, a clear hexagonal-like ARPES map was observed [Fig. 3(c)]. In the ARPES measurements of single crystal materials the momentum distribution of the photoemission intensity was reported to reflect the symmetry of SBZ,35,36 as it was consistently found for the present MoS2 bulk sample [Fig. 3(c) and inset].
The circular-like ARPES maps observed for the PVD grown MoS2 ML and BL samples [Fig. 3(a) and (b)] originate from their multi-domain structure, evidenced by the STM analysis (see Fig. 1 and S3 of ESI†). In particular, the circular-like intensity patterns may be viewed as the result the incoherent superposition of many hexagonal patterns from each single crystal domain, reflecting the symmetry of the corresponding SBZs and their relative random orientation in the reciprocal space [see inset in Fig. 3(a) and (b)]. Our data suggest that the MoS2 ML and BL layer samples both consist of finite-size single crystalline domains which are much smaller than the analysis area (beam spot size ∼ 800 μm) with a complete in-plane rotational disorder.
The random orientation of the MoS2 ML and BL domains may partially originate from the rotational disorder of the HOPG substrate (lateral size of single crystal domain <100 μm (ref. 37)) which is transferred onto the 2D structure of the MoS2 layers due to the epitaxial growth conditions.38
Fig. 3(d) and (e) shows the ARPES intensity map of MoS2 ML (d) and BL (e) as a function of the binding energy and momentum component kx. For 2D layers with multi-domain structure, the band dispersion measured by ARPES along a given direction of the reciprocal space results from the superposition of the band dispersions of the various single crystal domains. In case of full in-plane rotational disorder, the band dispersion measured by ARPES is averaged over the entire SBZ of each single crystal domains which, in general, is expected to lead to no dispersion.
Despite the significant in-plane rotational disorder, giving the circular intensity map of Fig. 3(a) and (b), a clear band dispersion behaviour was observed in a wide energy/momentum range for both the ML and BL ARPES data [Fig. 3(d) and (e)]. The results qualitatively resemble the ARPES intensity map of MoS2 bulk single crystal as acquired along the ΓK high symmetry direction [Fig. 3(f)].
A similar coexistence of in-plane rotational disorder with measured band dispersion by ARPES were reported for HOPG.37 In particular, for any selected radial direction in the reciprocal space, ARPES mapping resulted from the superposition of the band dispersion of a single crystal graphite as measured along the high symmetry directions of the SBZ.37 The ARPES results were explained by the high density of electronic states in the various single crystal grains of HOPG, as mainly localized along the high symmetry directions of the corresponding SBZ i.e. van Hove singularities in the electronic density of states (DOS).37
Adopting a similar treatment in our analysis, the experimental ARPES band dispersion of MoS2 ML and BL were compared with the calculated valence band structures along the ΓK and ΓM directions of the hexagonal SBZ. The results are shown in Fig. 4. The second derivative of the corresponding raw ARPES data intensity with respect to the energy (−d2I/d2E) is reported, in order to enhance the visibility of the experimental band dispersions.
In MoS2 ML [left panel in Fig. 4(a)], a single band (VBML) is observed near the Γ point at ∼1.75 eV. As momentum increases the band dispersion gradually separates into two broad bands, their turning points being located at 1.14 Å−1 and 1.32 Å−1. By comparison with theoretical calculations [right panel of Fig. 4(a)], two (superimposed) band dispersions along the ΓM and ΓK directions can be clearly identified. The positions of the M (1.14 Å−1) and K (1.32 Å−1) points reflect the periodicity of the hexagonal SBZ in the reciprocal lattice [see Fig. S1 of the ESI†]. For the MoS2 BL [left panel in Fig. 4(b)] the experimental data can be similarly described, with a comparable level of accuracy, in terms of superimposed ΓM and ΓK band dispersion [right panel in Fig. 4(b)].
As for the HOPG case, the comparison between the experimental and theoretical band dispersions suggests a strong localization of the electronic density of states along the high symmetry directions of the SBZ of the MoS2 layers. This allows the ARPES measurements of the electronic band dispersions even in presence of in-plane rotational disorder.37 The results are further confirmed by the analysis ARPES spectra as acquired in a wider binding energy range, as shown in Fig. S4 of ESI.† More recently, the presence of van Hove singularities in the electronic density of states was theoretically suggested in order to explain the enhanced photo-absorption and hole–electron generation in 2D TMDCs layer.39
The energy broadening observed close to the high symmetry points of the experimental valence band dispersions in Fig. 4 can be ascribed to an “averaging” effect in introduced by the in-plane rotational disorder (see Fig. S5 of ESI for more discussion†) as similarly reported for HOPG samples.37 Because of the energy broadening, the small spin orbit splitting (∼150 meV) at K point cannot be resolved in our experimental data. Despite the broadening, however, it is rather apparent that the position of the valence band edge on MoS2 ML (i.e. at lowest binding energy) is located at K point (∼1.60 eV) instead of Γ (∼1.75 eV). This is highlighted in Fig. S6 of ESI† where a more detailed comparison of the MoS2 ML experimental and theoretical band dispersion near Γ and K point is presented.
As for the MoS2 BL, a remarkable result is that the valence band at K is located at higher binding energy with respect to the Γ point, where two band [VB1BL, VB2BL in left panel of Fig. 4(b)] are observed. The different intensities of VB1BL and VB2BL band in the second derivative plot in Fig. 4(b) reflect their relative intensities in the MoS2 BL ARPES data [see Fig. S7 of ESI†]. Moreover, a decreasing of the overall ARPES signal at Γ point is observed in passing from ML to BL thickness [see comparison between Fig. 3(a) and (b) and Fig. S7 of ESI†], for almost completely vanishing in the bulk MoS2 single crystal [Fig. 3(c)]. This behaviour was previously observed in ARPES measurements on exfoliated MoS2 multilayer and related to matrix effect and multiple electron scattering during the photoemission process.12 Since the electronic states at Γ point are mainly derived from the Mo dz2 orbital in few-layer and bulk MoS2,40 the weak spectral intensity with respect to the ML case was explained as due to the slightly smaller in-plane lattice parameter in MoS2 multilayer and bulk,7 which allows for greater shielding by the S 2p orbitals.41
As shown in Fig. 4, the valence band dispersions of MoS2 ML and BL on HOPG along the ΓK direction are very well reproduced by the first principle calculation on MoS2 isolated layers. In view of our results and quite consistently with previous observations reported on similar systems,15 no significant impact of the HOPG dielectric screening on the valence band structure on deposited MoS2 layers appear to be present for our samples. More generally, any relevant substrate related effects are expected to affect differently the binding energy of the valence band states at Γ and K point, thus causing a valence band distortion with respect to the isolated layer case.16 The different impact of the substrate on the binding energy of Γ and K point reflects the difference in the spatial extension of the corresponding wave functions e.g. “∼out-of-plane” main orbital character (Mo3dz2) at Γ vs. main “∼in-plane” character at K point (Mo3dx2−y2, Mo3dxy).40 For the above reasons, the difference between theoretical and experimental bandwidth along the ΓM direction, where wave functions with out-of-plane orbital character also exist (Mo3dz2 at M) are unlikely due to substrate related effect, but may be attributed to other subtleties e.g. the details of DFT calculations. A significant distortion of the valence band along both the ΓK and ΓM direction would be observed otherwise. Further experimental and theoretical studies on MoS2 thin film with larger lateral size are currently in progress with the aim to clarify this issue.
The clear difference between the experimental band dispersion of MoS2 ML and BL (Fig. 4) supports the occurrence of a direct-to-indirect band transition with layer thickness, as seen in previous photoluminescence studies.2,3 This change in the electronic structure was ascribed to the interlayer interaction,2,3 which is responsible for the valence band splitting observed at the Γ point of the MoS2 BL [Fig. 4(b)] and the consequent transition of the valence band edge from the K point [ML, direct gap, Fig. 4(a)] to Γ point (BL, indirect gap). Similar evolution of the band structure as a function of number of layers was only reported, with comparable energy resolution and data quality, in synchrotron based ARPES studies of MoS2 single crystal layers as obtained by direct exfoliation12 or by direct epitaxial growth on conductive single crystal.14 Moreover, the relatively high concentration of S vacancies in ML (∼10%) and BL sample (∼20%) does not seem to have a significant impact on the measured band dispersion, which remain very similar to those of a free layers and BL. In the defect-related structural disorder is expected to simply cause an energy broadening of the ARPES spectra as mediated by electron scattering effect during the photoemission process.35 At the same time, a greater defect concentration near the domain boundaries can be suggested,20 thus leaving relatively unaffected the electronic band structure of the single crystal domain “inner” regions. In this context, our investigation demonstrate the possibility of fundamental studies on large scale growth TMDCs layers, as generally produced for applications, and whose growth morphology and structural properties (in plane rotational disorder, defects) were commonly assumed to hinder important details of the electronic band structures so limiting the ARPES studies to high quality single crystal TMDCs layers.
Finally, the energy level alignment of ML and BL at the interface with HOPG is discussed, with the support of the results of the previous ARPES and XPS results. Fig. 5(a) shows the energy diagram in the MoS2 ML and BL. The theoretical band dispersions along the ΓK directions were included, as they well reproduce (difference < 0.1 eV) the valence band edge positions at Γ and K point. The Mo 3d5/2 and S 2p3/2 core level position (as in Fig. 2) are also indicated. The energy position of the calculated conduction bands along the ΓK direction of the MoS2 ML and BL were rigidly shifted to reproduce the experimental gap values, as extracted from scanning tunnel spectroscopy measurements on MoS2 layers deposited on HOPG substrate.20
Fig. 5 (a) Energy level diagram for the MoS2 ML (left) and BL (right). The calculated valence band (VB) and conduction band (CB) dispersion along ΓK direction are reported (see the figure). Mo 3d5/2 and S 2p3/2 binding energy positions of stoichiometric MoS2 are also indicated. The energy positions of the calculated CBs of the MoS2 ML and BL were rigidly shifted to reproduce the experimental gap value, as extracted from STS data of ref. 20 (b) angle integrated photoemission spectra (−15° ≤ θx ≤ 15°, −1° ≤ θy ≤ 1°) of MoS2 ML, MoS2 BL and HOPG bare substrate in the Fermi level (EF) binding energy range as acquired at normal emission condition (Θx = 0°, Θy = 0°). The intensity is reported in log scale to highlight minor variation of the photoemission signal. A clear increase in the density of gap state at EF(G) is observed upon MoS2 layers growth. Note the tailing of the ML and BL peak contributing to the intensity in the energy gap (>0.75 eV from EF) (c) schematic illustration of the energy level alignment mechanism at ML and BL interface with HOPG substrate. Shaded pink areas represent occupied gap states. |
In MoS2 ML the EF position in the (direct) energy gap lies at ∼0.7 eV from the conduction band indicating that the MoS2 layer is strongly n-doped. With respect to ML case the EF position in the BL is located closer to the center of the (indirect) energy gap of the MoS2 BL, while no change in the core level binding energy position and FWHM is observed.
N-type doping of MoS2 ML was previously reported in ARPES studies of exfoliated12 and CVD-grown ML.42 The ML doping is likely to be ascribed to the high density of S vacancies, as evidenced in our XPS analysis (see Fig. 2). In particular, S-vacancies in MoS2 ML were theoretically predicted to introduce localized gap states at 0.6–0.7 eV from the conduction band edge.33 This suggests that the EF position in the energy gap of MoS2 ML is pinned by the high density of gap states introduced by S vacancies in the layers. The existence of pinning gap states in the MoS2 ML is confirmed by a detailed ARPES study in the EF binding energy region [Fig. 5(b)]. After MoS2 ML deposition on HOPG, a clear increase in the photoemission signal at the EF is observed, which reflects the distribution of localized gap states (indicated with G in Fig. 5(b)) introduced by S vacancies in the 2D lattice structure. Interestingly, a comparable density of gap states at EF is also detected in the MoS2 BL. This is in apparent contradiction with the results on the XPS analysis assigning a higher S-vacancies concentration (20% vs. 10%) to the MoS2 BL. This observation can be rationalized by considering the different surface sensitivity of the two photoemission based techniques. In the EF region, the measured kinetic energy (∼17 eV) by ARPES corresponds to an electron mean free path of ∼3 Å.21 This value is much smaller with respect to the interlayer distance in MoS2 BL (6.15 Å). Because of the high surface sensitivity of the ARPES measurements, the photoemission signal at the EF of MoS2 BL [Fig. 5(b)] mainly reflects the defect densities and related n-doping level of the outer layer at the interface with the vacuum, which is comparable to that of the MoS2 ML case. The excess of defect detected by XPS measurement (electron mean free path ∼5 nm (ref. )) in the BL sample may be related to S-vacancies introduced in the inner MoS2 layer during the top layer growth.
The above information contributes to clarify the mechanism of the energy level alignment at the interface with the HOPG in both MoS2 ML and BL system, as schematically illustrated in Fig. 5(c). In the energy level diagrams of Fig. 5(c) a work function value of 4.5 eV and 5.3 eV was respectively assumed for the HOPG43 and freestanding undoped MoS2 ML.44
Once the ML is in contact with HOPG substrate (i.e. 1st layer deposition) interfacial charge transfers occurs to establish thermodynamic equilibrium, i.e. EF alignment at the interface. At thermodynamic equilibrium, the position of the EF in the energy gap on of MoS2 layer (0.7 eV from the conduction band edge) is entirely determined by the pinning gap states density (G) introduced by S-vacancies. This may result in vacuum level (VL) misalignment (ΔVL) and may be related to a dipole formation at the MoS2 ML/HOPG interface [Fig. 5(c)].
When an additional freestanding ML with comparable doping level is put in contact with ML/HOPG system (2nd layer deposition) further charge transfer can occur at the interface between the MLs to reach thermodynamic equilibrium. An additional dipole can also result, reflecting the amount of charge transfer required to reach the Fermi level alignment across the layer. However, due to the pinning condition induced by the density of gap state, no change in the core level binding energies is expected upon film thickness increase, in agreement with our XPS measurements. Once thermodynamic equilibrium is established the interlayer interaction results in the final BL valence band structure, determining the observed position of the EF in the indirect energy gap.
It is worth to note in passing that the substrate work function and MoS2 gap state density in each layer only affects the amount of charge transfer required for establishing the thermodynamic equilibrium across the various MoS2 layers. A lower density of gap state (i.e. no pinning condition) in each MoS2 layer may result, for example, in a gradual shift of the core level position as a function of thickness, as reported in previous XPS study on MoS2 multilayers.45 Moreover, in case of different doping levels among adjacent MoS2 layers, an energy offset is expected at the layer/layer interface. As the valence band edge position in each layer is different, this can also affect the interlayer interaction and the valence band structure of the multilayer. The above model suggests a possible strategy for controlling the electronic properties of TMDC multilayers. Further experimental and theoretical studies on this issue are currently in being pursued.
Footnote |
† Electronic supplementary information (ESI) available: Contains additional ARPES data, STM data, Raman spectroscopy data and description of the layer structure. See DOI: 10.1039/c8ra00635k |
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