Zixing
Wang
a,
Harikishan
Kannan
a,
Tonghui
Su
ae,
Jayashree
Swaminathan
a,
Sharmila N.
Shirodkar
a,
Francisco C.
Robles Hernandez
ab,
Hector Calderon
Benavides
c,
Robert
Vajtai
ad,
Boris I.
Yakobson
a,
Ashokkumar
Meiyazhagan
*a and
Pulickel M.
Ajayan
*a
aDepartment of Materials Science and NanoEngineering, Rice University, Houston, TX 77005, USA. E-mail: ma37@rice.edu; ajayan@rice.edu
bDepartment of Mechanical Engineering Technology, University of Houston, Houston, Texas 77204-4020, USA
cDepartamento de Física, ESFM-IPN, Ed. 9, Instituto Politécnico Nacional UPALM, Mexico D.F., 07738, Mexico
dInterdisciplinary Excellence Centre, Department of Applied and Environmental Chemistry, University of Szeged, Rerrich Béla Tér 1, Szeged, H-6720, Hungary
eSchool of Materials Science and Engineering, Beihang University, Beijing 100091, P.R. China
First published on 26th January 2021
Studies on intercalation or substitution of atoms into layered two-dimensional (2D) materials are rapidly expanding and gaining significant consideration due to their importance in electronics, catalysts, batteries, sensors, etc. In this manuscript, we report a straightforward method to create sulphur (S) deficient molybdenum (Mo) sulfide (MoS2−x) structures and substitute them with zerovalent copper (Cu) atoms using a colloidal synthesis method. The synthesized materials were studied using several techniques to understand the proportion and position of copper atoms and the effect of copper functionalization. Specifically, the impact of change in the ratio of Cu:S and the hydrogen evolution reaction (HER) activity of the derived materials were evaluated. This technique paves the way for the synthesis of various functionalized 2D materials with a significant impact on their physical and chemical behavior making them potential candidates for catalysis and several other applications such as energy storage and the development of numerous functional devices.
Nevertheless, several activities are being carried out to overcome these obstacles by modulating their composition, crystal structure/phase transformation, and morphology.10 Even though these reformations aim to enhance the active sites, they involve complex techniques, high cost, and undesirable side reactions, reducing the material's stability. To overcome these consequences, chemical doping of TMDCs is considered an attractive and promising pathway to activate the basal planes.11 During this process, transition metal atoms were intermingled with TMDCs using different techniques to increase active site density on the basal plane.12 However, most commonly, the incorporation of transition metal atoms into the TMDC layers was carried out through substitution, adsorption, and inter-layer intercalation.13–16 To validate, previous studies involving first-principles computations using density functional theory (DFT) have shown the favorable substitution of MoS2 by group III–VI transition metals.17 Doping and alloying MoS2 with transition metals from these groups through substitution have been widely studied18,19 and carried out commonly through chemical vapor deposition (CVD) and sputtering techniques.12,20 However, group VII to IB transition metals (such as copper, gold, etc.) have high formation energies i.e. unfavorable reaction conditions since M-rich MoS2 would prefer S substitution, while an X-rich structure would prefer M substitution.17
On the other hand, atomic copper (Cu) has shown various promising applications, including notable catalytic activities.21,22 Anchoring Cu atoms with MoS2 through substitution of S atoms might provide a stable Cu doped MoS2 structure. For example, S vacancy substitution with group IB metal was predicted to increase the number of active sites in the MoS2 monolayer, making it a suitable candidate for nucleophilic and electrophilic attacks.23 Similarly, the energy for Cu substitution at both X or M-sites is ∼2 eV, under M-rich and X-rich conditions, respectively, hence suggesting relative ease of substitutional doping.17 The theoretical calculations of the adsorption energy of Cu atoms on the MoS2 surface was estimated to be 1.3 eV, signifying the possibility of Cu atom adsorption.24 Hence, several attempts have been carried out to dope or intercalate MoS2 with group VII to IB transition metals using the hydrothermal technique.25–28 More importantly, the Cu-doped MoS2 on CdS nanorods displayed a 52-fold enhancement in photocatalytic hydrogen production.29 Similarly, the electrodeposition of Cu onto MoS2 has been reported to derive Cu doped MoS2 thin films, but the derived structure is unclear.30 However, changing the chemical potentials of the elements alters the formation energies, and doping MoS2 with transition metals through substitution with high formation energy is considered feasible.
A report on Cu-doped MoS2 using the hydrothermal synthesis technique found that substitution of Mo with Cu atoms influences magnetism strongly and results in enhanced hydrogen evolution reaction.31 However, in general, the hydrothermal method possesses certain limitations such as repeatability, consistency, and control over crystal growth. Another issue associated with heteroatom doping is the instability of the coordinatively unsaturated edge atoms. As defective MoS2 is intrinsically metastable due to its inherent high surface energy, it suffers from a high sulfur leaching rate. Herein, we resolve these problems concurrently through a simple wet-chemical method to synthesize Cu-substituted MoS2 nanostructures. In brief, a Cu metal–ligand compound (tetrakis(acetonitrile)copper(I) hexafluorophosphate) was used as a precursor for the synthesis of Cu atom substituted MoS2 nanostructures. It is found that tetrakis(acetonitrile)copper(I) hexafluorophosphate leads to Cu atom doped MoS2 nanostructures with Cu atoms occupying S positions within the MoS2 lattice. A careful evaluation of the derived samples was carried out using different analytical techniques to understand the nature of copper in the synthesized MoS2−x framework. Our observation suggests that this method demonstrates a highly controllable Cu concentration with the advantage of easy scalability and repeatability for application in catalysis and other areas such as electronics and energy storage.
It is important to note that EDS mapping was carried using a nickel (Ni) grid; therefore, the Cu detected by EDS mapping corresponds entirely to the atomic Cu present in the sample. The atomic resolution images (Fig. 3a–d) show the presence of nanostructured crystals with sizes between 2 and 10 nm and displays an apparent similarity among the Vesta® simulated structures and the experimental work. The observed image presents a series of continuous planes with gaps in-between (Fig. S6†); these gaps are directly associated with the presence of Cu atoms that is observed when comparing the simulated images and the experimental work. The reason for appearance as gaps instead of the actual atoms is the Z contrast typical of the EM technique. The brightness increases exponentially, usually quadratic, with the atomic weight.34–36 We investigated several crystals; however, the copper's location is easier to identify or it is isolated along the zone axis [101]. This orientation shows that the (101) plane is the only axis that indicates the presence of isolated Cu atoms, or else they are clustered with Mo and S.
The Vesta projections show a close approximation of the experimental observations. The differences between the experimental and the projections are less than 5%, as measured based on the Vesta simulated XRD and their respective CIF files. The copper is located within the regions with a crack like appearance, as seen in Fig. S6.† The Cu atoms generate these cracks, and the densely packed planes are primarily Mo–S clusters. Based on the respective atomic weight, the clusters weigh between 220 g mol−1 (Mo–S–Mo) and 158 g mol−1 (S–Mo–S) (Fig. 3b and c), whereas an independent copper atom weighs only 63.5 g mol−1. Therefore, the Mo–S–Mo or S–Mo–S clusters are significantly more massive; and hence brighter than the pristine Cu atoms (Fig. 3d). To further confirm the Cu atoms' precise location, we measured the distances between the atoms in different projections, and the results were compared to those in the experimental observations. Additional studies are displayed in the ESI (Fig. S7–S9†). For instance, the distance between the Cu atoms is approximately 0.994 nm.
Furthermore, in the [101] direction, the Cu atoms are found every 0.99 nm. Simultaneously, the Mo–S–Mo or S–Mo–S clusters are present every 0.27 and 0.39 nm, which is comparable to the experimental observations (Fig. S7†). This allows us to conclude that the dark bands or “empty planes” allocate the Cu atoms. In conclusion, Cu atoms substitute a Mo–S pair in the MoS2 lattice. Other potential effects contributing to the lower contrast to observe the Cu atoms could be associated with defocus and wave extinction.25 The surface morphology of the synthesized material was further observed using SEM, which shows a continuous sheet-like structure composed of nanometer-sized sheets (Fig. S10a†). The low-resolution TEM image of MoS1.99Cu0.01 displays a layered crystalline structure at the cluster's edges (Fig. S10b†). The Cu concentration in the samples prepared at different temperatures ranging from 25 to 300 °C increases with temperature, signifying temperature as one of the crucial factors in providing activation energy for the formation of Cu doped MoS2 (Fig. S11†).
To confirm the feasibility of S-substituted Cu doping of MoS2, we carried out first-principles calculations to estimate the formation energies. We considered both interstitial and substitutional doping to understand Cu doping's position and energetic stability in MoS2 (Fig. 4). Since the experimental conditions are Mo-rich, the Mo-substitution is highly energetically unstable compared with S-substitution,17 and hence we only consider the latter case. S-substitution doping (ESCu) formation energy and interstitial doping (EICu) were calculated using the following expressions.
ESCu = E(nMoS2−xCux) − [nE(MoS2) − nxμS + nxμCu] | (1) |
EICu = E(nMoS2Cux) − [nE(MoS2) + nxμCu] | (2) |
Fig. 5 Characterization of MoS1.99Cu0.01 compared to MoS2−x. (a) XRD pattern and (b) Raman spectra. (Top inset) Phonon mode corresponding to the Raman peak in undoped MoS2. (Bottom inset) The Phonon mode of a shifted peak in the structure is due to Cu substitution. We observed the out-of-phase displacement of S atoms in the ‘z’ direction for Cu–MoS2 and it has the largest overlap with the pristine mode shown in pristine MoS2. (c) PL spectra of the synthesized materials. (d) Calculated electronic band structure and density of states of the most stable configuration (black lines) shown in Fig. 2d compared with those of undoped MoS2−x (red lines). |
We also focused on higher concentrations of Cu doping for the S-substitutional case since the experiment corresponds to Mo-rich conditions with highly reduced stoichiometry (i.e.) x = 0.5. To find out the most probable and energetically stable distribution of Cu atoms in the S-lattice, we simulate all possible symmetry inequivalent configurations of Cu substitutions using the site occupancy disorder code.37 For the 2 × 3 × 1 supercell x = 0.5 corresponds to 3 Cu dopants with 19 symmetry inequivalent configurations. An increase in the supercell size, for instance, to 3 × 3 × 1 corresponds to approximately 500 symmetry inequivalent configurations, which are currently out of the scope of this work. The 2 × 3 × 1 supercell captures most of the essential Cu co-ordinations that can be expected with larger cells. The most stable configuration corresponds to Cu clustering on the same plane of S atoms (see Fig. 4c), which corresponds to formation energies of −1.9 (μCu: atomic Cu) and 1.6 (μCu: bulk Cu) eV per Cu atom under Mo-rich conditions. It is stable by 87 meV per Cu compared to the second-most stable configuration (>RT, the Boltzmann energy at room temperature), i.e., Cu substituting S sites will prefer clustering, which is in agreement with our experimental results. Our Bader charge analysis38 shows that Cu is in the 0+ state in the MoS2 lattice (see Fig. 4), and the metallicity of Cu substitution is depicted in the band structure. Hence, confirming that Cu substitution at S sites is preferred under the experimental conditions, and the samples that we synthesized are indeed Cu substituted at S sites in MoS2.
The XPS spectra distribution was observed with various Cu doping concentrations MoS1.9Cu0.1, and MoS1Cu1. The peaks observed at the same location indicates a consistent elemental bonding, regardless of the Cu concentration (Fig. S3–S5†). The concentration of Cu in the Cu doped MoS2 increases with an increase in the amount of tetrakis(acetonitrile)copper(I) hexafluorophosphate in the precursor (Table 1 and Fig. 2d).
Sample | T Cu decomposition (°C) | Mo4+:S2−:Cu |
---|---|---|
Colloidal MoS2 nanostructures | NA | 0.39:0.61:0 |
MoS1.99Cu0.01 | 100 | 0.29:0.69:0.01 |
MoS1.9Cu0.1 | 100 | 0.34:0.61:0.05 |
MoS1Cu1 | 100 | 0.15:0.41:0.44 |
MoS1Cu1 | 200 | 0.18:0.44:0.38 |
We observed a three-time increase in the product ratio of Cu:Mo after the completion of the reaction. For example, in the MoS1.99Cu0.01 sample prepared at 100 °C, the Mo to Cu molar ratio was 1:0.01 in the precursor. However, we observed a Mo to Cu molar ratio of 1:0.03 in the final product. This indicates a consistent doping efficiency of Cu with precursor concentration and robust controllability in the synthesis. As seen through XPS, we observed two kinds of oxide (MoO3 and CuO) in the final product. Their molar ratio compared to that of Cu doped MoS2 is shown in Table S1.† The MoO3 formation is independent of the Cu doping process. It is a byproduct of MoS1.5 synthesis since excessive Mo precursor was used during the synthesis. Similarly, CuO was only observed in MoS1Cu1 when a large amount of Cu is present, and with a higher Cu decomposition, more CuO formation was observed. However, the sample's CuO amount is relatively small, with a 0.07:1 ratio with Cu doped MoS2.
Fig. 5a illustrates the XRD crystallographic structure of MoS2−x nanoparticles and MoS1.99Cu0.01. The MoS2−x nanoparticles show two distinct peaks at 33.3° and 59.2°, which correspond to (100) and (110) planes.39 Interestingly, we did not observe the (002) peak in the synthesized MoS2−x, due to the formation of well-separated individualized nanosheets. On the other hand, the XRD spectra of MoS1.99Cu0.01 did not display additional noticeable peaks regardless of the reaction temperature (Fig. S12†). The absence of Cu metal peaks in the XRD confirms the nonexistence of Cu crystals in the synthesized MoS1.99Cu0.01, signifying the existence of Cu existence as distinct atoms. However, when the ratio of Cu was increased (i.e., Cu:Mo = 1:1 mol mol−1), we observed a sharp XRD peak of Cu atoms in all the synthesized samples (Fig. S12e–g†). Notably, the sample synthesized at 100 and 200 °C displays prominent Cu peaks (see Fig. S12f and g†), indicating 100 °C as sufficient temperature for the decomposition of tetrakis(acetonitrile)copper(I) hexafluorophosphate. However, at an elevated temperature ∼300 °C, the peaks corresponding to MoS2 and Cu start to disappear, whereas the peaks analogous to CuS become dominant (Fig. S13a and b†). This suggests the instability of the synthesized material at 300 °C yielding CuS, instead of Cu incorporated MoS2.
Raman studies were carried out on the samples synthesized with different proportions of Cu incorporation such as (MoS1.99Cu0.01, MoS1.9Cu0.1, and MoS1Cu1), and at various temperatures (25, 100, and 200 °C). Fig. 5b shows the Raman spectra of MoS2−x, and Cu doped MoS1.99Cu0.01 synthesized at 100 °C. A dominant Raman peak was observed around 405.8 cm−1 for MoS2−x, which correlates with the A1g vibration mode and a weak signal at 379.0 cm−1 corresponds to the E2g vibration mode (Fig. 5b). Similarly, the MoS1.99Cu0.01 sample displays a peak at almost the same position of A1g and E2g peaks, indicating an undisrupted structure with a low percentage of Cu doping at 100 °C (Fig. 5b). However, we observed a slight shift in the A1g peaks to a lower wavenumber for the Cu doped MoS2−x with an increase in the concentration of Cu and reaction temperature, which eventually leads to a rise in buckling of the sheets (Fig. S14†) (Table 2).40
T Cu decomposition (°C) | A1g peak position (cm−1) | |
---|---|---|
MoS1.99Cu0.01 | MoS1Cu1 | |
25 | 405.82 | 404.86 |
100 | 405.80 | 403.90 |
200 | 405.74 | 402.40 |
The A1g peak was relatively unshifted for the sample synthesized at lower Cu concentration. For example, the MoS1.99Cu0.01 sample synthesized at 100 and 200 °C (Fig. S14b and c†) shows the shift in the A1g peak of 0.02 and 0.08 cm−1. At an identical reaction temperature (∼100 °C), the A1g peak for MoS1.9Cu0.1 is observed at 404.0 cm−1 (Fig. S15c†), and for MoS1Cu1 is seen at 403.9 cm−1 (Fig. S16c†). The shift in the A1g peak with the reaction temperature is most prominent with MoS1Cu1 (see Fig. S16d†). When copper was introduced at 25 °C, the A1g peak is observed at 404.9 cm−1, which shifts left by 0.9 cm−1 compared to the unreacted MoS2−x. Moreover, increasing the temperature shifts the A1g peaks of MoS1Cu1 by 1.9 cm−1 at 100 °C and 3.4 cm−1 at 200 °C. The positive correlation between the shift of the A1g peak with the Cu amount in the sample confirms the shift from Cu. This shift can be attributed to increased Cu substitution, causing a negative strain in the MoS2 lattice as predicted.17 These observed Raman signatures were further evaluated using theoretical calculations. Additionally, SEM EDAX characterization was carried out to evaluate the presence of copper and the results are shown in Fig. S17–S19.†
To verify the softening of the A1 phonon mode, which corresponds to out-of-plane S displacements, we carried out DFT calculations to estimate the vibrational phonon frequencies at the Brillouin zone center for the most stable S-substituted Cu doped structure. We observed shifts from 410 cm−1 to a lower wavenumber at 347 cm−1 (Fig. 5d). Though the shift's magnitude did not quantitatively agree with experiments, our results precisely projected the direction of the shift and confirm its origin to Cu substitution in S sites. The slight disagreement between the DFT and calculated values might be because the calculated Raman signals are for a single unit cell.
The photoluminescence (PL) spectra of pristine MoS2−x and MoS1.99Cu0.01 are shown in Fig. 5c and S20.† Two prominent signals were observed ∼1.97, and 1.80 eV, which correspond to A1 and B1 direct excitonic transition between the minimum of the conduction band and the splitting valence band spin–orbital coupling and the K point are observed in both samples.41 The existence of this direct exciton transition indicates a monolayer structure of MoS2−x nanosheets. The substitution of Cu with a 0.01 molar ratio did not change the bandgap of the derived product. Furthermore, as seen through PL spectra, incorporating Cu into the MoS2 lattice did not alter the size of the bandgap due to a change in the Cu concentration and reaction temperature (Fig. S21–S22†).
We further examined the electrocatalytic HER behavior of the synthesized MoS2−x, MoS1.99Cu0.01, and MoS1.99Cu0.1 with benchmark platinum (Pt) in a 0.5 M H2SO4 medium, and the corresponding linear sweep voltammograms are shown in Fig. 6a. We observed that MoS2−x displays a high onset potential of −0.58 V while the MoS1.99Cu0.01 exhibited enhanced HER performance and displays a lower onset potential of −0.26 V and an overpotential of −0.57 V at 10 mA cm−2, relatively close to those of the benchmark Pt (∼0 mV onset potential) and MoS1.9−xCu0.1 shows an onset potential of 0.41 V and overpotential of 0.65 V at 10 mA cm−2. This observed performance is evidently superior and comparable to the performance of reported heteroatom-doped MoS2-based catalysts (Table S2†). The Nyquist plot derived from electrochemical impedance spectroscopy (Fig. S23†) shows enhancement in the performance of MoS1.99Cu0.01, which is due to a large reduction in charge transfer resistance from 480000 Ω for MoS2−x to 620 Ω for MoS1.99Cu0.01. Meanwhile, the Tafel plot (Fig. 6b) suggests that 0.01% of Cu doping is sufficient to enhance the electrochemical kinetics and reduce the Tafel slope from 136 to 75 mV dec−1. This demonstrates the better HER performance of MoS1.99Cu0.01, which might preferably be due to enriched active sites and hence transition of the rate-determining step towards an electrochemical desorption oriented Volmer–Heyrovsky mechanism.
We carried out potential cyclic sweeping and chronoamperometry to understand the electrochemical operation's extended stability performance, and the corresponding results are shown in Fig. 6c and d. The potential cyclic sweeping was performed in a range between 0 and −0.45 V vs. RHE (Fig. 6c) with a scan rate of 10 mV s−1 while chronoamperometry was carried out at −0.30 V for 20 h in 0.5 M H2SO4. Interestingly, MoS1.99Cu0.01 displayed high electrocatalytic activity with an increase in the reaction time. Similarly, after 1000 cycles of cycling stability analysis, we observed a further 0.140 V reduction in the onset potential. Subsequently, this leads to enhancement in the current density from 1 mA cm−2 to 5.8 mA cm−2 after 20 h of static durability measurements. This indicates that no obvious anti-leaching or de-activation of intrinsic active sites was detected with a change in time. But in turn, the activity was found to increase gradually with the reaction time, which could occur preferably due to the activation of copper and S-edge sites, which triggers new active centers in MoS2 for the HER to occur.
ERHE = EHg/Hg2SO4 + 0.682 V + 0.059pH | (3) |
We acquired impedance spectra (Nyquist plot) by sweeping the frequency from 1 MHz to 10 mHz at an AC amplitude of 10 mV using a three-electrode system. Tafel analysis was executed at a scan rate of 1 mV s−1.
To study the concentration-dependent Cu doped MoS2 structures (MoS2−xCux), we constructed a 3 × 3 × 1 for x = 1/9, and 2 × 3 × 1 for x = 1/2 supercells. The Brillouin zone integrations in the primitive were sampled by 12 × 12 × 1 Monkhorst pack of k-points whereas those for the 3 × 3 × 1 and 2 × 3 × 1 supercells were sampled with 3 × 3 × 1 and 4 × 3 × 1 k-points, respectively. The k-point mesh sizes were converged within 5 meV per atom variation in total energy. The vibrational frequencies of the primitive and doped-supercell at the Brillouin zone center were estimated using the finite difference method as implemented in the VASP package. The structure was relaxed such that forces on the atoms were less than 0.001 eV Å−1 with an energy convergence threshold of 10−7 eV to achieve converged phonon frequencies.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/d0na01064b |
This journal is © The Royal Society of Chemistry 2021 |