Manuel
Ramos
*ab,
Gilles
Berhault
*c,
Domingo A.
Ferrer
d,
Brenda
Torres
a and
Russell R.
Chianelli
a
aMaterials Research Technology Institute, University of Texas at El Paso, El Paso, TX 79968, USA. E-mail: maramos1@miners.utep.edu; Fax: +1 915 747 6007; Tel: +1 915 747 8046
bDepartamento de Física y Matemáticas, Insituto de Ingenería y Tecnología, UACJ, Ave del Charro 610, Ciudad Juárez, Mexico
cInstitut de Recherches sur la Catalyse et l'Environnement, IRCELYON, CNRS – Université de Lyon, Villeurbanne, 69100, France. E-mail: gilles.berhault@ircelyon.univ-lyon1.fr; Fax: +33 472 44 53 99; Tel: +33 472 44 53 20
dMicroelectronics Research Center, University of Texas at Austin, Austin, TX 78751, USA
First published on 19th October 2011
As environmental regulations increase, more selective transition metal sulfide (TMS) catalytic materials for hydrotreating applications are needed. Highly active TMS catalysts become more and more desirable triggering new interest for unsupported Co-promoted MoS2-based systems that have high volumetric activity as reported here. Contrary to the common observation for alumina-supported MoS2-based catalysts, we found in our previous studies with dibenzothiophene (DBT) hydrodesulfurization (HDS) that the catalytic activity is directly proportional to the increase of surface area of the sulfide phases (Co9S8 and MoS2) present in Co-promoted MoS2 unsupported catalysts. This suggests that activity is directly connected with an increase of the contact surface area between the two sulfide phases. Understanding of the nature of the possible interaction between MoS2 and Co9S8 in unsupported catalytic systems is therefore critical in order to get a more generalized overview of the causes for synergy. This has been achieved herein through the detailed characterization by XRD, XPS, and HRTEM of the highly active Co9S8/MoS2 catalyst resulting in a proposed model for a Co9S8/MoS2 interface. This model was then subjected to a DFT analysis to determine a reasonable description of the surface contact region between the two bulk phases. Modelling of the interface shows the creation of open latent vacancy sites on Mo atoms interacting with Co and formation of direct Co–Mo bonds. Strong electron donation from Co to Mo also occurs through the intermediate sulfur atom bonded to both metals while an enhanced metallic character is also found. These changes in coordination and electronic properties are expected to favor a synergetic effect between Co and Mo at the proposed localized interface region between the two bulk MoS2 and Co9S8 phases.
This model is nowadays generally accepted for supported CoMo or NiMo systems and has unambiguously demonstrated the specific interaction of Co or Ni with the edges of MoS2 slabs (CoMoS “decoration” model). In this respect, in the last few years, development of quantum computational calculations by integration of Density Functional Theory (DFT) has provided a substantial progress in understanding the localization of Co (or Ni) at the edges of MoS2 layers assuming the decoration model.6–10
These models are very helpful in providing an explanation for the cause of the synergetic effect. However, they also suffer from the absence of a unified description able to explain the appearance of the synergetic effect when bulk Co9S8 and MoS2 phases are present. Also the question of at what level of Co addition does the Co9S8 phase appear in catalytically stabilized unsupported catalytic systems is still open.
In a little known paper, Phillips and Fote reported that promoted systems should be considered as mixtures of two immiscible phases (Co9S8 and MoS2) that interact by forming surface phases.11Fig. 1 illustrates this concept through a hypothetical phase diagram of Co/Mo/S catalytic systems participating in a synergetic effect. This description of the different promoted systems was called “symmetrical synergy” by Chianelli et al. and is composed of three different domains as Co is added to the system (this approach can be similarly considered with Ni added to MoS2 or WS2).12 The left-hand portion of this diagram corresponds to the most accessible zone (in terms of preparation) for supported systems. In this region, as Co is added, the promotion effect increases until a maximum is reached. This maximum occurs typically between Co/Mo ratios of 0.10–0.30. Co9S8 is not detected in this region in supported systems and only the Co/Mo/S surface phase is found. The maximum activity will then correspond to the optimal accommodation of cobalt at the edges of MoS2 layers and its exact position will depend on the MoS2 edge area available (and therefore on its slab size). The Co/Mo/S surface phase equates with the CoMoS phase.
Fig. 1 Hypothetical phase diagram for Co/Mo/S catalytic materials illustrating the symmetrical synergy model.12 |
Further addition of cobalt favors Co9S8 segregation leading to a region in which both bulk phases coexist. This region can be described as the “synergy by contact” region dominated by the two immiscible phases. On the right-hand portion of the diagram, a Mo/Co/S surface phase exists which is analogous to the Co/Mo/S surface phase but with Mo promoting Co9S8. Due to the difficulty to prepare high surface area Co9S8, this region has not been explored. However, very recent reports have actually demonstrated that promotion can also be observed in Co9S8-(or NiSx-) rich regions in the presence of few MoS2 (WS2) slabs. Le et al. have observed for unsupported NiW catalysts that the highest HDS activity per surface area was achieved on catalysts formed of NiS bulk particles covered with WS2 slabs.13 Similarly, Olivas et al. have found highly active unsupported NiW systems presenting molar ratios of R (R = Ni/(Ni + W)) in the range of 0.8–0.9.14 Finally, Wang et al. have found unsupported NiMoW catalysts that are very active in the HDS of 4,6-DMDBT if MoS2 or WS2 slabs are well dispersed on a Ni7S6 substrate.15
In the presence of both bulk phases (Co9S8 and MoS2), the HDS activity will then be the resultant of the mixture of the two surface-enriched phases.12 This symmetrical synergy can be applied to other promoted systems. Because of the immiscibility, surface phases exist in which the bulk crystal phase is surface enriched with the other metal. The magnitude of this enrichment and therefore of the synergetic effect will depend on the surface area of the crystalline phases present. Moreover, it should be remembered that in any discussion of the synergetic effect, two questions are still open:
(1) Co9S8 (Ni3S2) can be promoted with Mo or W,
(2) at what concentrations does Co9S8 (Ni3S2) separate from MoS2 (WS2) in catalytically stabilized materials.
Any description not addressing these points is incomplete. Furthermore, the nature of the promoting effect is electronic by nature thanks to the electron donation of Co to Mo weakening the metal–sulfur bond strength up to values corresponding to optimized HDS performance.16,17
Formation of surface phase Co/Mo/S or Mo/Co/S would then permit the charge transfer from Co to Mo responsible for promotion.12 This effect is expected to occur whatever the bulk crystalline phases present. While the Co/Mo/S surface phase is well described in the literature, the region where Co9S8 and MoS2 actually coexist is not completely understood. For example, Delmon and co-workers reported the presence of Co9S8 at lower levels that shown in Fig. 1.3 The region where MoS2 and Co9S8 coexist is very often characterized by a lower but still existing synergetic effect which could result from an ineffective use of Co (or Mo) to form the surface phase, part of Co9S8 or MoS2 not being in contact with each other to form such a promoted surface phase.
Comprehension of the nature of the possible interaction between MoS2 and Co9S8 in this region where bulk phases can coexist is therefore critical in order to get a generalized overview of the possible causes for synergy. Comprehension of this synergetic effect is also important taking into account the high volumetric activity of unsupported Co/MoS2 catalysts. The objective of the present study is therefore to provide information about the local structure of the MoS2/Co9S8 interface. For this purpose, unsupported Co-promoted systems in which Co9S8 and MoS2 phases coexist will be first evaluated in the hydrodesulfurization (HDS) of dibenzothiophene (DBT), a model molecule representative of the refractory sulfur compounds present in diesel fuels before being carefully characterized to propose a possible model for the Co9S8/MoS2 interface. This model will then be subjected to computational modeling and DFT calculations in order to determine a reasonable description of the surface contact region between the two bulk phases. Consequences in terms of electronic properties of the formation of such an interface will also be presented.
3(NH4)2MoS4 + CoCl2 → (NH4)4Co(MoS4)3 + 2NH4Cl. |
The (NR4)2MoS4 (R = C1, C5) precursors were first synthesized at room temperature by simply stirring ATM with the respective tetraalkylammonium bromide salts in a 1:2 molar ratio in the presence of NaOH until formation of a precipitate:
(NH4)2MoS4 + 2R4NBr + 2NaOH → (NR4)2MoS4 + 2NH4OH + 2NaBr |
The appropriate amount of (NR4)2MoS4 precursor to yield 1 g of MoS2 (2.3 g of [(CH3)4N]2MoS4 or 5.1 g of [(C5H11)4N]2MoS4) was then dissolved into 20 mL of water for [(CH3)4N]2MoS4 or into 50 mL of 1:1 ethanol/water solution for [(C5H11)4N]2MoS4) while stirring. 10 mL of a 0.47 g of CoCl2·1/2H2O aqueous solution was then added. A black precipitate then formed immediately. The black material was then filtered and dried overnight at room temperature.
X-Ray Diffraction (XRD) patterns of catalysts were obtained on a Phillips X Pert MPD diffractometer operating at 43 kV and 30 mA and equipped with a curved graphite monochromator using Cu Kα radiation (λ = 1.54056 Å) in the 2θ range of 7–80°.
X-Ray photoelectron spectroscopy (XPS) studies were performed on a Axis Ultra DLD (Kratos Analytical) spectrometer equipped with a dual Al/Mg anode. The spectra were excited using Al Kα radiation (1486.6 eV). The XPS spectra of Co 2p signals were recorded and their binding energies (BE) referred to the energy of the Al 2p peak (BE 74.2 eV).
High-resolution transmission electron microscopy (HRTEM) analysis was performed using a Schottky field emission electron microscope FEI Tecnai TF20 (200 kV). The unit is equipped with a STEM unit, high-angle annular dark-field (HAADF) detector, and X-Twin lenses with a resolution of ∼ 2 nm. The sample was prepared by adding 0.05 g of catalytic powder in ethanol in a glass vial. The solution was placed in ultra-sonic bath for particle dispersion. One drop of the diluted solution was deposited onto a lacey Cu/C 200 mesh grid. The sample was left to dry at RT for 2 h. Energy Dispersive X-Ray (EDX) microanalysis was performed using an EDAX detector with a solid angle of 0.13 sr. Evaluation of slab lengths and stacking degree of MoS2 particles was performed using SigmaScan Pro5 software.
TEM simulation was carried out using the simulaTEM software in the Cerius2 analytical 2 molecular package. The physical meaning and principle of the TEM simulator software is described in detail by Gómez-Rodríguez et al.23 Basically, TEM simulator performs a full dynamical calculation by a multi-slice method using projected potential , where ai and bi are coefficients to be determined. The variable U = (u, v, w) is used to represent coordinates in reciprocal space (Fourier space) quantities (spatial frequencies). f(U) is the atomic dispersion factor. TEM simulations were calculated at two defocus conditions with the parameters used for the Tecnai TF20 (200 kV). The following conditions were used for simulation: chromatic Cc and spherical Cs aberration coefficients were, respectively, 1.4 mm and 2.7 mm; the defocus condition was −485.2 Å with a beam spread of 0.3 mrad. The aperture diameter centered at reciprocal space origin was 0.7 Å−1. All calculations were performed with a 512 × 512 sampling and slide thickness of 20 Å. The general procedure used to perform HRTEM simulation is described in Fig. 2.
Fig. 2 Flow chart diagram of the procedure used to build an interface model based on HRTEM simulation. |
Unsupported CoMo catalysts prepared from tetraalkylammonium precursors will only be considered here if carbon coming from the thiosalts does not contribute significantly to the total surface area. Therefore, Table 1 lists unsupported CoMo catalysts prepared by hydrothermal or in situ techniques. Samples are labeled L (low), M (medium) or H (high) according to their respective surface areas. Comparison is also provided with unsupported MoS2 and commercial CoMo/Al2O3 catalyst. The HDS activity values can vary in a large extent from 7.2 × 10−7 mol s−1 g−1 up to 32.0 × 10−7 mol s−1 g−1. These values are much higher than those expected for a MoS2 sample prepared from ATM (Table 1). Therefore, experimental conditions for the preparation of unsupported CoMo catalysts appear critical in achieving a high synergetic effect. In this respect, the pressure applied in the autoclave during the decomposition of the bimetallic precursor into the unsupported CoMo catalyst plays a key role in increasing the HDS activity. The samples prepared under hydrothermal conditions at 1200 psi (82.7 bars) (Co/MoS2-H1) or 1400 psi (96.5 bars) (Co/MoS2-H2) present very high activities, respectively, 3.1 and 3.4 times higher than for the Co/MoS2-L2 catalyst obtained by in situdecomposition of Co/ATM at 31 bars. Moreover, in all cases, the increase of the autoclave pressure during the decomposition of the bimetallic precursor into the final CoMo catalyst also leads to a very marked increase in the surface area (Table 1). A direct link between the increase in surface area and the enhancement in HDS activity is therefore observed as shown in Fig. 3. Since MoS2 is an anisotropic compound, direct correlation between surface area and HDS activity is normally unexpected since HDS active sites are formed only at the edges of MoS2 layers.28 One possible reason for such a difference in activity could be related to a higher MoS2 dispersion for high surface area CoMo catalysts, i.e. a higher MoS2 edge area. However, the determination by TEM of the MoS2 slab size for Co/MoS2-H1 and for Co/MoS2-L2 does not sustain this hypothesis. Indeed, while Co/MoS2-H1 presents an average slab size of 62 Å (see Section 3.2.3 for a more detailed TEM characterization), Co/MoS2-L2 exhibits a better MoS2 dispersion with an average slab size of 39 Å even if less active in HDS.
Catalyst | Method of preparation | Specific surface area/ m2 g−1 | Rate constants (10−7 mol s−1 g−1) | HYD/DDS ratio |
---|---|---|---|---|
a From ref. 20. b From ref. 19. c From ref. 21. | ||||
MoS2a | ATM precursor (Patm, 400 °C) | — | 1.7 | 1.40 |
Co/MoS2-L1a | Co/ATM precursor (prepared at 60 °C) and in situ decomposed under DBT HDS conditions (31 bars, 350 °C) | 37 | 7.2 | 0.60 |
Co/MoS2-L2b | Co/ATM precursor (prepared at RT) and in situ decomposed under DBT HDS conditions (31 bars, 350 °C) | 53 | 9.4 | 0.35 |
Co/MoS2-Ma | Co/TMATM precursor (prepared at 60 °C) and in situ decomposed under DBT HDS conditions (31 bars, 350 °C) | 117 | 15.4 | 0.41 |
Co/MoS2-H1c | Co/ATM precursor decomposed under hydrothermal conditions (1200 psi (82.7 bars), 300 °C) | 210 | 29.0 | 0.31 |
Co/MoS2-H2c | Co/TPenATM precursor decomposed under hydrothermal conditions (1400 psi (96.5 bars), 300 °C) | 250 | 32.0 | 0.37 |
CoMo/Al2O3 | Commercial | — | 15.0 | 0.40 |
Fig. 3 Dibenzothiophene HDS activity vs. specific surface area for the different unsupported CoMo catalysts listed in Table 1. The straight line is added only to guide the eye and emphasizes the existing linear correlation. |
Therefore, no direct correlation between the MoS2 edge area (and the possible degree of accommodation of Co) and the evolution of the HDS activity can be found. On the other hand, the fact that the HDS activity correlates with the surface area of the unsupported CoMo catalyst (then combining the surface areas of both bulk MoS2 and Co9S8 and not only the MoS2 edge area) is a stronger argument (even if not a direct proof) of the necessity to get high surface contact area between the two bulk sulfide phases in order to increase the possibility to form surface Co/Mo and Mo/Co species at the MoS2/Co9S8 interface as predicted in the symmetrical synergy model.12
Finally, compared to unpromoted samples, the synergetic effect can be evaluated not only through comparison of activity values but also through the examination of the selectivity variations. Indeed, the HDS of DBT presents two parallel pathways: (1) the hydrogenating (HYD) pathway leading to the formation of tetrahydrodibenzothiophene through hydrogenation of one of the two aromatic rings of DBT followed by C–S bond breaking and formation of cyclohexylbenzene, and (2) the direct desulfurization (DDS) pathway leading to direct C–S bond rupture and formation of biphenyl. The main effect of the cobalt promotion on MoS2 is electronic by nature,16,29 and leads to a strong enhancement of the DDS pathway.30–32 The MoS2 catalyst formed by in situdecomposition of the ATM precursor under HDS conditions shows a HYD/DDS ratio of 1.40 that shifts to 0.3–0.6 for the different Co/MoS2 catalysts (Table 1). A strong DDS selectivity is then achieved characteristic of a promoting effect of cobalt on MoS2 whatever the unsupported CoMo samples.
Except for a decrease in the N2 adsorbed volume, the isotherm curves do not present any real change after the catalytic test and still present a composite profile closer to the one expected for a type II than for a type IV solid suggesting that the catalyst does not present (or presents poorly) mesoporous organization. The hysteresis loop is also closer to H3 type confirming that the porosity observed is mainly due to voids inside aggregates. Therefore, the catalyst is in fact formed of aggregated particles without any real mesoporosity, any value of porous volume being due to intergranular porosity. This aggregated morphology without any real mesoporosity suggests that the surface area exposed by the solid only results from the external surface area of the bulk phases present. This situation differs from unsupported CoMo catalysts obtained from tetraalkylammonium thiometallates precursors for which mesoporosity was formed through the decomposition of the organic moieties.33–37
Fig. 4 X-Ray diffractogram of the Co/MoS2 unsupported catalyst. The main MoS2 and Co9S8 diffraction peaks are shown on the pattern; peaks for the Co9S8 phase are shown in italics. |
Debye–Scherrer equation applied to the full width at half maximum (FWHM) of the (002) MoS2 diffraction peak (Fig. 4) provides estimation of the crystalline order along the [001] direction and thus information about the stacking degree. A D002 value of 29.2 Å was found corresponding to an average stacking n of 4.6 layers. However, this average stacking value only gives information about the stacking degree of MoS2 particles presenting a multiple-layered structure (n ≥ 2) since applied to the (002) diffraction peak. Excess scattering at low angles underneath the (002) peak can also be noticed in Fig. 4. Previous studies have shown that this excess scattering is related to the fraction of unstacked layers which is not taken into account in the calculation of the average stacking value based on the Debye–Scherrer equation.38,40
The presence of this excess scattering shows that a non-negligible proportion of unstacked layers is present. Turbostraticity and bending effects can also influence the morphology of MoS2-based solids. A slight displacement of the position of the (002) and (100) reflections is generally related to such stacking faults.41 Peak displacements are indeed observed here resulting in a shift of the (002) diffraction peak from 2θ = 14.4° (d002 = 6.17 Å) to 13.9° (d002 = 6.37 Å) and of the (100) diffraction peak from 2θ = 32.7° to 33.6°. These peak shifts can reflect rotation either along the a-axis (basal plane direction) or along the c-axis (stacking direction). However, while rotation along the c-axis only results in a shift of the (002) diffraction peak to lower angle values without any shift of the (100) diffraction peak, rotation along the a-axis is expected to shift the (002) and (100) diffraction peaks, respectively, to lower and higher angle values.41 Therefore, turbostraticity based on an interlayer rotation along the a-axis is observed on the Co/MoS2-H1 catalyst. It is worth noting that the shift of the (002) diffraction peak can also result from an increase of the interlayer distance. The turbostratic effect is also responsible for the strong anisotropy of the (100) MoS2 envelope.42 Previous studies have also shown that bending of the layers led to higher (110)/(100) intensity ratios than expected from a perfectly crystalline bulk sample (I(110)/I(100) = 0.52).26,43 The actual I(110)/I(100) ratio (0.60) is slightly higher than the expected value for highly crystalline bulk MoS2 suggesting that bending of the layers occurs either from a minor proportion of very bent slabs or from a large proportion of slabs but with small bending angles.
Diffraction peaks of the Co9S8 phase (JCPDS: 01-086-2273) are also observed at 30.4°, 48.2°, and 52.7° corresponding to the (311) + (222), (511), and (440) reflections, respectively. The (331) Co9S8 reflection overlapped with the (103) MoS2 diffraction peak around 2θ = 40° while the (533) + (622) Co9S8 reflections give rise to an anisotropy of the (110) MoS2 envelope at 2θ = 61°.
In summary, the X-ray diffraction analysis reveals the coexistence of both MoS2 and Co9S8 bulk phases. The MoS2 phase is poorly organized and is formed of slabs presenting a high degree of stacking faults and possibly some minor bending effects. This poorly crystalline and disorganized morphology hampers the possibility to precisely characterize the eventual presence of an interface between MoS2 and Co9S8. However, partly destacked slabs and turbostratic effects are morphological parameters which might favor the increase of the contact surface area between the two bulk sulfide phases.
Fig. 5 Co 2p XPS core level spectra of the unsupported Co/MoS2-H1 catalyst before and after dibenzothiophene HDS reaction. |
Co/MoS2-H1 | % CoOx | % Co9S8 | % CoMoS |
---|---|---|---|
Before HDS | 32 (780.2 eV) | 64 (778.0 eV) | 4 (778.5 eV) |
After HDS | 41 (780.1 eV) | 57 (777.7 eV) | 2 (778.5 eV) |
Fig. 6 TEM image showing characteristic fringes of MoS2 particles. Layers are quite disordered leading to many stacking faults as observed in the inset. |
However, the stacking degree determined by XRD (4.6) was calculated based on the Debye–Scherrer equation applied to the (002) diffraction peak and was then overestimated since neglecting the presence of monolayers. The value found by TEM is therefore closer to the real value even if still probably overestimated. Quite large stacking distribution was once again obtained reaching values up to nine stacked slabs.
The composition of the Co/MoS2-H1 unsupported catalyst was analyzed through EDX analyses of images acquired in the STEM bright field mode confirming the presence of the Co, Mo and S elements on large analyzed regions with a 1:0.3:2.1 Mo:Co:S molar ratio. This ratio is similar to the one determined by elemental analysis suggesting good homogeneity of the composition. Examination of TEM pictures show that slabs often present small bending effects. This confirms that bending occurs on a large proportion of slabs but with generally low angles of curvature. Low angles of curvature are expected since bending of MoS2 layers results in strain effects along the basal plane leading to unstable structures if the curvature angle becomes too high.47–49
This instability could favor the breaking of slabs. Examples of such curved slabs are shown in Fig. 7 in which some slabs present a stronger bending effect. Careful observation of these MoS2 slabs showed that they are in fact broken at the position where torsion of the slabs and therefore strain effects are expected to be the most important (inset, Fig. 7). Finally, a highly disordered organization of stacked layers can be easily observed showing imperfect stacking of layers leading to a marked turbostratic effect. These results are in agreement with previous XRD conclusions confirming that MoS2 is present under the form of poorly organized slabs with many stacking faults and limited bending effects.
Fig. 7 TEM image showing MoS2 fringes with a strong bending effect of almost 90° of angle. Inset: zoom in on the curved particle showing that slabs are in fact broken at the point of highest torsion. |
The interpretation of the Co9S8 phase by TEM appears less straightforward than by XRD. The main reason for such difficulty is related to the poorly crystalline structure of molybdenum sulfide that hampers a correct visualization of cobalt sulfide. However, as shown in Fig. 8A, it could be clearly observed that the MoS2 slabs are in fact spread on a Co9S8 substrate which leads to a limited number of TEM zones where MoS2 and Co9S8 are both clearly visualized. Fast Fourier transform of the substrate showed a hexagonal array of diffraction spots corresponding to the (111) plane of Co9S8 (inset, Fig. 8A). However, some spreading of these spots can also be noticed suggesting some slight disorganized arrangement of the Co9S8 substrate. A HRTEM image of another region in which the Co9S8 substrate can be seen is presented in Fig. 8B in which a honeycomb-like hexagonal arrangement of the lattice atoms can be clearly observed. The presence of a cobalt sulfide substrate on which MoS2 is spread suggests that Co9S8 might form first during the decomposition of the bimetallic precursor followed by nucleation of the MoS2 phase from this substrate. This might be expected since Co9S8 is expected to be sulfided first before MoS2 as observed by Geantet et al.50
Fig. 8 (A) TEM image of a highly stacked slab presenting some curving effects and interacting with the Co9S8 substrate. The cobalt sulfide phase can be clearly visualized as shown for example in the white-squared zone. Fast Fourier Transform of the square region (inset) showing a hexagonal arrangement of diffraction spots. (B) HRTEM image of another region on which MoS2 is spread onto a Co9S8 substrate. The honeycomb-like arrangement of lattice cobalt atoms is clearly visualized. (C) Modelling of a Co9S8 (111) plane (blue: cobalt, yellow: sulfur). (D) Simulated TEM picture of the Co9S8 (111) model shown in (C) showing the same honeycomb-like arrangement than found experimentally in (B). |
The HRTEM image of the Co9S8 substrate presented in Fig. 8B was further analyzed to confirm the preferential surface exposed. For this purpose, a Co9S8 (111) molecular model was constructed (Fig. 8C). TEM simulations performed on this model (Fig. 8D) show a clear correspondence between the experimental HRTEM image and the simulation based on the Co9S8 (111) model.
Further calculations of the side-to-side distance of this hexagonal lattice arrangement led to a value of 0.724 nm vs. 0.737 nm found experimentally confirming undoubtedly the preferential exposition of the (111) plane on Co9S8 as a substrate for a possible interaction between MoS2 and Co9S8 bulk phases. This result will be considered later in this study as a starting point to propose a molecular model of the MoS2/Co9S8 interface from which DFT calculations will be performed.
Therefore, if an interface should be present at the contact area between MoS2 and Co9S8 bulk phases, this interface region can only be obtained between the (111) plane of Co9S8 and the edge area of MoS2 slabs. Indeed, since MoS2 exhibits a layered nature, dangling bonds are expected only at the termination planes of MoS2 particles and are therefore the preferential region for interaction with cobalt sulfide. As said before, due to the preferential deposition of MoS2 onto the Co9S8 substrate, the visualization of both MoS2 and Co9S8 is however expected to be limited to regions at the periphery of the aggregated unsupported Co/MoS2 catalyst. Nevertheless, the situation observed in Fig. 8 is also found on other zones of visualization of both MoS2 and Co9S8 like in Fig. S2 (ESI†) in which MoS2 slabs look like as emerging from the Co9S8 substrate from its edges.
TEM characterization therefore can be used to provide tracks from direct observations to determine how the two bulk Co9S8 and MoS2 sulfide phases would interact with each other but TEM cannot provide definitive conclusion about the existence of a real interface. To more deeply analyze this possibility, one must then shift to molecular modeling simulations to better define the feasibility of such an interface. Therefore, a model interface was then built between a cleaved (111) Co9S8 moiety and the (010) edge plane of MoS2 (Fig. 9). The building of the interface was a challenging task due to the complexity of both MoS2 and Co9S8 structures. The positional tensor matrix σij which indicates each individual atom in the structure has indeed many coefficient coordinates. However, formation of an interface between (010) MoS2 and (111) Co9S8 through modeling simulation was found to be possible by simulating TEM pictures from tentative models and confronting them to experimental HRTEM pictures of MoS2 and Co9S8 interacting with each other as shown in Fig. 10. In a first step, on the selected experimental TEM image, line profile analysis was performed to determine the MoS2 interlayer spacing and slab thickness. The experimental TEM image was also digitalized before to obtain a molecular representation of the interface using interface builder from Accelrys which matches the matrix vector for each crystal plane in a (h, k, l) form to its parity neighbour crystal making a Ax = B matrix with A the (010) MoS2 plane, x the (111) Co9S8 plane, and B the interface. This approach allows us to calculate bonding after building the interface based on electronic parity between species leading to a reliable model (Fig. S3, ESI†). A simulated HRTEM image was then determined with appropriate Scherzer Cs coefficient and defocus and slide thickness conditions while keeping similar MoS2 interlayer spacing (Fig. 10). Every data produced by TEM simulation are then fitted with experimental TEM results with an accuracy of ±0.005%. Finally, a digitalized image of the simulated picture was generated leading to a simulated molecular representation using a similar procedure than for the experimental TEM image. Both models were then superimposed until a good fit is obtained. A portion of the interface corresponding to the best fit (Fig. 11) is then chosen to generate a “seed” interface model for which further analysis of band structure, density of states and Mulliken calculations are performed in the following sections.
Fig. 9 Schematic representation of the procedure used to build the model interface between a cleaved (111) Co9S8 moiety and the (010) edge plane of MoS2. |
Fig. 10 Comparison between experimental and simulated HRTEM images of the interface region between the two bulk MoS2 and Co9S8 phases. The simulated HRTEM picture is then used as a reference to build the model interface. |
Fig. 11 (A) The resulting model interface between the layered MoS2 (010) plane and the Co9S8 (111) plane. The atoms are coloured as follows: cobalt (blue), sulfur (yellow) and molybdenum (green), (B) portion of the interface called “seed” (red dashed line) used for DFT calculations, (C) zoom on a cobalt cubic cluster arrangement connected to Mo atoms, and (D) another view of (B). |
For the set of fivefold-coordinated Mo atoms, the situation appears different. While for the Mo atom coordinated to two Co atoms of the cubic cluster, a positive charge value of +0.53 (very similar to the previous case) is obtained suggesting once again a limited electron donation from Co through direct Co–Mo bonds, the second Mo atom coordinated to only one cobalt presents a much lower charge of +0.25 showing in this case a strong electron donation. This latter Mo atom is also the only type of molybdenum atoms that possesses bonding to a sulfur atom connected to the cobalt cluster array and not only presenting direct Co–Mo bonds (Fig. S4, ESI†). Electron donation from cobalt atoms of the cobalt cluster array to molybdenum is therefore more effective through intermediate sulfur shared between the two metallic atoms. This is also confirmed by the more negative charge value of this sulfur atom (−0.22) compared to sulfur atoms in similar crystallographic positions but only connected to cobalt (−0.09 and −0.11). The resulting Mo–S bond of this Mo–S–Co entity is then expected to be particularly weakened and is therefore the most susceptible to form coordinatively unsaturated sites. The charges on Co atoms of the cubic array associated to these fivefold coordinated Mo atoms present a similar situation to the previous case: a more negative value on the Co atoms directly connected to Mo and a highly positive value on one of their first Co neighbors.
Fivefold coordinated Mo atoms engaged in a Mo–S–Co moiety with the cobalt cubic array therefore not only possess latent vacancy sites but also are the most susceptible to create CUS sites through a strong electron donation. It should be finally noted that similar Mo–S–Co moieties but with octahedral Co atoms that are not directly bonded to Mo do not result in an effective electron donation. Therefore, the direct Co–Mo bond seems necessary to perturb electronically the cobalt cubic array inducing an electronic donation but only through an intermediate sulfur atom shared between Mo and Co. These results confirm that electron donation from Co to Mo is effective in Co–S–Mo moieties and result into more labile sulfur atoms.51,52 The presence of latent vacancy sites is also in full agreement with a recent DFT study by Moses et al. suggesting that the Co–Mo–S edge in its equilibrium state under HDS conditions can perform hydrogenation and C–S bond scission without the necessity to initially create vacancies.53 This result is also in agreement with previous theoretical calculations showing that to be effective, electron donation from Co to Mo should occur only when Mo t2g orbitals in a MoS2 environment lie between the t2g and eg orbitals of Co. The presence of sulfur bonds between Mo and Co then seems necessary to shift downward the Co 3d energy bands compared to Mo 4d t2g levels.16
Fig. 12 Band structure calculations for bulk MoS2 (A) and Co9S8 (B) and for the MoS2/Co9S8 (C) interface model. For each band structure calculation, the path used for integrating periodic functions of the wave vector in the Brillouin zone is indicated. |
Fig. 13 reports the DOS for the MoS2 (A) and Co9S8 samples (B), and for the MoS2/Co9S8 interface (C). The DOS found for MoS2 reflects a semiconducting behavior with a weak band gap of 0.7 eV at the Fermi level (Fig. 13A). This value is close to the one found previously (0.89 eV) showing that the DOS for a finite MoS2 system with sulfur-saturated Mo surface atoms is quite close to the bulk DOS.56,57 In the layered MoS2 structure, the coordination of the metal atom is trigonal prismatic. The ligand-field effect on Mo d states resulting from the covalent Mo d–S p bonding under a trigonal distortion led to the splitting of t2g orbitals into a non-degenerate a1g and doubly degenerate eg sets. Therefore, the Fermi level falls at the upper edge of the a1g band while the eg complex forms the lowest group of conduction bands. However, substantial mixing of the Mo 4d character with the S 3p band occurs.
Fig. 13 Total electronic density of states of (A) MoS2, (B) Co9S8, and (C) of the “seed” from the MoS2/Co9S8 interface. The inset in (C) shows a comparison of the densities of states between Co9S8 and the interface at the Fermi level (after normalization). |
As previously explained, Co9S8 presents two types of cobalt atoms: an octahedrally coordinated cobalt atom with six sulfur neighbors and a tetrahedrally coordinated cobalt atom forming a cubic array through coordination to three other cobalt neighbors. Due to the presence of these Co–Co bonds, the DOS for Co9S8 presents a metallic character (Fig. 13B). However, the Fermi level (EF) corresponds to an inflection point showing the presence of lower and upper parts of mainly the Co 3d band. Hybridization with S 3p σ* states is more expected on the upper part of the Co 3d band above EF.
The DOS for the MoS2/Co9S8 interface presents a metallic character due to the presence of both Co–Co and Co–Mo bonds (Fig. 13C). However, due to the Co–Mo interaction, the distribution of the electronic density of the d bands appears broader with a lower part going from −10 eV to just above EF.
Particular attention paid to the DOS profile at EF shows that the electronic density is however more localized at the Fermi level for the interface with a higher electron density at 0 eV than for Co9S8 going back to zero for a less positive value of energy of 0.7 eV versus 1.3 eV for Co9S8.
Therefore, the metallic character is more localized at the region close to the Fermi level. This effect could be related to the shift of the unoccupied Mo dyz states below (or close to) the Fermi level due to their filling by cobalt as previously stated for the CoMoS decoration model.16 This would suggest that similarities would exist between CoMoS and the Co9S8/MoS2 interface in terms of electronic properties confirming that a similar synergy effect applies in the present case. This is expected to modify significantly the HDS catalytic properties of the MoS2/Co9S8 interface increasing its hydrogenating character but probably less than the formation of latent vacancy sites on fivefold coordinated Mo atoms of the interface.
Fig. 14 Drawing of Co2Mo2(μ3-S)4(S2CNEt2)(CO)2·(CH3CN)2cluster. Adapted from ref. 63 (blue: cobalt, green: molybdenum, yellow: sulfur, red: oxygen, grey: carbon, dark blue: nitrogen, white: hydrogen). |
Fig. 15 Density of states of the thiocubane Co2Mo2(μ3-S)4 core of the Co2Mo2(μ3-S)4(S2CNEt2)(CO)2·(CH3CN)2cluster. Inset: representation of the thiocubane core (blue: cobalt, green: molybdenum, yellow: sulfur). |
59Co NMR was rarely envisaged to study Co-promoted MoS2-based catalysts. Co salt precursors or oxides are generally paramagnetic and alumina, the most common support used for CoMo catalysts, impairs the analysis of these solids through 59Co NMR. Only SiO2-supported CoMo catalysts were studied using this technique.66 Using 59Co NMR, structural information can be retrieved from the measurement of the quadrupolar interaction related to the symmetry of the local environment. The local electronic structure is also given by the Knight shift and the relaxation time. For instance, in a Co9S8 reference, octahedral Co presents a long longitudinal relaxation time while tetrahedral Co exhibits a short relaxation time reflecting very different electronic surroundings with metallic Co neighbors for tetrahedral Co and only sulfur neighbors for octahedral Co. In CoMo/SiO2, new distorted tetrahedral Co sites were detected resulting from the sharing of sulfur atoms between the MoS2 phase and cobalt atoms engaged in the cubic cluster unit. Such a situation would favor a higher electron donation from Co to Mo.67 This result is in agreement with the present conclusions about the inactivity of octahedral Co atoms and the formation of highly active Co–Mo entities presenting sulfur ligands and formed with tetrahedral Co atoms of the cubic clusters of Co9S8 at the interface of the two sulfide phases.
The presence of potentially highly active sites on fivefold coordinated Mo atom directly connected to Co has also to be compared with previous DFT studies about the localization of Co onto the edges of MoS2 slabs for supported cobalt-promoted MoS2 catalysts. In this respect, formation of direct Co–Mo bonds was already found by DFT calculations modeling the localization of cobalt on the Me-edge of MoS2 particles.7,68 Under a very large PH2S/PH2 range, formation of these direct Co–Mo bonds was found to correspond to the most stable configuration of cobalt on the Me-edge of MoS2. Stable morphology of CoMo nanocrystallites would correspond to an equal proportion of 50% of S-edge and 50% of Me-edge. Co coverage on the S-edge and Me-edge would be, respectively, 100% and 50%. Moreover, Mo atoms on the Co-promoted Me-edge can exhibit five-fold coordination. Recent DFT calculations of the localization of cobalt on MoS2 nanocrystallites have also shown that the maximum in HDS activity is generally reached at a Co/Mo ratio of 0.3 and corresponds to the optimum formation of mixed CoMoS sites with direct Co–Mo bonds.69 These mixed CoMoS sites also possess intermediate metal–sulfur bond energy corresponding to the highest HDS activity achievable in the spirit of the Sabatier principle.16 Therefore, some similarity is observed here between the model interface that is proposed as occurring at the interface between bulk MoS2 and Co9S8 phases and the local Co/Mo/S structure on the Me-edge of MoS2 as determined by DFT.
However, some discrepancies should also be noted. First of all, the formation of the synergetic phase on a support is believed to occur through migration of cobalt to MoS2 edge planes (which can be really effective only if cobalt is not sulfided before its migration to already sulfided Mo). In this case, an intimate mixing of Co and Mo occurred. In the present case, due to the fact that Co is expected to be easily sulfided first while Mo must be reduced from +VI (MoS42−) to +IV (MoS2), MoS2 seems to “nucleate” from the Co9S8 substrate. With respect to the symmetrical synergism model and its Co/Mo phase diagram, the segregation of MoS2 from a Co9S8 substrate would correspond to the second optimum in activity observed on the right side of the phase diagram (Fig. 1). The proposed model interface would then correspond to the situation prevailing in the Co-rich regions. It is also worth noting that the Co/Mo ratio of 0.3 should be considered cautiously since a large proportion of MoS2 and Co9S8 are expected not to interact with each other in such a case. This situation also differs from the one observed on supported systems for which the optimum on the left side of the phase diagram is expected to be reached. One characteristic feature of the optimum observed on the right side of the symmetrical phase diagram is that the synergetic effect is generally less amplified due to the difficulty to obtain high surface area Co9S8. This “surface dependency” of the synergetic effect is clearly observed in this study for Co/MoS2 unsupported catalysts in the HDS of DBT. The difficulty to obtain a highly surface contact with Co9S8 is partly overwhelmed here through the formation of a very high surface area solid obtained thanks to an increase of the pressure used during the preparation and resulting in a high surface contact between reactant and catalyst. The last point to consider in a future study will be the influence of the replacement of sulfur by carbide-like entities as observed in steady-state DBT HDS stabilized catalysts and also to determine how DBT molecules can interact with these interfacial sites in order to perform HDS reaction.26,27
Modeling of the interface shows the creation of open latent vacancy sites on half of the Mo atoms interacting with cobalt and formation of Co–Mo bonds. Strong electron donation from Co to Mo occurs through intermediate sulfur atom bonded to both metals. Calculations of the density of states for this interface showed an enhanced metallic character at the region close to the Fermi level consecutively to the MoS2–Co9S8 interaction. These modifications of coordination and electronic properties may play a major role in explaining the synergetic effect present at the interface where Co and Mo interact with each other. Results particularly confirm the presence of latent vacancy sites, a higher hydrogenation character and the weakening of the Mo–S bond strength in Mo–Co–S entities. These results are in agreement with our previous work comparing the synergic systems such as MoS2/Co9S8 with binary transition metal sulfides.12 It confirms that these synergic systems behave as pseudo-binary sulfides mimicking the electronic structure of very HDS active noble metal sulfides.70
Footnote |
† Electronic supplementary information (ESI) available: N2 adsorption–desorption isotherms of the Co/MoS2-H1 catalyst; a TEM image showing interaction between edge planes of molybdenum sulfide with Co9S8, a schematic of the procedure used to simulate HRTEM pictures, a fragment of the “seed” from the interface model. See DOI: 10.1039/c1cy00126d |
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