L.
Braglia
ab,
E.
Borfecchia
a,
K. A.
Lomachenko
bc,
A. L.
Bugaev
ab,
A. A.
Guda
b,
A. V.
Soldatov
b,
B. T. L.
Bleken
d,
S.
Øien-Ødegaard
d,
U.
Olsbye
d,
K. P.
Lillerud
d,
S.
Bordiga
ad,
G.
Agostini
ce,
M.
Manzoli
f and
C.
Lamberti
*bg
aDepartment of Chemistry, NIS Interdepartmental Centre and INSRM Reference Centre, University of Turin, via Quarello 15A, I-10135 Turin, Italy
bIRC “Smart Materials”, Southern Federal University, Zorge Street 5, 344090 Rostov-on-Don, Russia
cEuropean Synchrotron Radiation Facility, 71 avenue des Martyrs, CS 40220, 38043 Grenoble Cedex 9, France
dinGAP Centre for Research Based Innovation, Department of Chemistry, University of Oslo, Oslo, Norway
eLeibniz Institute for Catalysis at the University of Rostock (LIKAT), Albert-Einstein-Str. 29A, D-18059 Rostock, Germany
fDepartment of Drug Science and Technology, NIS Interdepartmental Centre, University of Torino, Via P. Giuria 9, 10125 Torino, Italy
gDepartment of Chemistry, CrisDi Interdepartmental Centre and INSRM Reference, University of Turin, via Pietro Giuria 7, 10125 Turin, Italy. E-mail: carlo.lamberti@unito.it
First published on 6th February 2017
The exceptional thermal and chemical stability of the UiO-66, -67 and -68 classes of isostructural MOFs [J. Am. Chem. Soc., 2008, 130, 13850] makes them ideal materials for functionalization purposes aimed at introducing active centres for potential application in heterogeneous catalysis. We previously demonstrated that a small fraction (up to 10%) of the linkers in the UiO-67 MOF can be replaced by bipyridine-dicarboxylate (bpydc) moieties exhibiting metal-chelating ability and enabling the grafting of Pt(II) and Pt(IV) ions in the MOF framework [Chem. Mater., 2015, 27, 1042] upon interaction with PtCl2 or PtCl4 precursors. Herein we extend this functionalization approach in two directions. First, we show that by controlling the activation of the UiO-67-Pt we can move from a material hosting isolated Pt(II) sites anchored to the MOF framework with Pt(II) exhibiting two coordination vacancies (potentially interesting for C–H bond activation) to the formation of very small Pt nanoparticles hosted inside the MOF cavities (potentially interesting for hydrogenation reactions). The second direction consists of the extension of the approach to the insertion of Cu(II), obtained via interaction with CuCl2, and exhibiting interesting redox properties. All materials have been characterized by in situ X-ray absorption spectroscopy at the Pt L3- and Cu K-edges.
As the metal sites in the cornerstones of most of the MOF structures show a maximum of one coordination vacancy (see e.g. the HKUST-1 (ref. 25–27) and the CPO-27, or MOF-74,28–31 cases), non-functionalized MOFs have limited application in catalysis, where at least two coordination vacancies are required in the active site. Consequently, functionalization represents an attractive way to introduce active sites in MOF structures.
The recently discovered UiO-66, -67 and -68 classes of iso-structural MOFs are obtained by connecting Zr6O4(OH)4 inorganic cornerstones with 1,4-benzene-dicarboxylate (bdc), 4,4′-biphenyl-dicarboxylate (bpdc) or 4,4′-terphenyl-dicarboxylate (tpdc) linkers, for the UiO-66, UiO-67 and UiO-68 MOFs, respectively.32–34 Due to their outstanding stability at high temperatures, high pressures and in the presence of different solvents, these materials are among the few MOFs already commercialized for potential applications in the fields of catalysis, gas storage, and gas purification. For the same reasons the UiO-66, -67 and -68 family has already been subjected to several functionalization procedures, involving both the Zr6O4(OH)4 inorganic cornerstone and the organic linkers, as well as intentionally toned defect insertion.35–38 As far as the inorganic cornerstone functionalization is concerned, Zr atoms have been partially or totally substituted with Hf39,40 or Ce41–44 atoms. Substitution with cerium allows alteration of the Ce(IV) ↔ Ce(III) redox chemistry, providing some reactivity to the cornerstone. Coming to the linker functionalization, several routes have been undertaken, including: (i) grafting of –NH2, –NO2, –Br groups σ-bonded to the bdc ring;45–49 grafting of Cr(CO)3 complexes π-bonded to the bdc ring;50 (iii) encapsulation of Pt,51,52 Pd,53,54 Au,55 AuPd,56 Ru,57 Ag,58 or metal nanoparticles (NPs) inside the tetrahedral and octahedral MOF cavities. Moreover, for UiO-67, the substitution of a small fraction of bpdc linkers by bipyridine-dicarboxylate (bpydc) moieties, exhibiting metal-chelating ability, enables the path for post-synthetic grafting of metal ions in the MOF framework upon interaction with metal precursors.51,59,60
Herein we extend this functionalization approach into two directions. First, by tuning the H2 flow during the activation procedure of the UiO-67-Pt we can move from a material hosting isolated framework Pt(II) exhibiting two coordination vacancies (potentially interesting for C–H bond activation) to the formation of very small Pt NPs hosted inside the MOF cavities (potentially interesting for hydrogenation reactions). The second direction consists of the extension of the approach to the insertion of Cu(II), obtained via interaction with CuCl2, leading to interesting redox properties already evidenced in other Cu-containing MOFs.61–63
The fact that MOFs are mainly constituted by low Z elements (C, O, N, H) implies that they are almost transparent to hard X-rays;64,65 this allows the collection of high quality transmission X-ray absorption spectra at the metal K- or L-edges, characterized by an optimized edge jump Δμx as high as 1.0–1.5, resulting in accurate data, analyzable up to 15–20 Å−1 (vide infraFig. 3a). This makes X-ray absorption techniques both in the extended X-ray absorption fine structure (EXAFS) and X-ray absorption near edge structure (XANES) regions a technique of choice in characterizing the electronic and structural configuration of metal centers hosted in MOF structures, as testified by many previous studies.28,29,32–34,40,48,59,64,66–90 In this study we have characterized Pt- and Cu-functionalized UiO-67 MOFs via in situ X-ray absorption spectroscopy at the Pt L3- and Cu K-edges, respectively.
Crystals of H2bpydc suitable for single crystal XRD were obtained directly from the autoclave. A complete data set was acquired on a Bruker D8 Venture equipped with a Photon 100 detector, using Mo Kα radiation (λ = 0.71073 Å). Data reduction was performed with the Bruker Apex3 Suite, the structure was solved with ShelxT91 and refined with ShelxL.92 Olex2 was used as the user interface.93 The H2bpydc molecules form 1D H-bonded chains analogous to the previously reported structure,94 but the packing mode is slightly different.
The material, 1000 mg, was submerged in a solution of 112 mg K2PtCl4 in 20 mL DMF and kept at 373 K for 24 hours while stirring. A bright yellow powder was isolated by filtration, washed twice with 50 mL portions of hot DMF (373 K), 2 times with 50 mL portions of dry acetone, and then dried in air at 423 K.
All XAS spectra were measured employing a home-made cell allowing sample activation in temperature and gas dosage under in situ or operando conditions,97 monitoring the evolution of the XAS features while controlling the temperature and gas feed. The XAS data reduction and EXAFS extraction procedure was performed using the Athena codes.98 The parametric EXAFS data analysis was performed with IFEFFIT99 code that employs phases and amplitudes computed by FEFF6 code,100,101 as detailed elsewhere.59
Using EXAFS and XANES, the local coordination environment and the oxidation state of Pt can be monitored under in situ conditions. The elimination of chloride ligands from Pt in a continuous gas flow of diluted H2 (3% H2 in He) have been monitored by EXAFS during temperature ramping (Fig. 2a). The spectrum collected at room temperature (black curve) exhibits both the first shell Pt–N and the Pt–Cl contributions centred around 1.5 and 1.9 Å in the phase uncorrected Fourier transform (FT), highlighted by vertical blue and green dashed lines, respectively. Upon increasing the temperature, both contributions decrease in intensity because of the increased Debye–Waller factors (σN2 and σCl2). Starting from about 600 K the Pt–Cl contribution shows a much more relevant decrease in temperature than the Pt–N contribution, suggesting that the system starts losing chlorine ligands. A standard EXAFS analysis failed because of the high correlation between the coordination numbers (NPt–N; NPt–Cl) and the thermal parameters (σN2; σCl2).59 The problem was solved by applying an advanced data analysis approach briefly summarized hereafter.
Fig. 2 Part (a): k3-weighted, phase uncorrected FT of Pt L3-edge EXAFS spectra collected during the in situ H2-TPR experiments on the PtCl2(H2bpydc) functionalized UiO-67-Pt(II) MOF in the 300 K (black spectrum)–750 K (blue spectrum) range performed with diluted H2 flow (3% H2 in He). Part (b): quantitative data analysis of the set of spectra shown in part (a) by modelling the temperature dependence of the Debye–Waller factors (σN2 and σCl2) based on the Einstein model. Previously unpublished figure replotting data published in ref. 59. |
First, we worked only on the sub-set of data in the interval between RT and 473 K. In this temperature range no bond breaking occurs, so it was possible to fix NN = NCl = 2. On that sub-set of in situ EXAFS data a parametric refinement was performed, commonly employed in XRPD Rietveld refinements,111,112 adopting the Einstein model to describe the temperature dependence of both σN2 and σCl2 factors. The Einstein model approximates the vibrational density of states as a Dirac delta function spiked at a single frequency named the Einstein frequency (ωE). The model assumes that the Pt–N pairs (or Pt–Cl) behave as a quantum harmonic oscillator of mass equal to the reduced mass of the atomic pair (M = 13.070 and 30.004 amu for the Pt–N and Pt–Cl pairs, respectively). Under such assumptions, the σ2(T) behaviour is straightforwardly determined by the only ωE parameter according to eqn (1):59,113
(1) |
Θ E is the Einstein temperature of the Pt–N (or Pt–Cl) bond, related to the Einstein frequency by the relationship: ħωE = kBΘE, where ħ = 1.055 × 10−34 J s is the reduced Planck constant and kB = 1.38 × 10−23 J K−1 is the Boltzmann constant.
This approach allowed us to reduce the number of parameters used to optimize the thermal factors of the series from ∼40 to only two, ΘE(Pt–N) and ΘE(Pt–Cl), with a consequent reduction of the correlation among the optimized parameters and thus a reduction of the relative error bars. Once the Einstein temperatures ΘE(Pt–N) = (709 ± 63) K and ΘE(Pt–Cl) = (333 ± 9) K were obtained, the dependence of both σN2 and σCl2vs. T was straightforwardly obtained viaeqn (1) and extrapolated on the whole set of data (i.e. also above 473 K). This strategy allowed stable fits in the whole temperature range while optimizing both NN and NCl, as shown in Fig. 2b. From this data analysis, it is evident that both NN and NCl are stable to the stoichiometric values of 2.0 up to 575 K, when they start to decrease together. However, while NCl decreases almost linearly to 0.4 at 750 K, NN undergoes a fast decrease to 1.6 at 610 K and then remains almost stable, with a value at 750 K of 1.4. This means that a prolonged activation in diluted H2 of the UiO-67-Pt(II) MOF in the 610–640 K interval will result in a minimal loss of Pt-sites, which will lose the Pt–N connection with the framework, but break of an important fraction of the Pt–Cl bonds. The experiment reported in Fig. 2 proved that this activation temperature interval is ideal to obtain a material where most of the Pt species are still linked to the MOF framework, exhibiting the coordination vacancies needed to make the UiO-67-Pt(II) material a potential heterogeneous catalyst.59 The presence of coordination vacancies at platinum sites was also directly testified by IR spectroscopy of adsorbed CO. No evidence of a Pt–Pt signal of an aggregated platinum phase was observed in the experiment reported in Fig. 2.
EXAFS was also used to prove the high reactivity of the Pt(II) species hosted in the UiO-67 MOF. We followed the liquid-phase ligand exchange with toluene-3,4-dithiol (H2tdt) and the liquid-phase oxidative addition of Br2 to Pt (see Fig. 3). All the observed reactions take place without any degradation of the framework, as testified by parallel XRPD experiments.
Fig. 3 Part (a): experimental Pt L3-edge k3χ(k) spectra of UiO-67-Pt(II) before (black line) and after interaction with H2tdt (red line) and Br2 (blue line). Part (b): modulus of the k3-weighted, phase uncorrected FT of the experimental EXAFS spectra reported in part (a), solid lines, same color code as in part (a). The corresponding best fits are also reported, as dashed lines of similar colour. Part (c): schematic representation of the reactivity of Pt(II) species in functionalized UiO-67-Pt MOFs that has been highlighted in the EXAFS study reported in Fig. 2 and in parts (a and b) of this figure. The sketched square bi-pyramid represents the octahedral large cavity of UiO-67, measuring about 16 Å in diagonal.32,34 Previously unpublished figure replotting data published in ref. 59. |
Also the XANES part of the XAS spectrum is sensitive to the changes undergone by the local environment of Pt(II) along the chemical reactions reported in Fig. 3. Upon a change in the Pt oxidation state, the Pt L3-edge XANES will show a very small edge shift while it will exhibit a noticeable variation of the intensity of the “white-line” peak.59,114–116 Indeed, the XANES part of the Pt L3-edge mainly derives from the promotion of core 2p3/2 electrons into empty 5d3/2, 5d5/2 and 6s valence states, so mainly probing the unoccupied density of 5d-states and partially 6s-states. The XANES spectra reported in Fig. 4a for the UiO-67-Pt(II) MOF before (red line) and after interaction with H2tdt (blue line) and Br2 (green line) clearly follow this phenomenological trend. In particular, interaction with H2tdt (blue spectrum in Fig. 4a) does not affect the white line intensity, affecting only the post edge and EXAFS region of the spectrum; on this basis it was concluded that a ligand exchange reaction occurs where two Cl ligands are exchanged with the two S atoms of the bulky H2tdt unit. Conversely, interaction with Br2 (green spectrum in Fig. 4a) results in a significant increase in the white line intensity, testifying an oxidation process from Pt(II) to Pt(IV).59,116
On a more quantitative ground, simulation of the XANES spectra, on the H2bpydcPtCl4, H2bpydcPtCl2, H2bpydcPt-tdt and H2bpydcPtBr4 molecular fragments (Fig. 4b), was able to reproduce correctly the variation of the white line intensity, and post edge features.116 The data reported in Fig. 4 testifies the potentialities of the XANES simulations.117
In the following two subsections, we report the XANES and EXAFS results, and the corresponding data analysis, obtained by thermal activation of the functionalised UiO-67-Pt MOF under an inert flow (He, 3.2.1) and under a concentrated H2 flow (10% H2 in He, 3.2.2). In both cases the EXAFS data have been analysed using a parametric refinement allowing us to obtain, along the activation procedure, the first shell Pt coordination numbers (NPt–N, NPt–Cl and, when present, NPt–Pt) with the minimal correlation possible with the corresponding Debye–Waller parameters. From such data, the fractions of the different platinum phases present in the sample have been obtained, as outlined hereafter. The following nomenclature has been adopted for the different relative fractions of Pt species formed in the experiments: fbpyCl2 corresponds to Pt atoms coordinated to the bpydc linker in the MOF framework, still containing the Cl ligands; fbpy stands for Pt atoms coordinated to the bpydc linker in the MOF framework after the loss of two Cl ligands; fextra represents non-aggregated extra-framework Pt atoms; and fNPs stands for extra-framework Pt atoms aggregated in NPs. While the fbpyCl2, fbpy and fNPs fractions correspond to well defined Pt species, fextra does not. Although it is fully reasonable to infer that, once the Pt–N bonds within the framework are broken, Pt atoms will behave as isolated species for a while before being incorporated into a pre-existing NP (or before interacting with other isolated Pt atoms to produce a new NP), the local environment of such Pt species is very difficult to predict. Most probably such Pt atoms will experience a large variety of different local environments resulting in an average contribution to the measured EXAFS spectrum that is very low because of heterogeneity. This fact has been very well documented by EXAFS studies on Fe-substituted zeolites showing that the amplitude of the experimental EXAFS signal is strongly dimmed once Fe atoms migrate from the framework into extra-framework sites,118–120 contributing only in the very short k-range (typically up to 6 Å−1).
fNPs = 0; fbpyCl2 = NCl/2; fextra = (2 − NN)/2; fbpy = 1 − fbpyCl2 − fextra | (2) |
Fig. 5 Part (a): evolution of the Pt L3-edge XANES spectra during in situ thermal activation of the functionalized UiO-67-Pt MOF under an inert He flow in the 300–750 K range. The inset shows a cartoon description of the dominant final phase (framework-coordinated Pt atom that has lost the two Cl ligands). Part (b): as part (a) for the k3-weighted, phase uncorrected FT of the corresponding EXAFS data. Also highlighted with blue and green dashed lines are the typical positions of the Pt–N and Pt–Cl contributions, respectively. Part (c): fraction of the different Pt phases present in the sample, estimated from the NPt–N and NPt–Cl coordination numbers obtained from the parametric refinement of the whole set of EXAFS data, according to the assumptions reported in eqn (2). |
The analysis of the evolution during the activation experiment of the relative fractions of the different Pt phases performed according to eqn (2) is reported in Fig. 5c. Up to 550 K, within the experimental errors, fbpyCl2 = 1 and fextra = fbpy = 0. Then, fbpyCl2 starts to rapidly decrease down to 0.1 in an almost linear fashion with the increasing temperature; an opposite trend is observed for fbpy, reaching 0.6 at 750 K, while fextra exhibits an abrupt increase at ca. 570 K, and subsequently stabilizes at around 0.3.
Fig. 6 Part (a): evolution of the Pt L3-edge XANES spectra during the in situ H2-TPR experiment of the PtCl2(H2bpydc) functionalized UiO-67-Pt(II) MOF performed in a concentrated H2 flow (10% H2 in He). The inset shows a cartoon description of the dominant final phase (metal NPs). Part (b): as part (a) for the k3-weighted, phase uncorrected FT of the corresponding EXAFS data. Also highlighted with blue, green and orange dashed lines are the typical positions of the Pt–N, Pt–Cl and Pt–Pt contributions, respectively. Part (c), full black, red and orange symbols, left ordinate axis: fraction of the different Pt phases present in the sample, estimated from the NPt–N, NPt–Cl and NPt–Pt coordination numbers obtained from the parametric refinement in the whole set of EXAFS data, according to the assumptions reported in eqn (5). Part (c), open grey triangles, right ordinate axis: evolution of the sample temperature with time, highlighting the linear increase up to 625 K in 65 min followed by 2 h 55 min in isotherm. |
Different to what was observed in the previous cases, where NPt–Cl started to decrease significantly before NPt–N, in the present case both NPt–N and NPt–Cl remain, within the associated error bars, equal to 2 during the whole heating ramp up to 625 K (indicating fbpyCl2 = 1) and start to decrease in the same way during the isotherm (data not reported for brevity). This indicates that, under a concentrated H2 flow, when framework Pt(II) species lose the Pt–Cl bond they almost simultaneously also lose the Pt–N bond and thus the connectivity with the MOF framework, thus becoming extra-framework species. Based on this evidence, we can assume fbpy = 0, while fbpyCl2 can be determined by averaging the contribution of both Pt–Cl and Pt–N bonds: fbpyCl2 = (NCl/2 + NN/2)/2.
A second important difference, very evident in Fig. 6b, is the structured signal in the 2.5–3.5 Å range, typical of the single and multiple scattering Pt–Pt contributions of the fcc metal phase, testifying the formation of Pt NPs. Hence, the EXAFS data analysis also provides a first shell NPt–Pt coordination number. Unfortunately the fraction of Pt atoms in the NPs phase cannot be straightforwardly deduced from the NPt–Pt number obtained from the EXAFS data analysis, because the average coordination number of a fcc NP increases with the particle size, asymptotically reaching the value of 12 of the bulk in the first shell.121–125 Consequently, the NPt–Pt ↔ fNPs relationship can be established only if the particle size distribution has been determined by an independent SAXS126–133 or TEM74,124,133–135 study.
Indeed, at the end of the H2-TPR experiment reported in Fig. 6, the sample was cooled down to 300 K under He flow, recovered and subjected to a TEM study (see Fig. 7b and c for two selected micrographs taken at different magnifications), giving the particle size distribution wP(di) reported in Fig. 7a (orange bars) and obtained by selecting the NPs in 12 classes of amplitude 1 nm. wP(di) reports the fraction of NPs that have a diameter d falling in the class centred in di and results in an average NP diameter of 〈d〉P = 3.5 nm with a standard deviation of 1.2 nm. The orange NP distribution wP(di) is the standard output from a TEM analysis, but is however not the correct one to be used to extrapolate the average coordination number measured in the EXAFS study. Indeed, the measured EXAFS signal is the average signal coming from all the Pt atoms in the sample. This means that a large particle contributes more to the EXAFS signal than a small one, because it contains more atoms. The orange wP(di) distribution, weighted by particles, has to be corrected by weighting for the corresponding volume fraction into wV(di), defined as follows:
(3) |
Fig. 7 Part (a): Pt NP distributions (weighted by number of particles (orange) or by volume (blue): wP(di) and wV(di), respectively, see eqn (3)) obtained from the TEM analysis of the PtCl2(H2bpydc) functionalized UiO-67-Pt(II) MOF measured after the H2-TPR XAS experiment reported in Fig. 6. Parts (b) and (c) report two micrographs at different magnifications. |
The volume-weighted NP distribution, obtained from wP(di) viaeqn (3), is reported in Fig. 7a (orange bars) and results in a (volume-weighted) average NP diameter of 〈d〉V = 5.5 nm with a standard deviation of 1.5 nm. Comparing wP(di) and wV(di), the more important role played by the high-d region is evident. Knowing the average coordination number of an fcc NP with a given diameter, N(di), the volume-weighted NP distribution allows us to obtain the average coordination number of the whole particle distribution estimated from the TEM analysis (NTEM) as:
(4) |
Once NTEM has been determined, the fraction of Pt atoms occurring as NPs is obtained as fNPs = NPt/NTEM, while the fraction of Pt atoms in non-aggregated extra-framework positions is obtained by the difference between the unit and the sum of the other two fractions. Summarizing:
fbpy = 0; fbpyCl2 = (NCl/2 + NN/2)/2; fNPs = NPt/NTEM; fextra = 1 − fbpyCl2 − fNPs. | (5) |
The evolution of the relative fractions of the different Pt phases during the in situ H2-TPR experiment in a concentrated H2 flow is summarized in Fig. 6c. The weakness of this approach is the fact that we assume the same NP size distribution along the whole H2-TPR experiment. Nonetheless, this approach provides a correct evaluation of fNPs for the last points of the treatment, which is the required information in the view of potential application in catalysis.
Within the experimental error, along the whole heating ramp up to 625 K, Pt atoms maintain the same square planar coordination with two nitrogen and two chlorine ligands in their first coordination shell. During the isotherm, they break simultaneously the bonds with both the Cl ligands and the MOF framework, becoming extra-framework species, that progressively aggregate into NPs. After 3 h of isotherm at 625 K the distribution among the different Pt phases reaches an asymptotic equilibrium.
Indeed, just from a first simple comparison of the XANES (Fig. 8a) and EXAFS (Fig. 8b) data collected on as-prepared UiO-67-Cu (black) and on the tBbpyCuCl2 model compound (green, where Cu(II) is in a square planar geometry coordinating 2 N and 2 Cl atoms, see Fig. 8c) clearly testifies that the local environment of Cu atoms in the two materials is significantly different. The EXAFS data clearly shows a lack of an EXAFS signal in the (1.5–2.1) Å region in the MOF, suggesting the presence of only one Cl atom in the first coordination shell of the Cu(II).
Fig. 8 Part (a): Cu K-edge XANES spectra of the tBbpyCuCl2 model compound (green) and of the UiO-67-Cu MOF before and after the in situ thermal activation in an N2 flow (black and blue spectra, respectively). Part (b): as part (a) for the k3-weighted, phase uncorrected FT of the corresponding EXAFS data. Also highlighted with blue and green dashed lines are the typical positions of the (Cu–N or Cu–OH) and Cu–Cl contributions, respectively. Part (c): structure of the tBbpyCuCl2 model compound as obtained from the single-crystal XRD refinement (data collected at 100 K). Parts (d) and (e): DFT-optimized structures of the Cu(II)ClOH(H2bpydc) and Cu(I)Cl(H2bpydc) complexes used as a starting point for the EXAFS fits of the UiO-67-Cu MOF before and after the in situ thermal activation. Atom colour code: Cu: orange; O: red; N: blue; Cl: green, C: gray; H: white. Previously unpublished figure reporting spectra and structures from ref. 60. |
Fig. 9 reports the XANES spectra (part a) and the k3-weighted, phase uncorrected (part b) FT EXAFS spectra for the exemplificative case of UiO-67-Cu during the thermal treatment in an inert gas flow, from RT (as-prepared state, black) to 523 K (blue). Spectra collected at intermediate temperatures are also reported, as thin gray lines.
Fig. 9 Part (a): evolution of the Cu K-edge XANES spectra during the in situ thermal activation in an N2 flow of the CuClOH(H2bpydc) functionalized UiO-67-Cu(II) MOF in the 300–523 K range. The inset shows a cartoon description of the dominant final phase (framework-coordinated Cu(I) species with a Cl ligand). Part (b): as part (a) for the k3-weighted, phase uncorrected FT of the corresponding EXAFS data. Also highlighted with blue and green dashed lines are the typical positions of the (Cu–N or Cu–OH) and Cu–Cl contributions, respectively. Part (c), full black and blue symbols, left ordinate axis: fraction of the different Cu phases present in the sample estimated according to a linear combination of the XANES spectra of the starting and final phases. Part (c), open grey triangles, right ordinate axis: evolution of the sample temperature with time, highlighting the linear increase up to 523 K in 23 min followed by 13 min in isotherm. Previously unpublished figure reporting spectra from ref. 60. |
The XANES spectrum for the as-prepared material is characterized by the absence of any defined pre-edge/edge peaks, and by a rather intense white line feature at ∼8996.6 eV, typical of Cu(II) centres coordinated to water molecules and, eventually, OH groups.136–141 As also supported by the comparison with the tBbpyCuCl2 model compound, the overall shape and the edge energy position in the XANES spectrum of the as-prepared material are consistent with a 2+ oxidation state of copper. The spectral changes observed during thermal activation involve a clear decrease of the white line feature, accompanied by a significant shift of the absorption edge towards lower energies (ca. 3.6 eV), as evaluated by monitoring the energy position of the first main maximum of the first derivative spectra.142,143 At the end of the heating ramp, a shoulder starts to be distinguishable in the XANES edge-rising region at ca. 8983 eV, falling in an energy range typical of two- or three-coordinated Cu(I) sites.144,145 These evidences suggest a ligand loss process associated with the reduction of the starting Cu(II) sites into Cu(I), as thermal treatment proceeds. Such spectral modifications are also accompanied by the sample color change from green to light-green/white as the temperature increases, supporting the formation of coordinatively unsaturated Cu(I) sites after mild thermal treatment in an inert atmosphere.
We succeeded in reproducing the EXAFS and XANES spectra of the as prepared UiO-67-Cu MOF using as a starting model that obtained from the optimization of the [Cu(II)(bpydc)(OH)Cl] complex (see Fig. 8d) at the DFT level of theory with VASP 5.3 code,146,147 using a kinetic energy cut-off for the plane-wave basis set of 400 eV. The EXAFS-optimized distances were: RCu–OH = 1.91 ± 0.01 Å, RCu–N = 2.026 ± 0.006 Å and RCu–Cl = 2.265 ± 0.006 Å, in reasonable agreement with the DFT-optimized distances.60 The same holds for the DFT-optimized [Cu(I)(bpydc)Cl] complex (see Fig. 8e), that was able to correctly reproduce the EXAFS spectrum of the N2-activated UiO-67-Cu MOF, resulting in RCu–N = 1.989 ± 0.008 Å and RCu–Cl = 2.249 ± 0.007 Å. The progressive evolution from the [Cu(II)(bpydc)(OH)Cl] complex into the [Cu(I)(bpydc)Cl] complex upon thermal activation in an inert atmosphere has been quantified by linear combination of the XANES spectra and is reported in Fig. 9c.
Further insights into the nature and reactivity of these [Cu(I)(bpydc)Cl] complexes, representing an interesting platform for future experiments on Cu(I)-catalyzed reactions, were achieved by monitoring with XAS and FTIR the interaction of the thermally-treated material with the CO probe molecule. Both techniques pointed out the efficient and reversible formation of Cu(I)-mono-carbonyl adducts with CO, compatible with [Cu(I)(bpydc)(CO)Cl] species as highlighted by EXAFS fitting.
The overall picture is confirmed by XANES simulations performed with the FDMNES code117 for the key experimental conditions investigated, including as-prepared MOFs in air, after thermal treatment in N2-flux and upon interaction with CO.60
By combining in situ and operando XAS and FTIR spectroscopy, we also assessed the successful incorporation of well-defined Cu complexes in the UiO-67 framework in the form of the [Cu(II)ClOH(H2bpydc)] complex, that evolves into [Cu(I)Cl(H2bpydc)] upon thermal activation in an inert atmosphere. We explored the local coordination geometry, redox properties and reactivity of the dominant Cu species formed in different conditions relevant to potential future applications in catalysis. EXAFS fits and XANES simulations, based on DFT-optimized geometries, yielded detailed structural and electronic information on the major Cu-species formed.
The methodology of the post-synthesis functionalisation of the UiO-67 MOF, here described for PtCl2 and CuCl2, has been recently successfully extended using RhCl3 and IrCl3 precursors, while a first attempt to insert gold via HAuCl4 as the precursor failed.148 The same strategy has been followed by the group of Long, who succeeded in preparing UiO-67-M grafting NiBr2,149 CuCl2,150 CoCl2,150 FeBr2,150 and Cr(CO)4150 on functionalized H2bpydc linkers in UiO-67. In this regard, very interesting are also the works of the Lin group who synthesized UiO-66-like class of MOFs using long [Ir(ppy)2(bpy)]+-derived dicarboxylate ligands; successive photoreduction of K2PtCl4 resulted in Pt nanoparticles hosted inside the large MOFs cavities.51 Successively, the same group used Re(CO)3Cl grafted to 4,4′-(2,2′-bipyridine-5,5′-diyl)dibenzoate151 and FeBr2 grafted to 4,4′-(1,10-phenanthroline-3,8-diyl)dibenzoic acid152 linkers to obtain metal functionalized MOFs with UiO-66-like structure with interesting catalytic activities. Of interest is also the post-synthesis functionalization strategy used to insert the β-diketiminate functionality in a MOF of UiO-topology. Metalation of the β-diketiminate-MOF with iron, copper, and cobalt metal salts afforded the desired MOF-supported β-diketiminate-M complexes (M = Fe, Cu, and Co).88
This journal is © The Royal Society of Chemistry 2017 |