Open Access Article
Anirban
Chandra
a,
Stefan
Mebs
b,
Subrata
Kundu
a,
Uwe
Kuhlmann
c,
Peter
Hildebrandt
c,
Holger
Dau
b and
Kallol
Ray
*a
aHumboldt-Universität zu Berlin, Institut für Chemie, Brook-Taylor-Straße 2, D-12489 Berlin, Germany. E-mail: kallol.ray@chemie.hu-berlin.de; Fax: +4930 2093 7387; Tel: +49 30 2093 7385
bFreie Universität Berlin, FB Physik, Arnimallee 14, D-14195 Berlin, Germany
cDepartment of Chemistry, Technische Universität Berlin, Straße des 17. Juni 135, 10623 Berlin, Germany
First published on 8th April 2020
The synthesis, spectroscopic characterization (infrared, electron paramagnetic resonance and X-ray absorption spectroscopies) and density functional theoretical calculations of a tetranuclear cobalt complex Co4L1 involving a nonheme ligand system, L1, supported on a stannoxane core are reported. Co4L1, similar to the previously reported hexanuclear cobalt complex Co6L2, shows a unique ability to catalyze dioxygen (O2) reduction, where product selectivity can be changed from a preferential 4e−/4H+ dioxygen-reduction (to water) to a 2e−/2H+ process (to hydrogen peroxide) only by increasing the temperature from −50 to 30 °C. Detailed mechanistic insights were obtained on the basis of kinetic studies on the overall catalytic reaction as well as by low-temperature spectroscopic (UV-Vis, resonance Raman and X-ray absorption spectroscopies) trapping of the end-on μ-1,2-peroxodicobalt(III) intermediate 1. The Co4L1- and Co6L2-mediated O2-reduction reactions exhibit different reaction kinetics, and yield different ratios of the 2e−/2H+ and 4e−/4H+ products at −50 °C, which can be attributed to the different stabilities of the μ-1,2-peroxodicobalt(III) intermediates formed upon dioxygen activation in the two cases. The deep mechanistic insights into the transition-metal mediated dioxygen reduction process that are obtained from the present study should serve as useful and broadly applicable principles for future design of more efficient catalysts in fuel cells.
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| Scheme 1 Synthesis of the tetra-nuclear cobalt(II) complex (Co4L1) from the tetra-nuclear stannoxane ligand (L1) and the formation of the cobalt(III)–peroxo complex (1). | ||
The infrared spectrum of Co4L1 depicts the characteristic vibrations of the Sn4O2 core at 1625 cm−1, 1593 cm−1, 1572 cm−1, 1549 cm−1, and 682 cm−1 (Fig. S2†). These vibrations are only slightly shifted relative to that of L1, which reveals that the tetranuclear arrangement is also maintained in Co4L1.
Electronic and structural information of Co4L1 were obtained from X-ray absorption spectroscopy (XAS) in conjunction with density functional theory (DFT) calculations. The near edge structure (XANES) was used for determination of the oxidation states, whereas the extended fine structure (EXAFS) unraveled the local site geometries around the Co atoms. The spectra are displayed in Fig. 2, the corresponding fit values are collected in Table 1. The XANES spectrum of Co4L1 (blue trace) is displayed together with spectra from Co reference compounds of known oxidation states (Co2+, Co2.66+, Co3+), see Fig. 2a; it is consistent with a Co2+ oxidation state in Co4L1 (Fig. 2b). The EXAFS of Co4L1 could be well fitted by four shells, with one shorter N-shell with coordination number (N) of 5, a longer N/O-shell with N = 1, and two C-shells with N = 3 and 2 (Fig. 2c and d). Attempts to fit Co4L1 with a sum of N = 5 in the first two shells (instead of 6) significantly worsen the fit parameters. In principle, there are up to nine C-atoms within a radius of 3.5 Å around the Co-atom, however, due to the pronounced inhomogeneity of the Co–C distances, these shells may partially cancel each other out. The average Co–O/N distance is found to be 2.17 Å.
| Model | Shell | N | R (Å) | Err | σ (Å) | Err |
|---|---|---|---|---|---|---|
| a Value kept constant in the final refinement. Amplitude reduction factor S02 = 0.95. N represents the EXAFS coordination number, R the absorber-backscatter distance and σ the Debye Waller parameter. | ||||||
| Co4L1 | Co–N | 5 | 2.14 | 0.01 | 0.056 | 0.007 |
| R f = 18.4 | Co–N | 1 | 2.34 | 0.05 | 0.056 | |
| E 0 = 0.74 | Co–C | 3 | 2.94 | 0.03 | 0.056 | |
| d av = 2.17 Å | Co–C | 2 | 3.06 | 0.05 | 0.056 | |
| 1 | Co–N | 4 | 1.91 | 0.01 | 0.036 | 0.009 |
| R f = 15.0 | Co–O | 1 | 2.02 | 0.03 | 0.036 | |
| E 0 = 2.82 | Co–C | 3 | 2.78 | 0.03 | 0.036 | |
| d av = 1.93 Å | Co–C | 2 | 2.92 | 0.05 | 0.036 | |
Since there are no X-ray diffraction (XRD) structures available for Co4L1 and the Co atoms are mainly surrounded by O, N and C atoms with similar scattering properties, the EXAFS fits may suffer from non-uniqueness and misinterpretations. In order to reduce this problem as well as to obtain suitable phase functions for the fits, DFT calculations were conducted in the experimentally observed (from EPR; Fig. S3†) S = 3/2 spin state for a series of potential structural variants of the monomeric subsection of the organic ligands, starting from the modified XRD structure of the tetrameric stannoxane ligand (see Fig. 3 and S4†). This approach is justified as there are no intra-molecular electronic interactions detectable between adjacent Co(II) sites, as evident from the X-band EPR spectrum of Co4L1, which exhibits a major axial signal with effective g′⊥ = 4.01 and g′∥ ≈ 2.0 corresponding to the S = 3/2 ground state (Fig. S3†). Structural variants include the coordination of triflate (OTf) and/or solvent acetone molecules in cis- or trans-orientations, and with or without inherent molecular symmetry, (see legend of Fig. S4†). Four of the six DFT models show hexa-coordinated Co(II) (no. 1, 2, 5, and 6), and the other two show penta-coordination (no. 3 and 4; see Table S1†). Since unrestrained EXAFS fits of Co4L1 clearly indicate hexa-coordination, the corresponding DFT models are considered to be closer to the actual structure of Co4L1. The average Co–X (X = N, O) bond distances, however, vary in the narrow range of 2.09 to 2.19 Å in all six models, which can hardly be discriminated by EXAFS, but all of them are close to the 2.17 Å obtained from the experiments.
The lowest molecular energy is obtained for the hexa-coordinated model 5, followed by penta-coordinated model 3, which is only 5 kJ mol−1 higher in energy. Fine structural details are visible in the EXAFS wave, which promises more insight into the real structure than geometric and energetic considerations alone. Accordingly, EXAFS was calculated for all six small DFT models and compared to the experimental spectra of Co4L1, see Fig. S5 in the ESI.† Here again, model 5 apparently gives the best match to the spectrum of Co4L1, followed by the other hexa-coordinate models 2, 6 and 1, whereas the two penta-coordinate models 3 and 4 give the worst match. Taking all results into account – geometry, energy and EXAFS – DFT model 5 seems to be the closest representative for the structure underlying in the experimental data of Co4L1 we have so far. In this model, the six O- and N-atoms bound to the central Co-atom are aligned in a low symmetrical fashion, which might be described as quadratic-pyramidal (O2N3) with one (extra) N-atom below but close to the quadratic plane, (see Fig. 3). However, these results seemingly are in contradiction with the XANES spectrum of Co4L1, which looks like typical octahedral or trigonal–bipyramidal (i.e. high local coordination symmetry) compounds, e.g. the hexa–aqua Co(II) compound used for reference (black line in Fig. 2a).
The answer to this riddle might be the potentially underrated electronic and steric effect of the agostic proton in DFT model 5, which is part of the carboxylated phenyl group, see Fig. 3. Since the organic ligand system has only limited flexibility, an unoccupied coordination site can be filled by a C–H⋯Co contact, which changes the picture. Taking the H-atom into account, the coordination geometry is rather an N-capped O2N3H–octahedron, see green lines in Fig. 3, than a square pyramid. In order to understand this in more detail, the electronic situation of model 5 was thoroughly analyzed by means of Real-Space Bonding Indicators (RSBIs) extracted from the computed electron density (ED, Fig. S6†). Fig. S6b† shows the spin-density, the majority of which is localized at the Co-atom, as expected, and with minor contributions at all six non-H-atoms. Bond topological analysis of the ED according to the Atoms-In-Molecules (AIM)15 theory, however, finds bond critical points (bcp) and thus bond paths to all seven O-, N- and H-atoms, see Fig. S6c.† AIM theory also provides atomic basins. Mapping the ED distribution on them discovers bonding regions and strength of chemical interactions. The AIM atomic Co basin has the basic shape of a cube (typical for octahedral ligand sphere) with one edge cropped by the capping N-atom, see Fig. S6d.† The more interesting point, however, is that the shape of the basin is also flat along the Co⋯H axis, although the agnostic interaction is quite weak (only little ED accumulation on the respective cube face). This “regular shape” of the Co-atom is also visible applying the Non-Covalent interactions Index (NCI),16 which uncovers non-covalent bonding aspects of strong medium and even very weak atom–atom contacts, see Fig. S6e.† Ring-shaped blue-colored NCI basins indicate dominating covalent bonding aspects (one O, one N), whereas disc-shaped blue-colored NCI basins indicate dominating non-covalent bonding aspects (one O, three N). The agostic Co⋯H contact is represented by a flat and extended greenish-blue colored NCI basin, being typical for weak non-covalent interactions, such as H⋯H or metallophilic contacts. AIM and NCI are complemented by the Electron Localizability Indicator (ELI-D),17 which dissects real-space into regions/basins of (non-) bonding electron pairs, resembling in a way the Lewis-picture of chemical bonding. An iso-surface representation is shown in Fig. S6f.† Highlighted (solid, green) are the six non-bonding d-electron ELI-D basins of the Co-atom, which altogether form a regular polyhedron in order to minimize electron–electron repulsion to the electron pairs from the electron donating ligand atoms, according to the well-known “key-lock” arrangement in transition metal chemistry.
1H-NMR spectrum (Fig. 5a) of the reaction mixture of Co4L1 (0.04 mM), Fc* (3 mM), TFA (10 mM) and O2 (0.18 mM) at 25 °C in d6-acetone further confirms the change in mechanism from a predominantly 2e− reduction of O2 (to H2O2) at 30 °C to a 4e− reduction to H2O at −50 °C. The solution after the Co4L1 catalysed O2 reduction at 30 °C shows a signal at 3.88 ppm, whose position is upshifted relative to the signal at 3.93 ppm obtained for an authentic H2O2/H2O mixture (70 weight % H2O2 basis) in d6-acetone at 25 °C. Note that the signal corresponding to a H2O2/H2O mixture undergoes a downshift with increasing amounts of water in the mixture; pure water shows a signal at 4.61 ppm. Thus for a catalytic reaction at 30 °C, a >70% H2O2 concentration can be inferred. When the catalysis is performed at 25 °C the signal gets downshifted to 3.99 ppm, thereby confirming the presence of the higher amount of water as the 4e− reduction product. The resultant solution after the catalytic O2-reduction reaction at −50 °C shows a signal at 4.20 ppm, which lies between the signals at 4.44 ppm and 4.05 ppm obtained for authentic 15% and 30% H2O2/H2O mixtures, respectively. A turnover number (TON) of 28.7 during a lapse of 2000 s was determined in acetone at −50 °C. The TON decreased linearly with increasing temperature to a value of 9 at 25 °C (Fig. S8†).
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| Fig. 5 1H-NMR spectra of the products formed during the complex Co4L1 catalyzed dioxygen reduction reactions at 25 °C, 30 °C and −50 °C [Co4L1 (0.01 mM), Fc* (3 mM), TFA (10 mM) and O2 (0.18 mM)] in acetone-d6 and comparison with authentic samples containing 70%, 30%, 15% and 0% (weight percent H2O2 basis) H2O2/H2O mixtures. All the 1H-measurements were performed at 25 °C. The results obtained for Co4L1 are then compared with that for Co6L2 in Table 2. | ||
| Temp. | Catalyst used | mM | Equiv. of O2 reduced | % of H2O2 formed (from NMR) |
|---|---|---|---|---|
| −50 0C | Co4L1 | 0.01 | 3.46 | 20% |
| +25 0C | 0.01 | 2.5 | 64% | |
| +30 0C | 0.01 | 1.92 | 74% | |
| −50 0C | Co6L2 | 0.01 | 3.80 | 0 |
| +25 0C | 0.01 | 1.88 | 70% |
200 M−1 cm−1). As the temperature is increased, the absorption band at 464 nm due to 1 is decreased (Fig. 6: top one). This process is reversible in the temperature range −50 to 30 °C. The resonance Raman (rR) spectrum (Fig. 6: bottom one) of 1 in acetone-d6 displays two isotopically sensitive vibrational bands at 862 (O–O stretching mode of a peroxo ligand) and 595 cm−1 (Co–O stretching mode), which are downshifted to 808 and 561 cm−1, respectively, in 18O2 prepared samples.
XAS studies were also performed to probe the oxidation state and the coordination environment of Co in 1. The XANES spectra of 1 when compared with that of Co4L1 and other reference compounds reveals an almost complete oxidation from Co2+ to Co3+ during the transformation of Co4L1 to 1. Additionally, the edge shape of 1 shows minor alterations in comparison with Co4L1 (rise of the pre-edge – see inset of Fig. 2a, lower steepness of the edge rise, formation of a shoulder in the edge) indicating a slightly lower coordination symmetry and coordination number in 1 (Fig. 2, Table 1). The EXAFS of 1 reveals a 5 coordinate geometry at Co with 4 short Co–N/O distances at 1.91 Å, and one long Co–N/O distance at 2.02 Å. The average Co–O/N distances of 2.17 Å for Co4L1 and 1.93 Å for 1, is a consequence of the different oxidation states and the lower steric requirements of five versus six ligands attached to the Co-atom. Notably, the 470 nm absorption band, ν(O–O) of 862 cm−1 and ν(Co–O) of 595 cm−1 and the Co–O2 distance of 1.91 Å of 1 matches the spectroscopic properties of the previously reported end-on μ-1,2-peroxo-dicobalt(III) complexes.21 DFT calculations also support an S = 0 end-on μ-1,2-peroxo-dicobalt(III) assignment of 1; the calculated metrical parameters very well match with the experiments.
The temperature dependence of the PT and PCET processes will be the controlling factor in determining the temperature dependence of the 4e−/4H+vs. 2e−/2H+ reductions of dioxygen mediated by 1. We therefore compared the temperature-dependence of the PCET and PT processes of 1 at various temperatures (Fig. 7, 8 and S9†). PCET rates were determined at −50 °C, −40 °C, −30 °C and −20 °C under the condition [1] ≪ [Fc*] ≪ [TFA] to ensure pseudo first-order kinetics (Fig. 7 top; at these temperatures PT rates are negligible). Similarly, PT rates were determined at 20 °C, 22 °C, 25 °C, 30 °C and 32 °C under the condition [1] ≪ [TFA] (Fig. 7 bottom). PT is found to vary with temperature at a much more drastic rate relative to that of PCET, and it becomes the predominant mechanism for the reduction of 1 at temperatures >11 °C (Fig. 8a).
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| Fig. 8 Comparison of the temperature-dependence of the PCET vs. PT rate constants for (a) 1 and (b) 2. | ||
In L2 all the six plausible metal binding sites are equidistant from each other at 11.365 Å. This is in contrast to L1, where only two of the four metal binding sites are in close proximity to each other. The more symmetric nature of L2 ensures an efficient cooperative dioxygen binding in Co6L2 relative to Co4L1, which results in the lower stability of 1 compared to that of the corresponding {[L2(CoIII(O2)CoIII)3]}12+ complex 2 that is formed upon dioxygen activation of Co6L2. The faster self-decay rate (1 × 10−4 s−1 for 2vs. 2 × 10−3 for 1 at 25 °C), as well as the 16 cm−1 downshift in the Co–O vibration energy (ν(Co–O) for 1 is 595 cm−1 and 611 cm−1 for 2)8 in 1 relative to 2, is consistent with the lower stability of 1. Accordingly, as previously observed, the high enthalpic stability of 2 makes its formation at −50 °C highly favored that leads to the complete oxygenation of Co6L2. Complex 2 then undergoes O–O bond cleavage via a PCET mechanism to yield water as the sole product under catalytic turnover conditions. The rate constant of the reaction was found to be independent of the O2 concentration; the kinetic equation at −50 °C for Co6L2 is
| d[Fc*]/dt = kobs[Co6L2] |
| kobs = kcat[Fc*][TFA] |
| d[Fc*]/dt = kobs[Co4L1] |
| kobs = kcat[Fc*][TFA][O2] |
The constraints imposed by the stannoxane core ensure entropic instability of both 1 and 2. This is mainly because of the large reduction in the Co–Co distances that is associated with their formation. Although experimental determination of the Co–Co distances in Co4L1, Co6L2, 1 and 2 was not possible, approximate shortening of ∼2.4 Å (from a distance of 6.82 Å in L1 to the DFT calculated distance of 4.48 Å in 1) and ∼7 Å (from a distance of 11.36 Å in L2 to the DFT calculated distance of 4.48 Å in 2) can be predicted for dioxygen binding at Co4L1 and Co6L2 complexes, respectively. This would impose a large strain on the μ-1,2-peroxo-dicobalt(III) cores in 1 and 2, which would attribute to their instability at higher temperatures upon protonation leading to the formation of H2O2 as the major product. Thus for both Co4L1 and Co6L2, an equilibrium binding of O2 will take place at 25–30 °C, such that only a small portion of Co4L1 and Co6L2 will be converted to 1 and 2, respectively. This would also explain the experimentally observed direct correlation of the reaction rates to oxygen concentration at 25–30 °C in both cases.
In summary, the Co4L1 complex like the previously reported Co6L2 complex is a unique catalyst for dioxygen-reduction reaction, whereby the product selectivity can be changed from a predominant 4e/4H+ reduction process (to water) at −50 °C to a 2e−/2H+ process at 25–30 °C. μ-1,2-peroxo-dicobalt(III) complexes 1 and 2 are proposed as plausible reactive intermediates, which are reduced to H2O by a PCET mechanism at −50 °C, or to H2O2 by a proton transfer mechanism at 25–30 °C. For both 1 and 2, the PT rates are found to vary drastically with temperature relative to the PCET rates, and PT becomes the predominant mechanism at 11 °C for 1 and at 19.5 °C for 2. The ∼10 °C reduction in the transition temperature for 1 can be attributed to its reduced stability relative to 2, as also evident from the faster self-decay rate and lower ν(Co–O) vibration energy in 1 relative to 2. This study, therefore, underlines the importance of subtle electronic and steric changes in the reactivity of the biologically relevant metal–dioxygen intermediates, and how they can control the 2e−/2H+vs. 4e−/4H+ product selectivity in catalytic dioxygen reductions.
Footnote |
| † Electronic supplementary information (ESI) available. CCDC 818335. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/d0dt00475h |
| This journal is © The Royal Society of Chemistry 2020 |