| Literature DB >> 30310595 |
Jessica E Heimann1, Wesley H Bernskoetter2, Nilay Hazari1, James M Mayer1.
Abstract
The insertion of CO2 into metal hydrides and the microscopic reverse decarboxylation of metal formates are important elementary steps in catalytic cycles for both CO2 hydrogenation to formic acid and methanol as well as formic acid and methanol dehydrogenation. Here, we use rapid mixing stopped-flow techniques to study the kinetics and mechanism of CO2 insertion into transition metal hydrides. The investigation finds that the most effective method to accelerate the rate of CO2 insertion into a metal hydride can be dependent on the nature of the rate-determining transition state (TS). We demonstrate that for an innersphere CO2 insertion reaction, which is proposed to have a direct interaction between CO2 and the metal in the rate-determining TS, the rate of insertion increases as the ancillary ligand becomes more electron rich or less sterically bulky. There is, however, no rate enhancement from Lewis acids (LA). In comparison, we establish that for an outersphere CO2 insertion, proposed to proceed with no interaction between CO2 and the metal in the rate-determining TS, there is a dramatic LA effect. Furthermore, for both inner- and outersphere reactions, we show that there is a small solvent effect on the rate of CO2 insertion. Solvents that have higher acceptor numbers generally lead to faster CO2 insertion. Our results provide an experimental method to determine the pathway for CO2 insertion and offer guidance for rate enhancement in CO2 reduction catalysis.Entities:
Year: 2018 PMID: 30310595 PMCID: PMC6115618 DOI: 10.1039/c8sc02535e
Source DB: PubMed Journal: Chem Sci ISSN: 2041-6520 Impact factor: 9.825
Scheme 1Pathway for CO2 insertion into transition metal hydrides.
Fig. 1Representative stopped-flow data for CO2 insertion into 1. Reaction conditions: [1] = 0.6 mM, [CO2] = 45 mM, benzene, room temperature.
Effect of solvent and LAs on the rate of CO2 insertion into 1
| Entry | Solvent |
| Rate increase | Activation parameters |
| 1a | THF | 6.8 ± 0.7 | — | Δ |
| Δ | ||||
| Δ | ||||
| 1b | THF + LiPF6 | 6.6 ± 0.7 | — | — |
| 1c | THF + NaBArF4 | 6.7 ± 0.7 | — | — |
| 2 | Benzene | 15 ± 2 | 2 | — |
| 3 | 1,4-Dioxane | 15 ± 2 | 2 | — |
| 4 | Acetone | 51 ± 5 | 8 | — |
| 5 | 1,2-DCE | 1.2 (1) × 102 | 18 | — |
| 6 | DMI | 1.3 (1) × 102 | 19 | — |
| 7 | Pyridine | 1.3 (1) × 102 | 19 | — |
| 8 | MeCN | 2.2 (2) × 102 | 32 | Δ |
| Δ | ||||
| Δ |
ΔH‡ and ΔG‡ in kcal mol–1 and ΔS‡ in cal mol–1 K–1.
[LA] = 6.0 mM (20 equivalents with respect to 1).
NaBArF4 = sodium tetrakis[3,5-bis(trifluoromethyl)phenyl]borate.
1,2-DCE = 1,2-dichloroethane.
DMI = 1,3-dimethyl-2-imidazolidinone.
Fig. 2Relationship between the second-order rate constant k1 for CO2 insertion into 1 in various solvents and solvent AN.11
Fig. 3(a) Proposed stabilization of the zwitterionic outersphere rate-determining TS in the presence of a LA. (b) Proposed structure of the innersphere rate-determining TS.
Effect of the phosphine substituents on the rate of CO2 insertion into (RPCP)NiH
|
| ||||
| Entry | (RPCP)NiH |
| Rate increase | Calculated % |
| 1 |
| 6.8 ± 0.7 | — | 86.0 |
| 2 |
| 3.4 (3) × 103 | 500 | 79.4 |
| 3 |
| 4.4 (4) × 103 | 647 | 79.9 |
SambVca parameters: 3.5 Å sphere radius with Ni atom defined as center, bond radii scaled by 1.17, H atoms included in calculation.12
Fig. 4Topographic steric maps of (a) (PCP)NiH (1), (b) (CyPCP)NiH (2), and (c) (iPrPCP)NiH (3) as viewed down the H–Ni bond towards the plane defined by P–Ni–P.12
Effect of solvent and LAs on the rate of CO2 insertion into 2
| Entry | Solvent |
| Rate increase | Activation parameters |
| 1a | THF | 1.8 (2) × 103 | — | Δ |
| Δ | ||||
| Δ | ||||
| 1b | THF + LiPF6 | 1.9 (2) × 103 | — | — |
| 1c | THF + NaBArF4 | 1.9 (2) × 103 | — | — |
| 2 | Benzene | 3.7 (4) × 103 | 2 | Δ |
| Δ | ||||
| Δ | ||||
| 3 | Pyridine | 7.9 (8) × 103 | 4 | Δ |
| Δ | ||||
| Δ |
ΔH‡ and ΔG‡ in kcal mol–1 and ΔS‡ in cal mol–1 K–1.
[LA] = 6.0 mM (20 equivalents with respect to 2).
Scheme 2Synthesis of (p-R-PCP)NiCl where R = OMe or I.
Scheme 3(a) Synthesis of (p-OMe-PCP)NiH (4) and (p-OMe-PCP)Ni{OC(O)H} (4-CO). (b) Synthesis of (p-I-PCP)NiH (5) and (p-I-PCP)Ni{OC(O)H} (5-CO).
Effect of the para-substituent on the rate of CO2 insertion into (p-R-PCP)NiH
|
| ||||
| Entry | ( |
| Rate increase |
|
| 1 |
| 1.6 ± 0.2 | — | +0.13 |
| 2 |
| 6.8 ± 0.7 | 4 | — |
| 3 |
| 11.7 ± 1 | 7 | –0.78 |
C. D. Ritchie and W. F. Sager, Prog. Phys. Org. Chem., 1964, 2, 323.
Fig. 5Representative stopped-flow data for CO2 insertion into 6. Reaction conditions: [6] = 2 mM, [CO2] = 11 mM, THF, 243 K.
Effect of solvent on the rate of CO2 insertion into 6
| Entry | Solvent |
| Rate increase | Activation parameters |
| 1 | Diethyl ether | 70 ± 7 | — | Δ |
| Δ | ||||
| Δ | ||||
| 2 | THF | 2.2 (2) × 102 | 3 | Δ |
| Δ | ||||
| Δ | ||||
| 3 | Glyme | 7.1 (7) × 102 | 10 | Δ |
| Δ | ||||
| Δ | ||||
| 4 |
| 7.6 (8) × 102 | 11 | Δ |
| Δ | ||||
| Δ | ||||
| 5 | 1,4-Dioxane | 9.5 (10) × 102 | 14 | Δ |
| Δ | ||||
| Δ | ||||
| 6 | Diglyme | 1.3 (1) × 103 | 19 | Δ |
| Δ | ||||
| Δ | ||||
| 7 | Benzene | 2.0 (2) × 103 | 29 | Δ |
| Δ | ||||
| Δ |
ΔH‡ and ΔG‡ in kcal mol–1 and ΔS‡ in cal mol–1 K–1.
Glyme = 1,2-dimethoxyethane.
Diglyme = diethylene glycol dimethyl ether.
Effect of additives on the rate of CO2 insertion into 6 in THF
| Entry | Additive |
| Rate increase | Activation parameters |
| 1 | None | 64 ± 6 | — | Δ |
| Δ | ||||
| Δ | ||||
| 2 | ( | 4.0 (4) × 103 | 3 | Δ |
| Δ | ||||
| Δ | ||||
| 3 | LiOTf | 1.5 (2) × 104 | 9 | Δ |
| Δ | ||||
| Δ | ||||
| 4 | NaOTf | 2.4 (2) × 104 | 15 | Δ |
| Δ | ||||
| Δ | ||||
| 5 | NaNTf2 | 3.0 (3) × 104 | 19 | — |
| 6 | KNTf2 | 4.0 (4) × 104 | 25 | — |
| 7 | LiPF6 | 4.9 (5) × 104 | 30 | Δ |
| Δ | ||||
| Δ | ||||
| 8 | LiNTf2 | 7.3 (7) × 104 | 46 | — |
| 9 | LiBPh4·3DME | 1.2 (1) × 105 | 72 | — |
| 10 | NaBPh4 | 1.3 (1) × 105 | 82 | — |
| 11 | KB(C6F5)4 | 1.4 (1) × 105 | 88 | — |
| 12 | NaBArF4 | 1.6 (2) × 105 | 100 | Δ |
| Δ | ||||
| Δ |
Entry 1 follows the second order rate law k1[6][CO2], where k1 is in M–1 s–1; entries 2–12 are assumed to follow the third order rate law k1[6][CO2][LA], where k1 is in M–2 s–1.
The rate increase is based on the calculated rate of product formation (M s–1) in the presence of 20 equivalents of LA (relative to [6]). This allows for the comparison of rates independent of overall reaction order. Due to the poor solubility of the LA, entries 9–12 were run with only 10 equivalents of LA and extrapolated to 20 equivalents. See ESI for further information.
ΔH‡ and ΔG‡ in kcal mol–1 and ΔS‡ in cal mol–1 K–1.
OTF = trifluoromethanesulfonate.
NTf2 = bis(trifluoromethane)sulfonamide.
LiBPh4·3DME = lithium tetraphenylborate tris(1,2-dimethoxyethane).
Fig. 6Relationship between the second-order rate constant k1 for CO2 insertion into 6 in ethereal solvents and solvent acceptor number.11
Fig. 7Plot of observed rate constant (kobs) versus [LiPF6] for the insertion of CO2 into 6. Reaction conditions: [6] = 2 mM, [CO2] = 6.6 mM, [LiPF6] = 40–80 mM, THF, 273 K.