Astrid M.
Parsons
and
William D.
Jones
*
Department of Chemistry, University of Rochester, Rochester, New York 14627, USA. E-mail: jones@chem.rochester.edu
First published on 27th May 2019
The active fragment [Tp′Rh(CNneopentyl)], generated from the precursor Tp′Rh(CNneopentyl)(PhNCNneopentyl), underwent oxidative addition of substituted ketones and esters resulting in Tp′Rh(CNneopentyl)(R)(H) complexes (Tp′ = tris-(3,5-dimethylpyrazolyl)borate). These C–H activated complexes underwent reductive elimination at varying temperatures (24–70 °C) in C6D6 or C6D12. Using previously established kinetic techniques, the relative Rh–C bond strengths were calculated. Analysis of the relative Rh–C bond strengths vs. C–H bond strengths shows a linear correlation with slope RM–C/C–H = 1.22 (12). In general, α-substituents increase the relative Rh–C bond strengths compared to the C–H bond that is broken.
In general, the process of oxidative addition of C–H bonds to coordinatively unsaturated metal centers is photochemically or thermally initiated. A number of early studies of C–H activation revealed the relative thermodynamic stabilities of products formed via oxidative addition to unsaturated metal centers2 and, from these, the relative metal–carbon bond strengths could be determined.3 Our lab found that the relative thermodynamic stability (ΔG°) can be determined experimentally by the thermodynamic cycle shown in Fig. 1.4 These derived thermodynamic stabilities can be combined with the known C–H bond strengths to provide relative metal–carbon bond strengths, which are useful for interpreting the factors that contribute to product distributions. Related methods to measure these energetic parameters have been applied by Wolczanski to (tBu3SiO)2(tBuSiNH)Ti(R)5 (R = alkyl, aryl, benzyl, and vinyl groups) and (tBu3NH)2(tBu3-SiN)Ta(R)6 (R = Ph, Me, benzyl) systems, where a linear correlation between M–C and C–H bond energies was observed with slope RM–C/C–H = 1.1 and 1.0, respectively.
In a similar study, Bercaw observed a trend with RM–C/C–H = 1.29 for Cp*2Sc-R complexes (R = alkyl, phenyl, alkynyl).7 Bryndza and co-workers have shown linear 1:
1 relationships between M–X and H–X bond strengths for two different systems, Cp*Ru(PMe3)2(X) and (dppe)Pt(Me)(X), where X is OH, OR, NR2, PR2, SiR3, and SH.8 These correlations appear to be unaffected by steric differences. Marks also noted a nearly linear correlation of Zr–X and Hf–X bond strengths with X–H bond strengths.9
Eisenstein and Perutz have examined the above titanium and Tp′Rh systems computationally, where both M–C and C–H bond strengths can be calculated using DFT. They found reasonably good correlations for the substrates examined (all hydrocarbons), with the exception of benzyl and allyl, which lay above the correlation line.10 They also found good correlations with slopes in the range 1.9–3.0 for the activation of polyfluoroarenes with a variety of metal complexes (Zr–Ni).11 Landis has also summarized and compared a number of systems where some correlation between M–X and X–H (X includes C) bond strengths has been observed.12
Our group has been interested in studying the effect of common organic functional groups on C–H activation reactions using the [Tp′Rh(CNneopentyl)] fragment, which is cleanly generated by irradiation of Tp′Rh(CNneopentyl)(PhNCN-neopentyl) 1. We have discovered that activation of 1-chloropentane and 3-chloropentane results in exclusive C–H activation of the terminal methyl groups.13 When examining the activation of 2-chloropentane, a mixture of 4-chloropentyl activation product and Tp′Rh(CNneopentyl)HCl arising from β-chloride elimination of the 2-chloropentyl activation product was observed. Studying the activation of various 1-chloroalkanes (C1–C5) revealed that chlorine substituents have a dramatic effect on the stabilization of the resulting alkyl hydride species formed.14 In a separate study, it was concluded that reductive elimination of hydrocarbons featuring α-cyano substituents required elevated temperatures.15 The observed stabilization effect was attributed not to the strengthening of the Rh–C bond due to the electron withdrawing character of the cyano group, but rather to the formation of a weak α-cyano C–H bond in the transition state for reductive elimination. More recently, it was concluded that aryl, vinyl, alkynyl, alkoxy, CN, and keto α-substitution on Rh-methyl complexes results in a weakening of the Rh–CH2X bond compared to the Rh–methyl bond.16 However, when considering the relative C–H bond strengths (methane vs. H–CH2X), it is clear that substituents have a positive effect on strengthening the metal–carbon bond. Given these results and in view of the importance of ketones and esters as building blocks, we became interested in further understanding how substitution on a variety of simple ketones and esters affects selectivity for C–H bond activation.
Photolysis of 1 in neat diethyl ketone 2a results in a color change from bright to pale yellow after 15 minutes at 0 °C. 1H NMR spectroscopic analysis of the reaction mixture in C6D6 reveals the formation of one major species, Tp′Rh(CNneopentyl)(CH2CH2C(O)CH2CH3)(H) (3a), with a hydride resonance at δ −14.89 (d, JRh–H = 24.0 Hz) (Scheme 1). This magnitude of a Rh–H coupling constant is typical for unsubstituted alkyl hydride species, indicating activation of a methyl C–H bond rather than an α-keto C–H bond activation.4 Small quantities of o-, m-, and p-carbodiimide activation products are also observed as 3 doublets near δ −13.40 and −13.70. The 1H NMR spectrum of the hydride region also shows small doublets (∼5%) at δ −14.53 and −15.30 with JRh–H ≈ 22 Hz, which could be attributed to diastereomers resulting from α-keto C–H activation, but their low abundance makes this assignment tentative (Fig. 2a). Attempts to isolate and characterize 3a by treating with either CCl4 or CHBr3 were unsuccessful.
Interestingly, activation of methyl ethyl ketone results in the rapid formation of two major species 3b and 3b′. The larger hydride resonance at δ −14.79 (d, JRh–H = 20.5 Hz) is assigned to Tp′Rh(CNR)(CH2C(O)CH2CH3)(H) (3b). This small Rh–H coupling constant is typical for α-substituted alkyl hydride complexes.16 Much like diethyl ketone activation, 3b′ is assigned to Tp′Rh(CNR)(CH2CH2C(O)CH3)(H) which features a hydride resonance at δ −14.90 (d, JRh–H = 24.0 Hz) with a larger coupling constant for activation of the β-methyl C–H bond. Also, two small doublets (∼5%) are seen at δ −14.54 and −15.30 with JRh–H ≈ 23 Hz that could arise from the diastereomers formed from α-ethyl C–H activation (Fig. 2b).
For higher boiling substrates that could not be readily removed under vacuum without heating, selectivity for C–H bond activation was investigated using the cyclohexyl deuteride derivative, Tp′Rh(CNneopentyl)(C6D11)D, 4, which serves as a thermal precursor to the reactive intermediate [Tp′Rh(CNneopentyl)]. Activation of cyclopentanone 2c gave many C–H activated products alongside carbodiimide activation. The identity of the major product 3c was assigned based on the coupling constant observed, JRh–H = 20.4 Hz, indicating α-keto C–H activation. Hydride resonances for additional minor C–H activation products appeared at δ −15.19 (JRh–H = 21.1 Hz) and δ −15.29 (JRh–H = 22.5 Hz). Presumably, these resonances correspond to either β-C–H activation of cyclopentanone or a diastereomer of the α-keto activation, although these assignments are tentative (Fig. 3a).
Activation of cyclopropyl methyl ketone 2dvia exchange with Tp′Rh(CNneopentyl)(C6D11)(D) results in the formation of major product 3d with a coupling constant of JRh–H = 19.5 Hz, indicative of C–H activation of the methyl group. The majority of the remaining mass balance was composed of carbodiimide C–H activation (Fig. 3b). Only traces of products that may indicate cyclopropyl C–H activation are seen (c.f. for activation of cyclopropane, 1H NMR(C6D6): δ −14.89, d, JRh–H = 25 Hz).18
Irradiation of 1 in C6D12 followed by exchange with 4-phenyl-2-butanone 2e yields two major products. One hydride resonance at δ −15.17 (d, JRh–H = 19.5 Hz) indicates activation of the methyl group (3e). A second larger doublet is observed at δ −14.17 (JRh–H = 24.0 Hz) and is consistent with C–H activation of the phenyl group. The exact isomer of this oxidative addition product could not be readily identified, as activations of o-, m-, or p-C–H bonds are possible (Fig. 3c), yet only one doublet is observed.
Exchange of Tp′Rh(CNneopentyl)(C6D11)(D) with 4-chloro-2-butanone (2f) led to the formation of methyl activation product 3f which is accompanied by carbodiimide activation and an unexpected hydride resonance at δ −14.04 (d, JRh–H = 10.5 Hz) (Fig. 3d). The data for this latter product are very similar to those reported for Tp′Rh(CNneopentyl)HCl (−13.40, d, J = 11.5 Hz) in C6D6.14 It is likely that the C6D12 induces a solvent shift in the position of the resonance. Therefore, the chemical shift of Tp′Rh(CNneopentyl)HCl in C6D12 was confirmed by photolysis of 1 and 2-chloropropane in C6D12. Formation of this product is consistent with α-keto activation followed by rapid β-chloride elimination, as observed with many other chloroalkanes.14
Entry | Product |
3![]() |
Hydride resonance (δ)c | J Rh–H (Hz) |
---|---|---|---|---|
a Samples were irradiated for 15 min at 0 °C. b Yields determined via integration of 1H NMR spectra vs. hexamethyldisiloxane as an internal standard. c Hydride resonance reported in C6D6. d Hydride resonance reported in C6D12. | ||||
1 | 3a | 88 | −14.89 | 24.0 |
2 | 3b | 57 | −14.79 | 20.5 |
3 | 3b′ | 37 | −14.90 | 24.0 |
4 | 3c | 36 | −14.82d | 20.4 |
5 | 3d | 60 | −15.02d | 19.5 |
6 | 3e | 33 | −15.17d | 19.5 |
7 | 3f | 34 | −15.16d | 19.5 |
8 | 3g | 49 | −14.55 | 20.2 |
9 | 3g′ | 45 | −14.50 | 24.1 |
10 | 3h | 85 | −14.54 | 23.9 |
11 | 3i | 89 | −14.24 | 24.1 |
Substrates bearing C–Br bonds were investigated, however, no C–H activation products were observed by 1H NMR spectroscopy (eqn (1)). Attempts to characterize the species formed by treating with bromoform yielded dibrominated species 5. Lastly, C–H activation of aromatic ketones was attempted, but selectivity was poor and many aromatic C–H bonds alongside α-methyl activation were observed. Due to the many C–H bonds activated, analysis of these reaction mixtures was challenging and not pursued. Table 1 summarizes the data for the reactions of all ketones and esters with 1.
![]() | (1) |
Product | T (°C) | k re (s−1) | t 1/2 (h) | ΔG‡re (kcal mol−1) |
---|---|---|---|---|
a Errors are reported as standard deviation. Errors in ΔG‡re are calculated from k as propagated errors, using σG = (RT/kre)σk. The errors are small because G is a log function of rate. Systematic errors are probably larger and can be estimated as ±0.1 kcal mol−1 assuming 10% error in k. Substrates 2c–f in C6D12. | ||||
CH2C(![]() |
70 | 1.11 (2) × 10−5 | 17.3 | 27.71 (1) |
3a | 24 | 1.65 (7) × 10−5 | 11.70 | 23.88 (3) |
3b | 24 | 9.51 (54) × 10−7 | 202.42 | 25.57 (3) |
3b′ | 24 | 1.78 (6) × 10−5 | 10.82 | 23.84 (2) |
3c | 40 | 1.03 (1) × 10−5 | 18.67 | 25.49 (1) |
3d | 70 | 7.74 (52) × 10−6 | 24.88 | 28.19 (5) |
3e | 70 | 5.35 (12) × 10−6 | 36.00 | 28.45 (2) |
3f | 24 | 8.21 (46) × 10−6 | 23.45 | 24.29 (3) |
3g | 60 | 2.13 (3) × 10−6 | 90.38 | 28.21 (1) |
3g′ | 60 | 5.08 (12) × 10−6 | 37.86 | 27.63 (2) |
3h | 60 | 5.21 (12) × 10−6 | 36.98 | 27.61 (2) |
3i | 60 | 1.73 (2) × 10−6 | 111.13 | 28.34 (1) |
The reductive elimination of 4-chloro-2-butanone from 3f was conducted at room temperature and a rate of 8.21 (46) × 10−6 s−1 was observed. However for 4-phenyl-2-butanone, elevated temperature was necessary to observe an appreciable decrease in the corresponding hydride resonance. Reductive elimination of methyl cyclopropyl ketone from 3d also required elevated temperature and was faster than 4-phenyl-2-butanone reductive elimination from 3e. Lastly, reductive elimination of cyclopentanone from 3c at 40 °C was relatively fast, suggesting that sterics associated with a secondary carbon–rhodium bond may play a factor in thermodynamic stability.
Entry | Substrates |
k
2/k1![]() |
ΔΔG‡oa![]() |
---|---|---|---|
a Each sample was irradiated for 5 minutes at 0 °C. b Errors in rate ratio estimated at 5% for proton NMR integrations, giving σG = (RT/ratio)σratio = 0.05RT ≈ 0.03 kcal mol−1. c A positive value denotes that benzene is kinetically favored. d Irradiation done at 8 °C, see ref. 9. e Attempts to obtain kinetic selectivity data for 4-chloro-2-butanone were unsuccessful. | |||
1d | Benzene: acetone | 3.71 (19) | 0.73 (3) |
2 | Benzene: 2a | 1.37 (7) | 0.19 (3) |
3 | Benzene: 2b | 1.97 (10) | 0.40 (3) |
4 | Benzene: 2b′ | 1.76 (9) | 0.34 (3) |
5 | Benzene: 2c | 20.85 (104) | 1.79 (3) |
6 | Benzene: 2d | 10.06 (50) | 1.36 (3) |
7 | Benzene: 2e | 2.44 (12) | 0.53 (3) |
8e | Benzene: 2f | — | — |
9 | Benzene: 2g | 6.11 (31) | 1.07 (3) |
10 | Benzene: 2g′ | 7.51 (38) | 1.19 (3) |
11 | Benzene: 2h | 17.36 (87) | 1.68 (3) |
12 | Benzene: 2i | 3.21 (15) | 0.69 (3) |
Since reductive elimination experiments were conducted at varying temperatures (Table 2), the ΔG‡ for benzene reductive elimination at each respective temperature was calculated using known activation parameters.17 Combining ΔG‡re for benzene, ΔG‡re for the substrate of interest, and ΔΔG‡oa, ΔG° can be calculated (eqn (4), Table 4). Finally, the relative Rh–C bond strengths of C–H activated substrates compared to D(Rh–Ph) were calculated using eqn (5), which includes the assumption that ΔG° = ΔH° − RTln(H/H′), where H/H′ is the ratio of the number of available hydrogen atoms on the substrates. This accounts for the statistical contribution to the free energy.
![]() | (2) |
![]() | (3) |
ΔG° = ΔG‡re(R′H)+ΔΔG‡oa − ΔG‡re(PhH) | (4) |
![]() | (5) |
Product | No. of H | ΔΔG‡oa | ΔG°![]() |
D(R–H)c | D rel(Rh–C)e |
---|---|---|---|---|---|
a All values are in kcal mol−1. b Error is the summation of the individual errors in associated with eqn (3). c C–H bond strengths were calculated using B3LYP/6-311g. d Benzene C–H bond strength is from ref. 23. e D rel(Rh–H) as defined in eqn (5) refers to the Rh–C bond strength relative to the Rh–Ph bond strength. | |||||
Phenyl | 6 | 0.00 | 0.00 (5) | 112.9d | 0.00 |
CH2C(![]() |
6 | 0.71 (3) | 0.21 (9) | 96.00 | −17.1 |
3a | 6 | 0.17 (3) | 3.97 (11) | 98.34 | −18.5 |
3b | 3 | 0.31 (3) | 2.42 (11) | 91.34 | −23.6 |
3b′ | 3 | 0.37 (3) | 4.21 (10) | 98.94 | −17.8 |
3c | 4 | 1.65 (3) | 3.67 (9) | 85.34 | −31.0 |
3d | 3 | 1.25 (3) | 0.27 (13) | 91.22 | −21.5 |
3e | 3 | 0.48 (3) | −0.76 (10) | 90.22 | −21.5 |
3f | 3 | — | — | 90.67 | — |
3g | 3 | 0.98 (3) | 0.08 (9) | 93.59 | −19.0 |
3g′ | 3 | 1.09 (3) | 0.77 (10) | 95.95 | −17.3 |
3h | 3 | 1.55 (3) | 1.25 (10) | 94.63 | −19.1 |
3i | 6 | 0.63 (3) | −0.040 (9) | 96.83 | −15.7 |
A plot of the relative Rh–C bond strengths vs. the C–H bond strengths shows a linear correlation for the studied substrates with α-keto or α-O2CR substitutions (Fig. 5). The positive correlation indicates that the Rh–C bond strengths could be inferred from the corresponding C–H bond strengths in R–H. The observed slope, RM–C/C–H = 1.22 (12), suggests that the Rh–C bond strengths vary in proportion to the C–H bond strengths, as was seen in the case of related systems where RM–C/C–H is also larger than unity (∼1.4).16,19,20
All of the products in these reactions except for two (plus benzene) possess either α-keto or –CH2OR functional groups. The two data points with β-keto groups with D(C–H) ≈ 98 kcal mol−1 and benzene are seen to lie on a slightly lower line with RM–C/C–H = 1.27 (1), as would be expected for activation of a C–H bond with no α-substitution.16
Of note here is the kinetic preference for terminal methyl C–H bond activation even though α-keto C–H activation is expected to be thermodynamically preferred. The observation of only trace quantities of resonances that could be attributed to the latter are consistent with the general observation that activation of CH2 bonds is kinetically slow. Consequently, in alkyl ketones and esters methyl C–H activation strongly predominates.
All photolysis experiments were performed using a 200 W Hg(Xe) arc lamp purchased from Oriel, which was fitted with a water-filled IR filter and a 324 nm high pass filter. All experiments were performed at 0 °C. All 1H and 13C NMR spectra were collected on either a Bruker Avance 400 or Avance 500 MHz spectrometer. Chemical shifts are reported in ppm (δ) referenced to the residual solvent peaks of C6D6 (δ = 7.16) and C6D12 (δ = 1.38). Elemental analysis was performed by the University of Rochester using a PerkinElmer 2400 series II elemental analyzer in CHN mode. All kinetic plots and least-square error analysis were done using Microsoft Excel.
Footnotes |
† This paper is dedicated to our collaborator and friend Prof. Robin Perutz FRS on the occasion of his 70th birthday, in recognition of his many important and creative contributions to C–H bond activation. |
‡ Electronic supplementary information (ESI) available: Experimental procedures and characterization data for all reactions. DFT calculated C–H bond strengths. See DOI: 10.1039/c9dt01802f |
This journal is © The Royal Society of Chemistry 2019 |