I. E.
Golub
a,
O. A.
Filippov
a,
N. V.
Belkova
a,
L. M.
Epstein
a,
A.
Rossin
b,
M.
Peruzzini
*b and
E. S.
Shubina
*a
aA.N. Nesmeyanov Institute of Organoelement Compounds, Russian Academy of Sciences (INEOS RAS), Vavilova 28, 119991 Moscow, Russia. E-mail: shu@ineos.ac.ru
bIstituto di Chimica dei Composti Organometallici, Consiglio Nazionale delle Ricerche (ICCOM CNR), via Madonna del Piano 10, 50019 Sesto Fiorentino (Florence), Italy. E-mail: maurizio.peruzzini@iccom.it
First published on 10th May 2016
The interaction of the η1-tetrahydroborate copper(I) complex (triphos)Cu(η1-BH4) (1) with proton donors [CF3CH2OH (TFE), (CF3)2CHOH (HFIP), (CF3)3COH (PFTB), PhOH, p-NO2C6H4OH (PNP), p-NO2C6H4NNC6H4OH (PNAP), CF3OH] was a subject of a combined IR spectroscopic and theoretical investigation. Spectral (Δν) and thermodynamic (ΔH) parameters of dihydrogen bond (DHB) formation were determined experimentally. The terminal hydride ligand (characterized by the basicity factor Ej(BH) = 0.87 ± 0.01) is found to be a site of proton transfer which begins with nucleophilic substitution of BH4− by the alcohol oxygen atom on the copper center (BH pathway). The activation barrier computed for (CF3)2CHOH in CH2Cl2 – ΔG‡273 K = 20.6 kcal mol−1 – is in good agreement with the experimental value (ΔG‡270 K = 20.0 kcal mol−1). An abnormal dependence of the reaction rate on the proton donor strength found experimentally in dichloromethane is explained computationally on the basis of the variation of the structural and energetic details of this process with the proton donor strength. In the second reaction mechanism found (CuH pathway), DHB complexes with the initial ROH coordination to the bridging hydride lead to B–Hbr bond cleavage with BH3 elimination. “Copper assistance” via the Cu⋯O interaction is not involved. This mechanism can be evoked to explain the occurrence of proton transfer in coordinating solvents.
In previous studies carried out on (Ph3P)2Cu(η2-BH4)17 and (PP3)Ru(η1-BH4),18 PP3 = κ4-P(CH2CH2PPh2)3 (Scheme 2), we have shown that coordination of the BH4− ligand to the metal decreases the proton accepting ability of the tetrahydroborate ligand (if compared with the non-coordinated BH4− anion).
In the presence of protic reagents, the simultaneous existence of multiple hydride centres (bridged and terminal BH and MH hydride ligands) may lead to the formation of a large variety of dihydrogen-bonded complexes (DHB), but only a few of them are real intermediates of the proton transfer reaction.17,18
As part of an ongoing systematic investigation addressing the reactivity of transition metal tetrahydroborates, we report here a combined theoretical (DFT) and spectroscopic study (IR, NMR) of the interaction of the known copper(I) tetrahydroborate complex (triphos)Cu(η1-BH4) (1) (Scheme 3), [triphos = κ3-H3CC(CH2PPh2)3] with a number of proton donors (OH acids). This study is aimed at unraveling the proton transfer mechanism to monodentate tetrahydroborate (η1-BH4) complexes, accompanied by the release of molecular hydrogen and at assessing the influence of the DHB complex type and the metal atom nature on the H2 evolution reaction.
Replacement of triphos with triphosMe does not have any meaningful effect on the initial hydride geometry, as the optimized structures of complexes 1 and 2 do not differ by more than 0.08 Å for Cu–P bond distances and 0.03 Å for the B–H bond distances (Table S1†). The angles ∠P–Cu–P and ∠H–B–H do not differ more than ±5°. The complexes 1 and 2 form the same set of DHB complexes with all alcohols, featuring similar geometries (Fig. S3–S6†). This validates the use of complex 2 as a model.
Coordination of the tetrahydroborate anion to the metal atom leads to a variety of possible DHB complexes involving BH ligands.17,18 The geometry optimization (DFT/M06) for 2·HOR gives five different types of DHB complexes (Scheme 4): bifurcated DHB complexes with preferential coordination to BHbr (IIbc) (this type was found for all alcohols except for MeOH); complex with coordination to the Cu atom (IIcb); bifurcated DHB complexes on two BHterm (IIa) and BHterm and BHbr (IIab) and trifurcated DHB complexes on BHbr and two BHterm (IIIab).
![]() | ||
Scheme 4 Possible types of DHB complexes between 2 and ROH. The structural parameters reported on the scheme as a representative example are coming from the adducts between 2 and (CF3)2CHOH (HFIP). |
Trifurcated DHB complexes such as IIIab were previously described for (PP3)RuH(η1-BH4),18 so we can assume that formation of trifurcated DHB complexes is possible only in the case of a monodentate tetrahydroborate ligand (η1-BH4).
Analysis of the molecular electrostatic potential (MEP) of 2 reveals an enhanced electron density on the BH4− ligand with two minima (Vmin) at −52.1 and −54.3 kcal mol−1, located at BHterm ligands (Fig. 2). This fact suggests the preferred proton donor coordination on BHterm ligands.
![]() | ||
Fig. 2 Molecular electrostatic potential map of 2 (at a distance 1.5 vdW) in the RGB scale 0.06 ÷ −0.09 a.u. Electron density minima (Vmin in kcal mol−1) marked as red spheres. |
As expected, upon DHB formation the charge on the proton of ROH becomes more positive, whereas the charge on the interacting hydridic hydrogen(s) becomes more negative (Table S8†).
Within the framework of the QTAIM theory, a hydrogen bond is characterized by the presence of a (3, −1) critical point; this allows for its easy identification and differentiation from other types of interactions.24 Despite the existence of several short intermolecular contacts in all DHB complexes 2·HOR, a critical point (3, −1) was found only for the shortest contact with the most linear O–H⋯H(B) and O–H⋯Cu arrangement (Table 1, Fig. S8–S13, Table S11†). The presence of additional interactions causes deviation of the OH⋯X moiety from linearity and mirrors the values of the H⋯H and H⋯Cu bond ellipticity. The maximum ellipticity value was found in complexes HFIP_IIIab (ε = 1.39), TFE_IIcb (ε = 1.03) and MeOH_IIab (ε = 0.97).
E H⋯X, kcal mol−1 | ∇2ρc, au | ρ c, au | ε | Contact | |
---|---|---|---|---|---|
IIbc | −3.2 | 0.047 | 0.019 | 0.25 | BHbr⋯HO |
IIcb | −3.0 | 0.046 | 0.019 | 0.17 | Cu⋯HO |
IIa | −5.0 | 0.064 | 0.026 | 0.35 | BHt1⋯HO |
IIab | −5.6 | 0.067 | 0.028 | 0.20 | BHt1⋯HO |
IIIab | −3.2 | 0.051 | 0.018 | 1.39 | BHbr⋯HO |
WBI (bond population) is a parameter that characterizes the order of the bond between two atoms.20 The values of WBI for the primary H⋯H contact in the DHB complexes 2·HOR range from 0.008 to 0.058, while for secondary interactions the WBI values are less than 0.007 (Table S9†). In IIbc complexes, for TFE and HFIP, the WBI value of the OH⋯Cu contact is about 0.031, whereas in the IIcb complex WBI values range from 0.039 to 0.061. The WBI values for interacting OH and BH bonds decrease according to its elongation.
The electron density shift that takes place during the DHB formation was analyzed using the “base-to-acid” donation energy estimated from 2nd-order perturbative analysis (E2) of donor–acceptor interactions as implemented in NBO.25,26 Typically, the hydrogen bond entails the transfer of the electron density from the HOMO orbital of the base to an empty orbital (LUMO) of the acid. In all the complexes analyzed herein, the main σbase →
-donation corresponds to the shortest H⋯H contact. Secondary contacts possess weaker but still valuable donation and notably only the energy of primary donation is sensitive to the proton donor strength (Table S10†). For DHB complexes IIa, the identified donations are from two bonding molecular orbitals (MO) of BH ligands to the anti-bonding MO of the OH-group: σBHt1 →
and σBHt2 →
. For complexes IIab, the main donations are from the bonding MO of the BH ligand to the three-centered MO of the Cu–H–B bond: σBHt1 →
and τCu–H–B →
. Complexes IIbc and IIcb are both characterized by τCu–H–B →
and donation from electron pairs on the Cu d-orbital to the alcohol (ndCu →
). For IIbc the τCu–H–B →
energy is larger, whereas for IIcb the ndCu →
has a dominant impact on the total “base-to-acid” donation energy. Trifurcated complex IIIab with TFE and HFIP is characterized by a strong stabilization energy E2 of the primary τCu–H–B →
interaction and two weak σBHt1 →
and σBHt2 →
donations. For all the complexes studied, the secondary interactions provide over 15% of the total amount of stabilization energy (E2). Thus, NBO analysis confirms the multifurcated nature of DHB complexes through the existence of several donor–acceptor interactions.
Formation of intermolecular complexes leads to the low-frequency shift of the stretching vibrations involved in DHB (Tables 3 and S5†). The low-frequency shift of νOH falls in the range from 144 to 357 cm−1, while the low-frequency shift of is between −4 and −17 cm−1. The largest ΔνsBH values (from −11 to −42 cm−1) were found for the complexes IIa and IIab. The low-frequency shifts νBHbr ranging from −13 to −39 cm−1 were computed for the complexes of IIbc and IIńb types only.
Proton donor |
P
i![]() |
ν freeOH | ν bondOH | ΔνOH | (ΔνOH) |
---|---|---|---|---|---|
a P i – acidity factors as characteristics of the acid proton-donating ability were taken from ref. 17 and 27. | |||||
TFE | 0.90 | 3600 | 3419 | −181 | −3.8 |
PhOH | 1.00 | 3569 | 3363 | −206 | −4.0 |
HFIP | 1.07 | 3576 | 3372 | −204 | −4.0 |
PNAP | 1.23 | 3546 | 3267 | −279 | −5.0 |
PNP | 1.27 | 3546 | 3245 | −301 | −5.3 |
PFTB | 1.33 | 3525 | 3245 | −290 | −5.2 |
These data allow for the calculation of the basicity factor of the BH ligand Ej(BH) = 0.87 ± 0.01. The Ej(BH) values obtained from the computed frequencies are in good agreement with the experimental outcomes (Ej(BH) = 0.87 ± 0.01 for IIa complexes and 0.84 ± 0.01 for IIab) (Tables S6 and S7, Fig. S7†). This estimation shows that the proton accepting ability of the BH ligand in (triphos)Cu(η1-BH4) is lower than that of BH in (Ph3P)2Cu(η2-BH4) (Ej = 0.91)17 and (PP3)RuH(η1-BH4) (Ej = 0.98).18
The IR spectra of complex 1 alone and in the presence of an excess of TFE (5–10 equiv.) in THF at 190 K (Fig. 3) show a change of the symmetry of BH stretching vibration bands of 1 ( = 2387 cm−1 and new bands
= 2351 cm−1) and the appearance of bonded BH-groups vibration,
= 2338 cm−1 (Δν = −49 cm−1).
![]() | ||
Fig. 3 IR spectra in the νBH region of 1 (0.027 M, blue dashed line) and in the presence of TFE (10 equiv.) in THF; l = 0.4 mm, T = 190 K. |
The reaction scheme and its kinetic equation (Scheme 5 and eqn (1) and (2)) are similar to that obtained previously for hydride protonation in (Ph3P)2Cu(η2-BH4).17 The observed rate constants (270–315 K) range from (3.5 ± 0.1) × 10−4 to (4.7 ± 0.1) × 10−3 s−1 (Table 5). From the Eyring analysis of the temperature dependence the activation parameters were obtained for the reaction with HFIP: ΔH‡ = 9.0 ± 0.5 kcal mol−1 and ΔS‡ = −44 ± 2 cal (mol K)−1. A high negative entropy value indicates a highly organized transition state as was found previously for (Ph3P)2Cu(η2-BH4).17
![]() | (1) |
k3 ≫ k−2; K1[b] ≪ 1 ⇒ kobs ∼ K1k2[b] | (2) |
Alcohol | Ratio | k obs, (M s)−1 | Temperature |
---|---|---|---|
TFE | 1![]() ![]() |
(4.9 ± 0.1) × 10−4 | 270 K |
1![]() ![]() |
(6.4 ± 0.1) × 10−4 | ||
HFIP | 1![]() ![]() |
(3.5 ± 0.1) × 10−4 | 270 K |
1![]() ![]() |
(5.4 ± 0.1) × 10−4 | ||
HFIP | 1![]() ![]() |
(4.0 ± 0.1) × 10−4 | 290 K |
HFIP | 1![]() ![]() |
(8.5 ± 0.1) × 10−4 | 300 K |
HFIP | 1![]() ![]() |
(4.7 ± 0.1) × 10−3 | 315 K |
Remarkably, the course of proton transfer via the BH pathway depends on the proton donor strength. Thus, for a strong proton donor like CF3OH the first transition state (TS1BHA+B) is concerted, combining the first two elementary steps: nucleophilic substitution (A) and proton transfer (B) (Fig. 5 and Fig. S14 and S15†) followed by low-barrier H2 evolution (TS1BHC). The transition state TS1BHA+B is a six-membered cycle [(B)–H–Cu⋯O⋯H⋯H–(B)] (Fig. S16†), similar to what was found for (Ph3P)2Cu(η2-BH4).17
![]() | ||
Fig. 5 Energy profiles for the protonation of 2 by CF3OH (black solid line) and HFIP (blue dashed line) via the BH pathway. |
For weaker proton donors (HFIP, TFE, MeOH) the first transition state (TS1BHA) is simple nucleophilic substitution, while the second transition state is concerted (TS2BHB+C) and includes simultaneous proton transfer (B) and H2 dissociation (C) stages (Fig. 6).
![]() | ||
Fig. 6 M06-optimized structures of TSs (a, c) and intermediates (b) for the BH pathway of proton transfer from HFIP to (triphosMe)Cu(η1-BH4). |
The concerted stage (B+C) for HFIP, TFE and MeOH is the rate determining step, and it resembles simple protonation of BH4− by a medium strength acid like TFE.31 Comparing the activation energies of BH4− protonation by ROH31 (Table 6) and by (triphosMe)Cu(η1-O(R)H) (TSBHB+C, Fig. 5), a 15–25 kcal mol−1 barrier lowering is recorded when the alcohol is coordinated to copper. The calculated value of the activation barrier for TFE is lower than that for HFIP (Table 6), in full agreement with the experimental observations (Table 5). This is obviously connected with the different “acidity enhancement” upon alcohol coordination to copper and formation of the active (triphosMe)Cu(η1-O(R)H) species. We propose that TFE has the best balance between the initial OH acidity and the basicity of the oxygen atom interacting with Cu. The combination of these two factors leads to the maximal lowering of the activation barrier of the rate determining step.
BH pathway | CuH pathway | ||||
---|---|---|---|---|---|
TS1BH![]() |
TS2BH![]() |
TSBH4−![]() |
TS1CuH | TS2CuH | |
a TS1BH is TS1BHA+B for CF3OH or TS1BHA for other alcohols. b TS2BH is TS2BHC for CF3OH or TS2BHB+C for other alcohols. c Activation barriers of concerted proton transfer and hydrogen evolution to BH4− as suggested in ref. 31, calculated on the M06/6-311++G(d,p) level. | |||||
CF3OH | 11.0 | 5.4 | — | 12.5 | 2.1 |
HFIP | 7.2 | 20.6 | 35.1 | 33.2 | 1.3 |
TFE | 10.4 | 18.9 | 44.5 | 33.3 | 0.9 |
MeOH | 11.3 | 35.7 | 53.3 | 36.4 | 0.6 |
A second possible proton transfer mechanism is the protonation of the CuH site (CuH pathway) going through the formation of DHB complexes at the BHbr site (IIbc and IIab). The first stage of the process (TS1CuH) implies the concerted B–Hbr bond dissociation and transfer of the HO proton to the Cu–Hbr yielding the [(triphosMe)Cu(η2-H2)]+ complex weakly bound to the [(RO)BH3]− counterion (Fig. 7). The subsequent H2 elimination gives the (triphosMe)Cu(η1-O(R)BH3) product via a negligible barrier TS2CuH (less than 2.1 kcal mol−1 for all proton donors, Table 6). This CuH pathway is similar for all the proton donors studied, with an activation barrier (TS1CuH) in the 33.2–36.4 kcal mol−1 range for HFIP, TFE and MeOH. In the case of CF3OH this activation energy is much smaller: 12.5 kcal mol−1. The large energetic difference between strong and weak proton donors is somewhat similar to that found for (PP3)Ru(η1-BH4).18
![]() | ||
Fig. 7 M06-optimized structures of TSs (a, c) and intermediates (b) for the CuH pathway of proton transfer from HFIP to (triphosMe)Cu(η1-BH4). |
The reaction with CF3OH features a higher impact of O–H bond dissociation whereas HFIP, TFE and MeOH have a predominant contribution of B–Hbr bond dissociation to the TS geometry (Fig. S16–S25†). For this reason, the activation barriers of proton transfer from CF3OH are comparable for both pathways (TS1CuH, ΔG‡theor = 12.5 kcal mol−1; TS1BHA+B, ΔG‡theor = 11.0 kcal mol−1) (Fig. S14†).
One more peculiarity of the CuH pathway is the absence of direct involvement of the copper atom in the reaction, at odds with the BH pathway. This results in the ability of the title complex to undergo proton transfer also in coordinating solvents like THF (via the CuH pathway), unlike (Ph3P)2Cu(η2-BH4).17 The latter does not react with proton donors in THF due to the Cu⋯O interaction with the solvent which prevents the “copper assisted” lower barrier proton transfer. Thus, the copper assistance along the CuH pathway for (triphos)Cu(η1-BH4) is not needed, and this reaction route becomes feasible also in the presence of coordinating solvents despite its higher activation barriers (TS1CuH, ΔG‡theor = 33.2 kcal mol−1 for HFIP) when compared with the BH pathway (TS2BHB+C, ΔG‡theor = 20.6 kcal mol−1 for HFIP). In DCM, the operating mechanism for all proton donors should be the BH pathway. The calculated activation barrier for HFIP (ΔG‡273 K = 20.6 kcal mol−1) is in good agreement with the experimental data (ΔG‡270 K = 20.0 kcal mol−1 and ΔG‡315 K = 21.8 kcal mol−1).
HPLC grade solvents (Acros Organics) were used for sample preparation after additional purification by standard procedures. Dichloromethane (DCM) and tetrahydrofuran (THF) were dehydrated over CaH2 and Na/benzophenone, respectively. All solvents were freshly distilled under argon prior to use. Deuterated solvent (CD2Cl2) was dried on CaH2 and degassed by three freeze–pump–thaw cycles prior to use. Fluorinated alcohols were obtained from P&M (Moscow, Russia) and Fluka Analytical, were dried over anhydrous K2CO3 and distilled under argon prior to use. Other reagents were from Sigma-Aldrich and were used as received.
Frequency calculations were performed for all the optimized complexes in the gas phase and are reported without the use of scaling factors. The nature of all the stationary points on the potential energy surfaces was confirmed by a vibrational analysis.39 Transition state (TS) structures showed only one negative eigenvalue in their diagonalized force constant matrices, and their associated eigenvectors were confirmed to correspond to the motion along the reaction coordinate under consideration using the Intrinsic Reaction Coordinate (IRC) method.40
The complex formation energy was calculated in the gas phase taking into account the basis sets superposition error (by the Bernardi and Boys method, BSSE),41 and ZPVE correction was determined from the unscaled harmonic frequencies.42,43
Inclusion of nonspecific solvent effects in the calculations was performed by using the SMD method.44 The interaction energy was calculated in THF (ε = 7.4) and CH2Cl2 (ε = 8.9) for the gas phase optimized geometries. Changes in Gibbs energies and enthalpies in the solvent were determined using the corresponding corrections obtained for the gas phase:45
ΔHSolv. = ΔESolv. + ΔHcorrgas | (3) |
ΔGSolv. = ΔESolv. + ΔGcorrgas | (4) |
Natural atomic charges and Wiberg bond indices20 were calculated using the natural-bond orbital (NBO) analysis19 implemented in Gaussian09. Topological analysis of the electron-density distribution function ρ(r) was performed using the AIMALL46 program package based on the wave function obtained by the M06 calculations. The energies of H⋯H interactions were calculated using the correlation between the binding energy (EH⋯H) and the value of the density-functional potential energy V(r) in the corresponding critical point (3, −1): EH⋯H = 0.5·V(r).47,48 Hydrogen bond ellipticity, εH⋯H, was defined as ε = (λ1/λ2 − 1), where λ1 and λ2 are the negative eigenvalues of the Hessian of the electron density at the bond critical point ordered such that λ1 < λ2 < 0.21–23
In contrast, DHB complexes with the initial ROH coordination to the bridging B–H bond lead to B–Hbr bond cleavage with subsequent BH3 elimination and formation of the related copper hydride (triphos)CuH. This pathway does not involve any kind of “copper assistance” via the Cu⋯O interaction, so this mechanism can be evoked to explain the occurrence of proton transfer also in coordinating solvents. As copper badly stabilizes molecular hydrogen complexes (non-classical hydrides), the protonation of copper hydride is disfavored with respect to protonation of boron hydride even for strong proton donors (exemplified by CF3OH). This behavior differs from that shown by (PP3)RuH(η1-BH4),6 where the preferred pathway involves the BHbr bond dissociation followed by the ruthenium hydride protonation. The mechanism of proton transfer to monodentate tetrahydroborate (η1-BH4) complexes depends on the metal ability to stabilize η2-H2 complexes.
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/c6dt01104g |
This journal is © The Royal Society of Chemistry 2016 |