Matej
Žabka
and
Ruth M.
Gschwind
*
Institute of Organic Chemistry, University of Regensburg, D-93053 Regensburg, Germany. E-mail: ruth.gschwind@chemie.uni-regensburg.de
First published on 17th November 2021
In ion pairing catalysis, the structures of late intermediates and transition states are key to understanding and further development of the field. Typically, a plethora of transition states is explored computationally. However, especially for ion pairs the access to energetics via computational chemistry is difficult and experimental data is rare. Here, we present for the first time extensive NMR spectroscopic insights about the ternary complex of a catalyst, substrate, and reagent in ion pair catalysis exemplified by chiral Brønsted acid-catalyzed transfer hydrogenation. Quantum chemistry calculations were validated by a large amount of NMR data for the structural and energetic assessment of binary and ternary complexes. In the ternary complexes, the expected catalyst/imine H-bond switches to an unexpected O–H–N structure, not yet observed in the multiple hydrogen-bond donor–acceptor situation such as disulfonimides (DSIs). This arrangement facilitates the hydride transfer from the Hantzsch ester in the transition states. In these reactions with very high isomerization barriers preventing fast pre-equilibration, the reaction barriers from the ternary complex to the transition states determine the enantioselectivity, which deviates from the relative transition state energies. Overall, the weak hydrogen bonding, the hydrogen bond switching and the special geometrical adaptation of substrates in disulfonimide catalyst complexes explain the robustness towards more challenging substrates and show that DSIs have the potential to combine high flexibility and high stereoselectivity.
So far mechanistic studies have focused mainly on popular catalysts employed for the transfer-hydrogenation such as chiral phosphoric acids e.g. TRIP 1, and the more acidic disulfonimides 2 (see Fig. 1A).20–26 These widely used catalysts benefit from the axially chiral BINOL backbone, whose 3,3′-substituents can be fine-tuned for the desired reactivity and selectivity.14 The role of the catalysts in the catalytic cycle was studied using experimental and computational methods. The first step of the proposed catalytic cycle is the formation of an E-imine binary complex. Given sufficient thermal energy, the catalyst is capable of isomerizing the E-complex into a Z-imine complex, which are in slow exchange at 180 K, as shown by NMR studies by our group (Fig. 1B).27
We have also reported that for the complexes of CPAs, a strong, charge-assisted hydrogen bond is formed, as evidenced by the detection of 1JNH and 3JPH scalar couplings across the H-bond, with additional noncovalent CH–π and π–π interactions. This evidence is supported by the correlation of hydrogen bond strength and NMR parameters such as 1H and 15N chemical shifts in the Steiner–Limbach plot.9 In contrast, chiral DSIs form rather weak hydrogen bonds with imines and the complexes have more ion-pair character, allowing some additional structural flexibility.28,29
The reducing agent then approaches the binary complex. The reaction utilizes a sacrificial hydrogen donor, such as Hantzsch ester, to transfer a hydride ion to the LUMO-activated imine.30–32
The chiral catalyst in the complex is proposed to establish a new hydrogen bond to the reducing agent due to its bifunctional nature, thus enhancing the thermodynamic driving force for the hydride transfer (see Fig. 1C for principal arrangements in case of DSI).33 An analogous activation has been suggested in a bifunctional thiourea-catalysed transfer hydrogenation.34 With such dual activation offering an opportunity for efficient chirality transfer, a ternary complex is formed and chiral information is transmitted. The catalyst is then liberated from the complex and a proton transfer from the formed pyridinium ion ensures the regeneration of the catalyst, which can enter a new catalytic cycle. Based on extensive experimental evidence, the E/Z-isomerization and the ternary complex formation have been proposed to be the potential rate-determining steps in the cycle.35 As a result, the availability and detectability of the ternary complex in the reaction mixture is extremely limited.
Moreover, the bifunctional binding mode is a crucial factor for the reactivity, often overriding the acidity of the catalyst towards faster reaction rates. This has been demonstrated by comparing the reaction rates of DSI or its simple analogues compared to HCl as the monofunctional catalyst.36 Moreover, we have shown that a very acidic bis(sulfonic) acid catalyst gave the slowest reaction most likely due to the intramolecular H-bond stabilization of the resulting monosulfonate.28
However, the bifunctional binding of the substrate and reducing agent to the classical CPAs has not been experimentally disclosed so far. This topic is even more pressing with the far more complex situations in multiple H-bond acceptors present in the recently developed, highly-acidic ion pair catalysts. To the best of our knowledge, NMR based experiments – without extensive NOE map and the geometries proposed only by semi-empirical methods – were obtained exclusively for an organometallic Ir-catalyst and imine.37 In addition, many computational methods reproduce geometries of ion pair complexes reliably. However, the relative experimental populations of the binary complexes could not be reproduced by computations without large deviations so far, which raises questions about the correct evaluation of transition states.
Here, we present the first experimental proof for H-bonded ternary complexes of chiral disulfonimides (DSI) with imines and Hantzsch ester based on detailed NOE analysis, H-bond detection, relaxation and diffusion studies, and chemical shift perturbation analysis. The combination of these experimental data allowed us to select a computational method, which reproduced the experimental populations of the complexes. The NMR and computational analyses revealed the switching of weak H-bonds in multi-acceptor situations from the expected N–H–N pattern to an O–H–N binding in ternary complexes (see Fig. 1D). This unexpected feature has not yet been considered in the design stage of catalyst development so far. Moreover, the data showed that the inclusion of ground states is indispensable when assessing transition states of reactions where isomerization of intermediates is a slow process.
Only for DSIs 2, homogenous solutions at 180 K are formed, relatively sharp peaks are present and even intermolecular NOEs/HOEs are detected between signals of iminium, catalysts 2 and Hantzsch ester 3b. Similar intermolecular NOEs/HOEs hinting at ternary complex formation were observed using N-aryl imines [15N]-5a and 5b (Fig. 1D). Generally, the binary complex of DSI and imine is in fast exchange with the ternary complex and only average signals are observed (e.g., δH-bond (E) 14.53/(Z) 15.06 ppm in 2b/3b/5b, signals are split by 1JNH in the 15N-labelled imines and Hantzsch ester) (for further discussion and exclusion of other possibilities see ESI Chapter 6.2†).
The NMR spectra generally show the major E- and minor Z-iminium ions, with the hydrogen bond in slow mutual exchange. No free imines are detected in the samples, because the imines are protonated by the acidic catalysts. There is one set of signals for the Hantzsch ester with split 2,6-dimethyl group signal; and only one set of signals for the catalyst, accompanied by averaging of the signals of its two naphthyl groups (Fig. 1D). This averaging suggests a fast equilibrium with the binary complex coupled to a fast rotation around the catalyst's C2-axis. Interestingly, the rotation of the 3,3′-substituents is hindered in DSI complexes. For example, two distinct 19F signals are present for the catalyst 2a, and two 1H AB systems for catalyst 2b. Thus, we could confirm the presence of the ternary complex with DSI catalysts by NMR and exclude the possibility of the Overhauser effects stemming from separate Hantzsch ester complexes.
The population of Z-complexes was then doubled from 15% to 31% by photoisomerisation (back isomerization is stopped at 180 K). One intermolecular NOE contact between Z-2 of the iminium and the Hantzsch ester could be detected (see structure in Fig. 2A), which fits perfectly to the chemical shift perturbation and the calculated bifunctional structure of the ternary Z-complex. Thus, the chemical shift perturbation study in combination with the NOE detected corroborates the bifunctional binding of both imine and Hantzsch ester in the ternary complex for the first time spectroscopically.
To get further insight about this potential conformational flexibility within the ternary complex, we utilized imine 5b with an additional CF3 group as a spectroscopic sensor together with catalyst CF3-DSI 2b. The three CF3 groups allowed us to observe 1H,19F-HOESY signals between both the catalyst and Hantzsch ester as well as imine and Hantzsch ester (Fig. 3A and B), originating from the transiently formed ternary complex. Additionally, DOSY experiment at 180 K showed the three components – Hantzsch ester, imine, and the catalyst – diffuse together, corroborating the formation of a supramolecular complex (see ESI Chapter 11†). The estimated molecular mass matches the mass of the ternary complex. Typical NOE contacts were found for the two different conformations of the previously established E-imine binary complex (see Fig. 3C): EI (EN/EOI) which has the imine aryl next to the naphthyl group of the catalyst; and EII, which has the N-aryl ring close to the catalyst naphthyl ring. Since NOE contacts between the catalyst and the imine observed in the ternary mixtures originate from both binary and ternary complexes, we used only the contacts of the Hantzsch ester to the catalyst or the imine to reveal the ternary complex conformations (see ESI Chapter 7†). However, it seems that a new conformation, not populated in binary complexes is adopted which can accommodate all the observed NOE/HOE contacts. This anticipated structure could have an intermediate position of the imine between EI and EII structures, as was already observed for CPAs, namely in the CPA/imine dimeric species10 and in calculated transition state structures.18 The Hantzsch ester would be stacked above or below the imine. The evidence for this conformation comes from the NOE/HOE contacts that could not be assigned to EI and EII structures (Fig. 3B, right).
With the data in hand, we addressed the orientation of the bound Hantzsch ester in the ternary complex. The NOE/ROEs network detected indicates a bifunctional binding of the Hantzsch ester (via a very weak H-bond) and the imine to the catalyst as proposed previously for the CPAs by theoretical calculations and is already shown in Fig. 2B. In the case of the bifunctional binding mode, the Hantzsch ester interacts via its NH group. Indeed, only the neighboring 2,6-dimethyl groups show a significant diastereotopic splitting upon binding in the ternary mixture and show the largest reduction in T2 relaxation time (further details see ESI Chapter 10†). In addition, these 2,6-dimethyl groups show the strongest intermolecular NOE/ROEs (see ESI Chapter 6.2.3 and 6.2.4†). Thus, the bifunctional binding mode is confirmed and further insight into the position of the Hantzsch ester is exemplified by the relative NOE build-up rates upon selective irradiation of these Hantzsch ester methyl groups (Fig. 3D, right) and a 1D ROESY spectrum (Fig. 3D, left). The close proximity between the two hydrogen bonds in the ternary complex was further confirmed by a selective NOE experiment from the proton of the catalyst/imine hydrogen bond (δH 14.53 ppm) to the Hantzsch ester methyl protons and vice versa.
For the first time, direct spectroscopic evidence is provided for the bifunctional binding mode of a Brønsted acid catalyst with the substrate and the reagent. In addition, the investigated ternary complexes might show conformational flexibility that reflects the situation in the binary complexes, or a single new conformation with intermediate imine/Hantzsch ester position.
This large energetic overestimation of the E-imine binary complexes in Brønsted acid catalysis by the applied theoretical methods has been a general problem so far.10 Since hydrogen bonds and π,π-interactions dominate the interaction mode revealed by NMR, we tested the B97-D functional, as it was developed to adequately describe hydrogen-bonded DNA base pairs.40,41 Indeed, calculating the Gibbs free energies of the binary complexes by the B97-D/def2-QZVPP/SMD//TPSS-D3(BJ)/def2-SVP/SMD level of theory correctly reproduces for the first time the experimental E/Z ratio (2a/5a exp. E/Z = 88%/12% at 180 K; calc. E/Z = 87%/13%). Out of the five conformations for (CF3)2-DSI 2a/5a the major structures are EN (∼87% population), and ZII (12%). Furthermore, from 8 tested methods using ORCA computational software,42 the next best energetic estimation was provided by a more advanced, robust double hybrid B2PLYP/CBS (EN ∼ 93% population, ZI ∼ 6.5%; see ESI Chapter 14.7†).43,44 Moreover, the reaction Gibbs free energy of the Hantzsch ester 3d binding to the binary complex (CF3)2-DSI 2a/Z-5a was best reproduced also by this method (exp. −4.6 kJ mol−1; calc. −9.9 kJ mol−1; see ESI Chapter 14.10†). Thus, an almost quantitative assessment of both relative energies of binary complexes and the binding of the Hantzsch ester could be achieved by selected computational methods.
However, the ENI′′ conformation cannot accommodate all of the experimental NOE contacts alone in contrast to the conformation . Its presence at 180 K is corroborated experimentally by all the NOE and HOE contacts. Indeed, this EO complex is easily accessible at ambient temperature reaction conditions with the reactive form of 3 such as 3a and is a direct precursor to the E-transition state. Detailed structural analysis is given below. To our knowledge, this is the first complex in ion pair catalysis, in which an O–H–N hydrogen bond is preferred over an N–H–N hydrogen bond in presence of a multiple H-bond donor–acceptor system. So far, only for a free IDPi catalyst dimer dynamic structure,46 and our DSI binary complexes,28 the possibility of switching between oxygen and nitrogen atoms was proposed.
Next, we calculated the Gibbs free energies of the ternary complexes with different methods for the single-point energy calculation: B97-D and B2PLYP discussed above, one additional double hybrid functional,47 and SCS-MP2 used previously for CPA complexes in our group (Fig. 4A).27
We evaluated the methods based on the experimental data in which substantial populations of some EN conformers or a substantial population of are required to potentially detect the distinct NOE contacts and especially the NOE build-up rates discussed above (Fig. 3C and D). However, based on the optimized ternary complex structures and a thorough NOE analysis, it then became clear that the structure fits all the NOE and HOE data (see ESI Chapter 7.2†). For instance, the 2a/E-5b/3b complex showed intermolecular HOE contact between methyl group of the imine parent ketone and the 3-substituent of the catalyst, which cannot be found in any of the EN structures (Fig. 4A).
This conformation develops considerable dispersion areas between the imine (parent ketone part aromatic ring), the 3,3′-substituent and the Hantzsch ester that compensate for the lack of interactions of the N-substituent with the catalyst (for NCI plot see Fig. 4C and ESI Chapter 14.8.7†). This may explain high enantioselectivities of N-methyl and N-unsubstituted imines. Therefore, appropriate computational methods should reflect a high population of the complex.
All the computational methods predict as the most stable conformation for the solution-phase geometry-optimized structures from both conformational searches (see Fig. 4A). In addition, after the principal conformational search, we conducted a DLPNO-CCSD(T) calculation that confirms the energetic bias between the principal EO and a similar EN conformation towards the EO structure. This was in agreement with the other computational methods used in the principal conformational search (see ESI 14.8†).48,49 Local energy decomposition at DLPNO-CCSD(T)/def2-TZVP level of theory shows the dispersion, electrostatics and exchange contribution in two complexes compared to binary EN complex (see ESI 14.9.1†).50–52 A stabilizing dispersion interaction develops between the imine and the Hantzsch ester in the ternary complex.
Moreover, the binding energy was decomposed, confirming larger binding energy of the EO complex. The energy decomposition showed that the electron preparation (destabilization by geometrical strain) is compensated by the gain in electrostatic energy (presumably including the hydrogen bond), and the extra stabilization which is provided by dispersion and exchange energy can aid in the ternary complex formation. Indeed, for the EO conformation, the electron preparation penalty is lower than in the EN complex and less geometrical distortion is thus required in the binding process. The dispersion interaction density plot of the complex shows the interaction between the CF3-DSI catalyst 2b and imine 5b, where the strongest dispersion is at the catalyst O and N atoms constituting the hydrogen bond (Fig. 4D). Dispersion is thus vital in stabilization of the pre-reacting complexes.
In line with the energy decomposition, the electrostatic potential surface map of CF3-DSI 2b/imine 5b/Hantzsch ester 3c revealed the potential binding sites as the sites providing electrostatic or hydrogen-bond interactions with the Hantzsch ester. This map shows significant negative charge located at the nitrogen and oxygens of the DSI catalyst in its EN binary complex (Fig. 4B), attracting the Hantzsch ester to develop a hydrogen bond resulting in the bifunctional activation. The negative charge is slightly reduced upon the binding of the Hantzsch ester to form the ternary complex.
The energetic preference of conformation , which matches the NMR data, is given by the B2PLYP method and is in line with the binary complex energetics and Z-binding equilibrium calculations. Therefore, this method seems to be universal to describe the energetics in this study, in contrast to other methods which over- or underestimate some of the species.
Overall, for the first time the ratio of E- and Z-imine binary complexes were correctly reproduced by computational methods. The calculations for the DSI E-ternary complexes revealed the major conformation and disfavored ENI′′ conformation. The conformation has an intermediate position of both the imine and the Hantzsch ester; and resembles a precursor for the transition state. In addition, provides exclusively dispersion areas to the 3,3′-substituents and the Hantzsch ester, which may explain the high enantioselectivities for N-Me imines and NH imine hydrochloride salts.36
This means the transfer hydrogenation is under kinetic control and the reaction barriers from the intermediate complexes to the transition states determine the stereoselectivity.56 Moreover, additional photoisomerization/back-isomerization experiments show that the thermal E/Z-isomerization barrier within the binary complex is higher than the hydride step at 298 K (see Fig. 5B and ESI Chapter 12†). As a result, this very slow isomerization of the binary complexes cannot be regarded as a fast E/Z pre-equilibrium. Thus, the classic Curtin–Hammett principle cannot be applied,57 as “the product composition is formally related to relative concentrations of the conformation isomers”.58
Therefore, for the ΔG‡ values, not only individual transition states energies but also the stabilities of the intermediates have to be considered. In addition, in this study multiple experimental data are available about the ground states and the energetics of late intermediates.
The calculated reaction energy profile (Fig. 5C) allows for the energetic barrier assessment from to TS-E-R (ΔG‡DCM,298 40.5 kJ mol−1). Compared to that, the energetic barrier from the lowest energy ZO-ternary complex to the transition state TS-Z-S is higher in energy (ΔG‡DCM,298 63.2 kJ mol−1). While this energetic offset still suggests the exclusive formation of the major R-enantiomer (experimental er 69:31 R:S), the inclusion of the intermediate energetics shifts the theoretical values towards the correct experimental enantioselectivity.
Within this combined analysis of experimental and computational data, each step of computational level was backed by experimental data and used for the selection of the theoretical method. Overall, this approach shows the importance of ground states and their energetics when investigating stereoselectivity in kinetically controlled reactions without fast pre-equilibration of the intermediates.
Moreover, this study convincingly demonstrates that the combination of experimental and computational analyses of late intermediates in ion pair catalysis is necessary for the interpretation of transition states. The correct energetic assessment of ion pairs is most critical in computational chemistry, so in this study, the complexes and binding events were used as key to select computational tools and to validate the essential calculations. This approach allowed us for the first time to reproduce correct populations of the binary complexes. Furthermore, the consideration of the reaction barriers from the ternary complexes to TSs showed the importance of structures and energetics of late intermediates in case of high isomerization barriers.
Overall, this study shows that ternary complex formation is favoured for catalysts with an open binding site and that in case of multiple hydrogen-bond donors the hydrogen bond can switch between the binary and ternary complexes leading to more favourable conformers resembling the transition states. The rather weak binding of the second substrate and the preferential stabilization of the transitions states by hydrogen bonding resembles enzymatic catalysis. In contrast to the CPAs, in which the strong hydrogen bond, rigid complexes and specific noncovalent interactions govern the stereoselectivity, the DSIs can adopt a more favourable conformation by hydrogen bond switching in the ternary complexes. For DSIs a strong and rigid hydrogen bond as adopted in CPAs would be detrimental to the stereoselectivity. In the dynamic system of the DSIs the substrate position in the TS provides mainly interactions of the parent ketone part of the imine with catalyst 3,3′-substituent. This explains the enhancement in enantioselectivity for N-methyl imines with no additional stabilization from the N-substituent. On the other hand, decrease in enantioselectivity with the electronic variation of the aryl imines corroborates a demand for a weak hydrogen bond. Thus, DSIs have the potential to combine high flexibility and high stereoselectivity, which offers an advantage over enzymatic catalysis, where more flexible and promiscuous enzymes are also less selective.59 It may also confirm the concept of structural flexibility as a vital point in asymmetric catalysis.60
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/d1sc03724b |
This journal is © The Royal Society of Chemistry 2021 |