Sai V. C.
Vummaleti
a,
David J.
Nelson
bc,
Albert
Poater
d,
Adrián
Gómez-Suárez
b,
David B.
Cordes
b,
Alexandra M. Z.
Slawin
b,
Steven P.
Nolan
*b and
Luigi
Cavallo
*a
aKAUST Catalyst Center, Physical Sciences and Engineering Division, King Abdullah University of Science and Technology, Thuwal, 23955-6900, Saudi Arabia. E-mail: luigi.cavallo@kaust.edu.sa
bEaStCHEM School of Chemistry, University of St Andrews, Purdie Building, North Haugh, St Andrews, Fife KY16 9ST, UK. E-mail: snolan@st-andrews.ac.uk
cWestCHEM Department of Pure and Applied Chemistry, University of Strathclyde, Thomas Graham Building, 295 Cathedral Street, Glasgow, G1 1XL, UK
dInstitut de Química Computacional i Catàlisi and Department de Química, Universitat de Girona, Campus de Motilivi, E-17071, Girona, Spain
First published on 2nd January 2015
The electronic nature of the interaction of NHCs with metal centres is of interest when exploring their properties, how these properties influence those of metal complexes, and how these properties might depend on ligand structure. Selenourea and phosphinidene complexes have been proposed to allow the measurement of the π-accepting ability of NHCs, independent of their σ-donating ability, via the collection of 77Se or 31P NMR spectra, respectively. Herein, the synthesis and characterisation of selenoureas derived from a range of imidazol-2-ylidenes, 4,5-dihydroimidazol-2-ylidenes and triazol-2-ylidenes are documented. Computational studies are used to explore the link between the shielding of the selenium centre and the electronic properties of the NHCs. Results show that δSe is correlated to the energy gap between a filled lone pair orbital on Se and the empty π* orbital corresponding to the Se–NHC bond. Bond energy decomposition analysis indicated no correlation between the orbital σ-contribution to bonding and the chemical shielding, while a good correlation was found between the π-contribution to bonding and the chemical shielding, confirming that this technique is indeed able to quantify the ability of NHCs to accept π-electron density. Calculations conducted on phosphinidene adducts yielded similar results. With the link between δSe and δP and π-back bonding ability clearly established, these compounds represent useful ways in which to fully understand and quantify this aspect of the electronic properties of NHCs.
NHCs‡ were originally believed to be purely σ-donors, with negligible contributions from π-bonding. Subsequent studies have established that NHCs can accept electron density via π-back donation to an extent that cannot be neglected when considering their electronic properties.14–16 In some cases, NHCs can even function as π-donors.17 As the TEP requires that all ligands (L) being compared have a similar degree of π-accepting ability (it reflects the net electron density at the metal centre) it is not merely an indicator of σ-donating ability. For example, 4,5-dihydroimidazol-2-ylidenes appear to be less electron-donating than the equivalent imidazol-2-ylidenes (from the TEP),7 yet in reality they are more σ-donating, but also more π-accepting.18
A number of methods to assess the π-accepting ability of NHCs have been proposed (Fig. 1). Nolan demonstrated the use of 1JPt–C coupling constants in [PtCl2(DMSO)(NHC)] complexes, prepared in one step from the free NHC and [PtCl2(DMSO)2].18 Bertrand used 31P NMR spectroscopy of phosphinidene adducts, which were prepared from the reaction of the free NHC with PPhCl2, followed by reduction with KC8 or Mg.19 Ganter utilised 77Se NMR spectroscopy of selenourea compounds, which were synthesised from the reaction of the imidazolium salt with KHMDS at −78 °C in the presence of elemental selenium;20 later work by us has shown that these can be prepared conveniently at room temperature using potassium tert-butoxide as the base.21,22 A linear correlation between δSe (for the selenoureas) and δP (for the phosphinidenes) has been demonstrated for seven examples.20 More recently, Ciancaleoni and Belpassi conducted a detailed and thorough theoretical study of [Ni(CO)3L] and [Au(CO)L] complexes, showing that while the νCO of the former are excellent indicators of the overall electron density at the nickel centre, the latter indicate solely the π-accepting ability of L.23 Only a limited number of such gold complexes have been disclosed, but a synthetic route is known.24,25 Belpassi and Zuccaccia have also examined the effect of ligand L on σ-donation and π-back bonding in [AuL(NHC)] complexes.26
The phosphinidene and selenourea systems are the only systems where a considerable number of experimental data points are available; relatively few (structurally quite similar) examples of platinum and gold complexes of the necessary forms have been disclosed. For the phosphinidenes and selenoureas, the chemical shift trends are consistent with by chemical intuition what one might expect the scale of π-accepting ability to look like. 4,5-Dihydroimidazol-2-ylidenes are known to be more π-accepting than their imidazol-2-ylidene congeners, while one would expect the presence of carbonyl groups on the backbone to increase the π-accepting ability. However, a thorough and detailed analysis of the bonding in such compounds has yet to be carried out, in order to assess how well these chemical shift scales reflect bonding characteristics. We report the synthesis and characterisation of a range of selenoureas derived from imidazol-2-ylidenes, 4,5-dihydroimidazol-2-ylidenes and triazol-2-ylidenes. The selenourea adducts were prepared in preference to the phosphinidenes due to the more convenient synthetic protocol, requiring only a single synthetic step directly from the moisture- and air-stable imidazolium, 4,5-dihydroimidazolium or triazolium salts, and a simple work-up on the laboratory bench. We have used computational methods to explore the nature of the bonding in these compounds; in particular, we wished to explore whether these species do indeed allow quantification of π-backbonding alone.
Data are presented in Fig. 2 for our complete set of selenoureas (24), which includes those synthesised as part of this study as well as those we have reported previously.21,22 The 77Se chemical shifts cover a range from 197 to −22 ppm, versus the range of 800–80 ppm reported by Ganter for a set of seven structurally very diverse selenoureas.20 This narrower range is somewhat expected, given that the majority of the compounds here feature a N,N′-diarylimidazol-2-ylidene motif, plus some selected triazol-2-ylidenes, while Ganter's original study covered a much wider range of carbene compounds. It should be noted at this point that the δSe values considered henceforth are those recorded in chloroform-d.
Some interesting trends are apparent from our data. Unsaturated imidazol-2-ylidenes bearing secondary alkyl N-substituents exhibit the lowest δSe (<0 ppm) and ought then to be the least π-accepting, followed by unsaturated N,N′-diarylimidazol-2-ylidenes and one example of a saturated N,N′-dialkyl-4,5-dihydroimidazol-2-ylidene (ca. 30–100 ppm). Saturated N,N′-diaryl species exhibit higher δSe (110–190 ppm), while IPrCl, which bears chloride substituents on the backbone, also appears in this region (δSe = 174 ppm). Most interesting, ItBu and IAd, which bear quaternary N-alkyl substituents, exhibit very high chemical shifts (δSe = 183 and 197 ppm, respectively). While saturated NHCs are known to be more π-accepting than unsaturated NHCs, this difference amongst N,N′-dialkylimidazol-2-ylidenes was very intriguing.
Notably, structurally similar unsaturated bis(aryl) NHCs led to quite different values of δSe (cf. [Se(IMes)] and [Se(IPr)]), although the selenoureas derived from IPr, IPent, IHept and INon (which differ only in the aryl 2,6-substitution pattern) all exhibit similar δSe. For the triazol-2-ylidenes, Tr2 exhibited higher δSe than Tr1, while Tr5 exhibited the highest δSe of these compounds.
Interestingly, while Bertrand demonstrated a linear correlation between δP and δC (for the carbene C2) in the phosphinidene adducts, the correlation is much poorer for selenourea compounds based on imidazol-2-ylidene compounds (Fig. 3), with selenoureas derived from saturated NHCs and bulky bis(alkyl) NHCs clearly lying away from the others. Bertrand's study does cover a greater variety of structures, and it should be noted that in the aforementioned study, IMes/IPr and SIMes/SIPr lie on opposite sides of the δP/δC trendline.
X-ray crystal structure data were obtained for most of these selenoureas (Fig. 4). The crystal structures of [Se(IiPrMe)], [Se(IPr)], [Se(SIPr)], [Se(IPr*)], [Se(IPrOMe)], [Se(SIPrOMe)], and [Se(IPr*OMe)] are already known.21,33 Crystals suitable for these studies were typically prepared from slow diffusion of pentane or hexane into an acetone or dichloromethane solution of the compound. Unfortunately, suitable data for [Se(IHept)] and [Se(INon)] could not be obtained due to the highly disordered nature of the alkyl chains, while [Se(ItBu)] and [Se(SIDD)] decomposed in solution. Full crystal structure data can be found in the ESI.† C–Se bond lengths varied between 1.82 and 1.86 Å, but there was no correlation between C–Se distance and δSe. In one example ([Se(Tr3)]) where there were two independent structures in the unit cell, the C–Se bond lengths were 1.831(12) Å and 1.857(14) Å, suggesting that ca. 0.03 Å bond length differences are not meaningful. Some compounds exhibit rather short Se–H distances which are close to or within the sum of Van der Waals radii (ca. 3.1 Å) (e.g. [Se(IPr*)], 3.207 Å; [Se(IPr*OMe)], 3.002 Å; [Se(IPr)], 3.162 Å; [Se(ICy)] and [Se(IDD)], ca. 2.8 Å).
Initial efforts were made to reproduce the experimental trend of the Se chemical shift in the selenoureas, which was seen as an important prerequisite before conducting more detailed analyses of the bonding and energies involved. Going into details, an excellent correlation (R2 = 0.89) was obtained between the DFT isotropic shielding of the Se atom and the experimental chemical shift (Fig. 5). The only outlier was the triazole complex [Se(Tr5)] and by excluding this complex the correlation was improved significantly (R2 = 0.94). Thus, complex [Se(Tr5)] was omitted from the analysis. The otherwise excellent correlation between the experimental Se chemical shift and the DFT calculated isotropic shielding validates the following analysis.
Fig. 5 Calculated chemical shielding versus experimental NMR chemical shift for the selenium centres in the selenoureas in Fig. 2, where the red point corresponds to [Se(Tr5)] and is not included in the trendline. |
To rationalise the calculated NMR shielding of the Se atom in the 23 selenoureas considered (i.e. excluding [Se(Tr5)]), we examined the diamagnetic and paramagnetic shielding terms (σd and σp). This analysis indicated that the main variable is the σp term, which oscillates in a range of 271 ppm, while the σd term remains almost the same, covering a range of only 3 ppm (see Table S2 in the ESI†). The paramagnetic shielding results from transitions of electrons between occupied and virtual orbitals, properly connected by symmetry, induced by the external magnetic field, and the amount of the shielding is related to the energy gap between these two orbitals.39–41 Analysis of the paramagnetic shielding tensor indicates that the largest changes are in the σp component oriented along the Se–NHC bond, σp(xx), which corresponds to the x axis in Fig. 6(a). More detailed analysis of the paramagnetic shielding in terms of orbitals,40,42 indicated that σp(xx) mainly depends on Se(py) → Se–NHC(π*) transitions between the occupied py orbital on the Se atom and the virtual π* orbital of the selenourea; Fig. 6(b) and (c) show the Se(py) and Se–NHC(π*) orbitals for [Se(IiPrMe)].
Fig. 6 (a) Schematic representation of the filled Se(py) and empty Se–NHC(π*) orbitals; (b) and (c) isodensity plots for the Se(py) and Se–NHC(π*) orbitals of [Se(IiPrMe)]. |
Thus, we plotted the calculated Se chemical shielding versus the Se(py) → Se–NHC(π*) energy gap and we observed a reasonably good correlation (R2 = 0.86) (Fig. 7); full results including the orbital energies of Se(py), Se–NHC(π*), and their energy gap can be found in Table S3 of the ESI.† While the above analysis offers an explanation for the origin of the chemical shift of Se, the Se(py) → Se–NHC(π*) energy gap depends on the overall electron density on the Se atom. For this reason, we searched for a correlation between the calculated isotropic shielding of Se and the Hirshfeld atomic charge on the Se atom (Fig. 8(a)); while the correlation is rather good (R2 = 0.74), a group of outliers was evident on the plot (selenoureas of IPr*, IPr*OMe, IPent, IHept, and INon, highlighted in red). Inspection of the optimised geometries revealed short (3.0–3.2 Å) Se–H distances (Fig. 9). These distances are much shorter than those found in closely-related compounds (e.g. [Se(IPr)]).
Fig. 9 Optimized geometries for (a) [Se(IPr)], (b) [Se(IPr*)] and (c) [Se(IPent)], showing Se–H distances. |
Considering that Hirshfeld charges are built by partitioning electron density in each point of space to atoms according to a distance based criterion, we tested if imposing a minimum Se–H distance of 3.5 Å would improve the correlation between the isotropic Se shielding and the Hirshfeld charges. Therefore, restrained optimisations for all the outlier complexes of Fig. 8(a) were carried out with short Se–H distance frozen to 3.5 Å. This constraint resulted in geometries slightly higher in energy with the maximum energy penalty amounting to 3.0 kcal mol−1 (for [Se(IPent)]) and changed the DFT chemical shieldings by a maximum of 1.0 ppm (for [Se(IPr*OMe)]), indicating that these constrained geometries also capture the structure and the NMR properties of the system well. However, the Hirshfeld charges of the constrained geometries are clearly different, providing a fairly good correlation with the DFT chemical shielding (R2 = 0.89) (Fig. 8(b)).
As a further test, the Hirshfeld charges were calculated for the [Se(IPr)] and [Se(IPent)] adducts using the hybrid B3LYP functional, but again the Se charge in the two systems is clearly different (0.214e versus 0.170e). Besides a possible weakness of the Hirshfeld charges in this case, a possible explanation is that the optimised geometries poorly represent the real behaviour in solution. Indeed, it has been clearly demonstrated that NHC ligands are flexible,43 and this could be particularly relevant for large ‘bulky but flexible’ NHCs such as IPr*, IPr*OMe, IHept, IPent and INon. However, answering this question is beyond the scope of the present work. Nevertheless, in the remainder of this work these restrained geometries were used for these selenoureas.
At this point, a bond energy decomposition analysis (BDA) on the Se–NHC complexes, rigidly fragmented into the Se and NHC moieties, was performed to shed light on the nature of the Se–NHC bond, with a focus on the extent of σ-donation from the NHC lone pair to the empty sp orbital of Se and, particularly, of π-back donation from a filled Se pz orbital to the empty NHC π-orbital (see Fig. 10). To this end, the geometries of all the complexes were re-optimised under the constraint of CS symmetry, with the NHC ring lying in the σxy plane, i.e. with the systems oriented as in Fig. 6(a), since this allows the orbital interaction energy contribution of the A′ and A′′ irreducible representations to be associated with the σ and π Se–NHC bonds (Eσ and Eπ), respectively (see the computational details in the ESI†). These constrained geometry optimisations were performed for all the compounds, including those derived from saturated NHCs and Tr1-3, since forcing them to be CS-symmetric requires only minor deformation. [Se(Tr4)] was excluded from this analysis, since forcing it into a plane would correspond to an unrealistic deformation. Both the Eσ and Eπ plotted versus the calculated Se shielding result in poor correlations (R2 = 0.25 and 0.28, respectively; see Fig. S3 in the ESI†). However, analysis of the residual errors (see Table S4 in the ESI†) indicated that the calculated Se shielding is consistently poorly correlated to Eσ for all systems, whereas in the case of Eπ the correlation is normally good, and only a few systems have clearly larger residual errors, indicative of poor correlation. Specifically, the outliers are the IAd and the ItBu selenoureas, with an Eπ clearly too small, and the three selenoureas containing a triazole ring. Focusing on the latter, it was evident that the additional heteroatom in the triazol-2-ylidene ring completely altered the σ and π Se–NHC bonding scheme relative to classic imidazol-2-ylidene and 4,5-dihydroimidazol-2-ylidene complexes, justifying their separate treatment. Indeed, correlating Eπ to the Se shielding in the triazol-2-ylidene adducts results in excellent correlation (R2 = 0.99) (Fig. 11), but this only comprises three data points.
Fig. 10 Schematic representation of the frontier molecular orbitals involving the Se(p) and NHC(π) orbitals. Se to NHC back-bonding occurs through in phase combination between a filled p orbital on Se with an empty π orbital of the NHC (Se–NHC (π)). Out of phase combination of the same orbitals (Se–NHC (π*)) is instead responsible for the paramagnetic shielding (Fig. 6(a)). |
Regarding the imidazol-2-ylidene and 4,5-dihydro-imidazol-2-ylidene complexes, it should be noted that the IAd and ItBu Se adducts already proved to be outliers in the correlation between the experimental δC (carbene C2) and the δSe (see Fig. 3) thus we decided to exclude them also from this analysis. Indeed, focusing on the remaining 17 imidazol-2-ylidene and 4,5-dihydroimidazol-2-ylidene complexes, a strong correlation (R2 = 0.85) is gratifyingly achieved (Fig. 11), supporting the hypothesis that the δSe is indeed a measure of the π accepting capability of NHCs.
Focusing on π-acidity, Eπ for SIMes and SIPr is about 2–3 kcal mol−1 larger than that calculated for IMes and IPr, both for Se–NHC and P–NHC compounds. Although the difference is not particularly large, it is consistent with the higher π-accepting capability expected from 4,5-dihydroimidazol-2-ylidenes. Despite the difference in Eπ being relatively small, it is responsible for the observed difference in the chemical shielding of 77Se, of about 80–100 ppm both experimentally and theoretically, between IMes and SIMes, as well as between IPr and SIPr. However, the window of about 250 ppm covered by experimental and DFT NMR data corresponds to a window in Eπ of 12 kcal mol−1, and therefore this metric can identify and quantify considerable differences in π-accepting ability.
Since the above calculations indicated the capability of the chosen methodology to rationalise both selenourea and phosphinidene compounds independently, and in line with the evidence that there is a linear correlation between the experimental δp and δSe,20 we explored further the possibility of correlating the two classes within a single framework. To this end, we enlarged the comparison to 11 systems, by calculating the selenoureas corresponding to all the phosphinidenes shown in Fig. 12 (see Table S7 in the ESI† for DFT 77Se shielding and Eπ values). Plotting the DFT chemical shielding of 77Se versus that of 31P for the above 11 compounds results in a excellent linear correlation (R2 = 0.92, similar to that reported by Ganter from experimental δSe and δP data) (Fig. 14(a)).20 At this point, we plotted Eπ for the above 11 phosphinidenes versus Eπ for the corresponding selenoureas, which results in quite a good correlation considering the enormous variation in structure amongst these examples (R2 = 0.84) (Fig. 14(b)).
Fig. 14 (a) Calculated chemical shielding of phosphinidenes versus selenoureas and (b) calculated Eπ for 11 phosphinidenes (see Fig. 12) versus calculated Eπ in the corresponding 11 selenoureas. |
Analysis of Fig. 14(b) indicates that Eπ for the phosphinidenes spans a 22 kcal mol−1 range in the 28.8–50.9 kcal mol−1 window, while selenoureas span a 13 kcal mol−1 range in the 86.0–99.4 kcal mol−1 window. The quantitative link between these two systems, established by this study, plus the known quantitative link between experimental δSe and δP, allows for NHCs to be evaluated using either system and mapped onto the same quantitative scale.
While there is a clear quantitative trend that links these two systems, the different absolute values of Eπ must result from the interactions of different orbitals on atoms with quite different properties (i.e. Se 4pz and P 3pz). The good quantitative link between Se and P systems suggests very strongly that similar links between Se and/or P models and transition metal systems (which will interact via d → π* back-bonding) ought to be quantifiable. Such links require further, detailed calculations of model transition metal systems, and are beyond the scope of the current study.
The key outcomes of this study are therefore fourfold: (i) a detailed analysis of the origin of the chemical shift measurements obtained experimentally has been carried out using DFT techniques; (ii) the link between δSe or δP and the ability of the corresponding NHC ligand to accept π-electron density has been established unambiguously, meaning that these techniques can be deployed with confidence to characterise and quantify the π-accepting capability of new and existing NHC ligands; (iii) the groundwork has been laid for the use of these calculations to predict the properties of NHCs; and finally (iv) data have been furnished for a series of key NHCs of interest to chemists utilising them as ligands in transition metal promoted catalysis, on their own as organocatalysts, or in conjunction with Lewis acids in frustrated Lewis pair promoted reactivity.
Footnotes |
† Electronic supplementary information (ESI) available: Full characterisation data including NMR spectra for new compounds; full DFT data and co-ordinates from computational studies. CCDC 1024807–1024818. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c4sc03264k |
‡ Trivial names and chemical names for the NHCs discussed herein: IPr, 1,3-bis(2,6-diisopropylphenyl)imidazol-2-ylidene; IPrOMe, 1,3-bis(2,6-diisopropyl-4-methoxyphenyl)imidazol-2-ylidene; SIPr, 1,3,-bis(2,6-diisopropylphenyl)-4,5-dihydroimidazol-2-ylidene; SIPrOMe, 1,3-bis(2,6-diisopropyl-4-methoxyphenyl)-4,5-dihydroimidazol-2-ylidene; IPrCl, 1,3-bis(2,6-diisopropylphenyl)-4,5-dichloroimidazol-2-ylidene; IPr*, 1,3-bis(2,6-diphenylmethyl-4-methylphenyl)imidazol-2-ylidene; IPr*, 1,3-bis(2,6-diphenylmethyl-4-methoxyphenyl)imidazol-2-ylidene; IiPrMe, 1,3-diisopropyl-4,5-dimethylimidazol-2-ylidene; IMes, 1,3-bis(2,4,6-trimethylphenyl)imidazol-2-ylidene; SIMes, 1,3-bis(2,4,6-trimethylphenyl)-4,5-dihydroimidazol-2-ylidene; IDD, 1,3-dicyclododecylimidazol-2-ylidene; SIDD, 1,3-dicyclododecyl-4,5-dihydroimidazol-2-ylidene; ItBu, 1,3-di-tert-butylimidazol-2-ylidene; IMe, 1,3-bis(2,6-dimethylphenyl)imidazol-2-ylidene; IPent, 1,3-bis(2,6-diisopentylphenyl)imidazol-2-ylidene; IHept, 1,3-bis(2,6-diisoheptylphenyl)imidazol-2-ylidene; INon, 1,3-bis(2,6-diisononylphenyl)imidazol-2-ylidene; IAd, 1,3-diadamantylimidazol-2-ylidene; ICy, 1,3-dicyclohexylimidazol-2-ylidene; ITME, 1,3,4,5-tetramethylimidazol-2-ylidene; BIiPr, 1,3-diisopropylbenzimidazol-2-ylidene; IiPr, 1,3-diisopropylimidazol-2-ylidene; CAC-Mes, 1,3-dimesityl-5,5-dimethyl-4-oxo-3,4,5,6-tetrahydropyrimid-2-ylidene; 6-IPr, 1,3-bis(2,6-diisopropylphenyl)-3,4,5,6-tetrahydropyrimid-2-ylidene; ThIPr, 3-(2,6-diisopropylphenyl)-4,5,6,7-tetrahydrobenzothiazol-2-ylidene; CAAC-IPr, 1′-(2,6-diisopropylphenyl)-1′,2′,4′,5′,6′,7′-hexahydrospiro[cyclohexane-1,3′-indol-2-ylidene]. |
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