Open Access Article
Anthony F.
Cozzolino
,
Jared S.
Silvia
,
Nazario
Lopez
and
Christopher C.
Cummins
*
Department of Chemistry, Massachusetts Institute of Technology, Cambridge, MA 02139-4307, USA. E-mail: ccummins@mit.edu
First published on 3rd February 2014
An important challenge in the artificial fixation of N2 is to find atom efficient transformations that yield value-added products. Here we explore the coordination complex mediated conversion of ubiquitous species, CO and N2, into isocyanate. We have conceptually split the process into three steps: (1) the six-electron splitting of dinitrogen into terminal metal nitrido ligands, (2) the reduction of the complex by two electrons with CO to form an isocyanate linkage, and (3) the one electron reduction of the metal isocyanate complex to regenerate the starting metal complex and release the product. These steps are explored separately in an attempt to understand the limitations of each step and what is required of a coordination complex in order to facilitate a catalytic cycle. The possibility of this cyanate cycle was explored with both Mo and V complexes which have previously been shown to perform select steps in the sequence. Experimental results demonstrate the feasibility of some of the steps and DFT calculations suggest that, although the reduction of the terminal metal nitride complex by carbon monoxide should be thermodynamically favorable, there is a large kinetic barrier associated with the change in spin state which can be avoided in the case of the V complexes by an initial binding of the CO to the metal center followed by rearrangement. This mandates certain minimal design principles for the metal complex: the metal center should be sterically accessible for CO binding and the ligands should not readily succumb to CO insertion reactions.
Mo(N[tBu]Ar)3 (1, Ar = 3,5-Me2C6H3), into organic nitriles with concomitant regeneration of the starting material, Mo(N[tBu]Ar)3 (2).1 In a related approach, the terminal nitride ligand in 1 was converted to cyanide, where the carbon atom source was the methylene carbon of methoxymethyl chloride.2 While both of these studies demonstrated the functionalization of N2 derived N, neither represents a particularly atom-efficient set of transformations. A more appealing transformation is depicted in Fig. 1: the reduction of an N2-derived metal nitride (Fig. 1, Step 1, a six electron process) by carbon monoxide, which acts as a two electron reductant, to produce an isocyanate linkage (Fig. 1, Step 2) that, in turn, can be reduced off the metal center with input of one electron (Fig. 1, Step 3) to give the overall reaction presented in eqn (1). Ideally, this transformation can be driven either electrochemically or chemically as illustrated in eqn (1) or (2). Here it can be seen that the formation of the salt is much more enthalpically favorable than the formation of isocyanic acid, however the formation of the isocyanic acid is thermodynamically spontaneous in the gas phase at 298.15 K.| CO + 1/2N2 + e− → OCN− | (1) |
K(s) + CO(g) + 1/2N2(g) → KOCN(s) ΔH0 = −73.4 kcal mol−1 3,4 | (2) |
![]() | (3) |
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| Fig. 1 Proposed reaction cycle for coordination complex [M] mediated isocyanate formation from CO, N2 and an electron source. | ||
Isocyanate salts, specifically the sodium and potassium salts are of commercial importance. Collectively, the worldwide demand for cyanate salts is 8000–10
000 tonnes per annum.5 The salts are prepared industrially through the treatment of sodium carbonate with urea, effectively requiring two moles of NH3 for each mole of cyanate that is produced, and takes place at temperatures in excess of 400 °C.5 The cyanate salts find application from steel hardening to fine chemical and pharmaceutical synthesis, and are still used in the agrochemical industry in developing nations where there is an increase in new production.5
Evidence for Step 2 from the cycle in Fig. 1 has been observed with two different terminal vanadium nitrides, [N
V(N[tBu]Ar)3]− (3)6 and N
V(nacnac)(N[p-tol]2) (4, nacnac = Ar′NC(CH3)CHC(CH3)NAr′), Ar′ = 2,6-iPr2C6H3).7 In the case of 3, the isocyanate is spontaneously lost as the cyanate salt liberating V(N[tBu]Ar)3 (Fig. 2a). In the case of 4, the isocyanate complex is cleanly formed, but Step 3, the reduction of the complex to liberate the isocyanate, was not demonstrated (Fig. 2b). A third example of Step 2, which remains a relatively rare transformation, involves the reduction of a ruthenium bound nitrido ligand to an isocyanate accompanied by addition of a carbonyl ligand (Fig. 2c).8 An additional example has a molybdenum(II) dicarbonyl form an isocyanate concomitant with N2O cleavage.9 In all these examples, however, the nitrogen source is an azide or N2O. Two examples of (μ2,η1,η2-N2)Hf2 complexes show N2 cleavage that is facilitated by reduction with CO to form an equivalent of isocyanate for each mole of N2 (Fig. 2d).10,11 We were, therefore, curious if a similar transformation could be realized with dinitrogen-derived metal nitride ligands. This would entail either starting from a system that is already known to cleave dinitrogen, or preparing a new system capable of all three steps.
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| Fig. 2 Examples of isocyanate formation from the reduction of N2-derived complexes by CO.6–8,11 | ||
The present work outlines our efforts towards the formation of an isocyanate moiety from the direct reduction of early transition metal (Mo or V) nitrido complexes with carbon monoxide. Initially, the reduction of a dinitrogen-derived molybdenum(VI) nitride containing complex (1) by CO is explored under a variety of experimental conditions. DFT calculations are used to find molybdenum(VI) nitride complexes (9 and 11) with more favorable enthalpies for reduction by CO. Driven by a further lack of observed reactivity, a related vanadium(II) complex (13) is prepared for the purpose of six electron reduction of dinitrogen, with the expectation of a more reactive nitrido ligand. Characterization data are presented for a bimetallic dinitrogen complex of the new vanadium system (14). DFT calculations are presented with the aim of elucidating the differences in CO reactivity between 1 and an isoelectronic vanadium complex (4) by way of acquiring design principles for future studies of this nature. Finally, the characterization of the independently synthesized thermochromic OCN–Mo(N[tBu]Ar)3 (5) is presented and the origin of the phenomenon elucidated.
DFT calculations were performed on a model system, N
Mo(NMe2)3 (1-mod),16 in order to estimate the thermodynamic driving force for eqn (4) starting from nitride 1. The calculated entropy for eqn (4), corrected for the basis set superposition error (BSSE, ∼1 kcal mol−1), is 0.5 kcal mol−1 and the Gibbs free energy at 298.15 K is 11.5 kcal mol−1 with a GGA only functional (PW91)17 and ΔH298.15 = −8.8 kcal mol−1 and ΔG298.15 = 5.3 kcal mol−1 when exchange is included using a hybrid functional (B3PW: exchange B88,18 correlation PW91,17 30% HF19). The electronic energy calculated for eqn (4) using the full model of 1 is −8.6 kcal mol−1 (PW91) which is more favorable than for the model 1-mod (0.1 kcal mol−1, PW91). Accordingly, low temperatures and high CO pressures should favor the formation of isocyanate complex 5.
N [M] + CO → OCN–[M] | (4) |
| Position | Experimental | DFT calculated |
|---|---|---|
| t Bu | 27.16 [80] | 36.2 [238] |
| MeAr | −2.20 [11] | −2.5 [46] |
| o-Ar | −2.90 [155] | −4.7 [421] |
| p-Ar | −7.84 [13] | −13.0 [50] |
The photolytic stability of isocyanate 5 was probed since the photolysis of metal azide complexes is an established route to prepare the metal nitride complexes.25,26 Furthermore, the reductive decarbonylation of a niobium isocyanate complex was shown to yield an anionic niobium nitride complex that is isoelectronic with 1.27 In benzene and borosilicate glass, a sample of 5 was irradiated for 12 h with broadband visible light with a maximum at 419 nm. Under these conditions only residual 5 and the products associated with thermal decomposition were observed as a result of the heating of the sample induced by the lamps. A sample in pentane and quartz, irradiated at 254 nm for 6 h, was found to slowly decarbonylate to produce 1 and CO in addition to the products of thermal degradation. While the formation of small amounts of 1 could be confirmed by 1H NMR spectroscopy, the formation of CO was confirmed by trapping the CO with Cp*RuCl(PCy3) to form Cp*RuCl(PCy3)(CO) and measuring the conversion by analyzing the 31P NMR spectrum as was previously reported.28 A conversion of only 3% was determined from this NMR experiment.
When treated with KC8 in THF under an Ar atmosphere, isocyanate 5 does not decarbonylate,6 but rather generates complex 2 and releases the cyanate anion. The potassium cyanate was quantified by recovering the pentane insoluble portion of the reaction mixture, dissolving it in water and precipitating the cyanate as AgOCN in 60% yield. The clean reduction of 5 represents an important step (Step 3) if the overall transformation envisioned in eqn (1) or (2) is to be realized.
During the manipulation of 5 it was noted that, upon cooling, solid samples of 5 underwent a reversible thermochromic transformation and the origin of this effect is described in detail in a later section.
O, 1613 cm−1) and also contained a new NH stretch at 3361 cm−1. Reduction of the material with KC8 in THF led to a dark blue, thermally sensitive solution. When the THF solution was stored at −35 °C no decomposition was observed and after 36 h a mixture of dark blue and colorless crystals had formed. The structure of the blue crystals was elucidated by X-ray diffraction and is shown in Fig. 3. The structure is consistent with the spectroscopic data for [7][OTf]2 with the exception of the triflate signal, which is absent as a result of loss of triflate as the coproduct KOTf upon reduction. The structure in Fig. 3 illustrates that the oxalyl moiety becomes incorporated into an oxamidide ligand which bridges the two Mo centers and is the twice-protonated variant of the ligand that is formed when either [Me2Si(η5-C5Me4)(η5-C5H3-3-tBu)Hf]2(μ2,η2,η2-N2) or [(η5-C5Me4H)2Hf]2(μ2,η2,η2-N2) is treated with two equivalents of CO.11,13 Additionally, one of the anilide ligands has been transformed to an imide ligand, presumably as a result of effective tert-butyl cation dissociation. The tert-butyl cation can serve as a proton source with concomitant formation of isobutene.21,24 In this case, the proton was located in the electron density difference map on the nitrogen of the oxamidide ligand, thereby completing the mass and charge balance.
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| Fig. 3 Thermal ellipsoid plot (50% probability) of 7 (where the two halves of the molecule are related by an inversion center) with modelled hydrogen atoms and all THF molecules omitted for clarity. | ||
N containing complexes with CO
Mo(N[R]ArF)3 (9).16 DFT calculations predicted that the reduction of 9 by CO to give the isocyanate linkage (eqn (4)) should be more favorable than for nitride 1 by 22 kcal mol−1, enough to overcome the predicted entropy that was calculated with model complex 1-mod, 11.0 kcal mol−1 at 298.15 K. Cyclic voltammetry (Fig. S8†) showed an anodic shift in the reduction potential by 0.2 V. The treatment of nitride 9 with CO under the same set of conditions that were screened with 1, however, resulted in no discernable reaction.
We had in hand a MoIV species, Cl2Mo(N[R]ArMeL)2 (10, R = C(CD3)2CH3, ArMeL = 2-NMe2-5-MeC6H3), that could potentially be treated with an azide source to yield a new terminal nitride. We postulated that the energetic cost of breaking the strong Mo
N triple bond in the conversion of the terminal nitride to the isocyanate could be offset by the formation of a Mo–Naniline dative bond. DFT calculations were performed on the reaction of N(N3)Mo(N[R]ArMeL)2 (see below) with CO to give OCN(N3)Mo(N[R]ArMeL)2 according to eqn (4) which accordingly was estimated to be thermodynamically favorable by 21.2 kcal mol−1 according to the electronic energies. This is significantly more favorable than the conversion of nitride 1 to isocyanate 5 is predicted to be. In fact, this energy is more comparable to that calculated, using the same method, for Mindiola's recently reported reaction of the terminal V
N triple bond in 4 with CO to form an isocyanate linkage (−41.9 kcal mol−1).7 With this motivation, we set about preparing such a terminal nitride.
Compound 10 was prepared by treatment of MoCl3(THF)3 with LiN[R]ArMeL
29 in Et2O with a 2
:
3 stoichiometry. The initial MoIII center is oxidized over the course of reaction to MoIV. The source of the chlorine is presumably MoCl3(THF)3
30 which is present in excess under the optimized conditions. Recrystallization from Et2O gave an analytically pure material which had an Evans method magnetic susceptibility of μeff = 2.31 μB which is lower than the S = 1 spin-only value 2.83 μB. As in the case of 5, this value is anomalously low and is likely not representative of the actual g value. In the absence of variable temperature solid-state data, this value is taken as being indicative of a paramagnetic system as opposed to a thermally populated S = 0 system. Diffraction quality crystals were also obtained from Et2O and the asymmetric unit is shown in Fig. 4. The Mo center is six-coordinate with a pseudo-octahedral environment. The coordination sphere contains two Mo–Nanilide (2.009(2) and 2.033(2) Å), two Mo–Naniline (2.364(2) and 2.393(2) Å) and two Mo–Cl (2.3950(8) and 2.4216(8) Å) bonds arranged such that one Nanilide is trans to one Naniline and the other is trans to a Cl as represented in Fig. 4.
Treatment of 10 with excess NaN3 resulted in the formation of a diamagnetic product with a single azide stretch (2061 cm−1) in the IR spectrum, formulated as N(N3)Mo(N[R]ArMeL)2 (11). Suitable crystals were grown from pentane and the crystal structure (Fig. 5) revealed the hemilabile nature of the amino-anilide ligand. Upon formation of the azide–nitride product, one of the XL-type ligands31 remains bidentate, while the other dissociates at the aniline-N leaving a pentacoordinate Mo center with a pseudo square-pyramidal geometry composed of one nitrido nitrogen (1.654(2) Å) two anilide nitrogens (2.011(2) and 2.036(2) Å), one azide nitrogen (2.119(2) Å) and one aniline nitrogen (2.362(2) Å). It is noteworthy that if reduction from MoVI to MoIV by CO can take place, then the cost of breaking the Mo
N triple bond can be offset, not only by the formation of the stable isocyanate linkage, but also by the formation of the additional Mo–Naniline dative bond as observed in 10. Treatment of this new terminal nitride complex with CO did not, however, result in any reaction. In a following section, we turn to DFT in order to contrast the possible mechanistic differences between the terminal nitrides probed in this study and the neutral VV system, 4, that was previously shown to be successfully reduced by CO (Fig. 2b)7 in order to account for the lack of reaction in the above systems.
To prepare a pure material, a VIII species was first prepared which was subsequently reduced to the desired VII species. A sample of ClV(N[R]ArMeL)2 (12) was prepared by treating VCl3(THF)3 with two equivalents of the ligand in a frozen Et2O slurry. The purified material had a room temperature magnetic susceptibility, μeff, of 2.89 μB which compares well with the spin-only value of 2.83 μB for an S = 1 system.
The desired product had paramagnetically broadened 1H and 2H NMR spectra which could be fully assigned with the aid of DFT calculations.22,23Table 2 shows the assignment of the 1H and 2H NMR spectra of 12. The strong correlation between the calculated and experimental values indicates that the relative distribution of unpaired electron density is correctly calculated by DFT in this case, although the non-unity slope would indicate that the absolute value of the unpaired electron density at each hydrogen is systematically in error. An X-ray diffraction quality crystal of 12 was grown from Et2O and the asymmetric unit is displayed in Fig. 6. Here it can be seen that the vanadium(III) ion is pentacoordinate with one Cl (2.338(1) Å), two Naniline (2.259(3) and 2.269(3) Å) and two Nanilide (1.944(3) 1.949(3) Å) atoms completing the coordination sphere.
| Position | 12 (Exp.) | 12 (DFT) | 13 (Exp.) | 13 (DFT) |
|---|---|---|---|---|
| t Bu | 9.15 | 10.32 | 38 | 61 |
| NMe2 | −5.16 | −7.26 | 68/105 | 100/193 |
| MeAr | 4.71 | 3.99 | 1.62 | 0.59 |
| H(3-Ar) | −10.83 | −25.67 | −11.1 | −12.6 |
| H(5-Ar) | −17.32 | −31.49 | −14.8 | −18.3 |
| H(6-Ar) | 0.98 | −6.20 | 13.1 | 8.2 |
| Correlation (r2) | 0.96 | 0.98 | ||
| Slope | 0.60 | 0.57 |
Ultimately, the desired product, 13, could be obtained in pure form upon sodium amalgam reduction of 12. It should be noted that the product can also be obtained using Na and catalytic amounts of naphthalene in THF. Evans method room temperature magnetic susceptibility measurements of 13 revealed a susceptibility that was lower than the spin-only value (3.55 vs. 3.87 μB for S = 3/2). Again, the proton NMR resonances could be confidently assigned by correlating their chemical shifts with the DFT predicted resonances. Here the two aniline methyl groups are inequivalent, unlike in 12, an observation which suggests a tighter binding of the bidentate ligand.
Initial attempts to prepare 13 involved the treatment of the VII salt VCl2(TMEDA)2
38 with two equivalents of LiN[R]ArMeL in Et2O. 2H NMR spectroscopy revealed the presence of a single paramagnetic species in the mixture that could be crystallized out as diffraction quality crystals. Single crystal analysis revealed that the desired product, V(N[R]ArMeL)2 (13) had cocrystallized with half of an equivalent of the starting material (Fig. 7). The crystal structure of 13 (from 13·1/2
VCl2(TMEDA)2, Fig. 7) reveals a pseudotetrahedral coordination environment with inequivalent V–N distances (2.028(2)/2.032(2) or 2.218(2)/2.200(2) Å for Nanilide or Naniline, respectively). These values are slightly shorter and longer, respectively, than the distances determined for 12. The angle between the N2V planes is 68.68(5)° which is much more acute than in an idealized tetrahedral geometry (90°) and reflects the restraint imposed by the acute bite angle (∼78°) of the ortho-aminoanilide ligand.
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| Fig. 7 Thermal ellipsoid plot (50% probability) of 13 with hydrogen atoms, solvent of crystallization and disordered VCl2(TMEDA)2 omitted for clarity. | ||
Although the reactions to produce 13 were initially performed under Ar, no reaction with N2 was observed, even under elevated pressures (up to 14 atm) or in the presence of a reducing agent such as KC8. There is precedent for heterobimetallic N2 activation and in some cases N2 cleavage when 2 is employed as a co-reagent.39–41 An immediate color change was observed when a solution of 13 was treated with a solution of 2 under an atmosphere of N2. It has been proposed that the formation of a reduced 2 (“2−”) leads to the facile reaction of 2 with N2 as evidenced by the reaction of 2 with N2 in the presence of Na.39 It is conceivable that a similar phenomenon is occurring here. 1H and 2H NMR studies revealed a new series of paramagnetically broadened resonances and an Evans method magnetic susceptibility measurement revealed a room temperature susceptibility of 2.81 μB for the structural formula (Ar[tBu]N)3Mo(μ-N2)V(N[R]ArMeL)2 (14) (cf. 2.83 μB for spin-only S = 1). Prolonged drying under vacuum at room temperature resulted in loss of N2. Crystallization from tetramethylsilane (TMS) yielded a solid sample of the desired material. The difficulties in manipulating this material, related to easy loss of N2 and general sensitivity, resulted in only a reasonable elemental analysis of 14 (0.95% error in hydrogen). The infrared absorption spectrum of 14 features a band at 1646 cm−1 that is not present in the infrared absorption spectra of either 2 or 13, and which we tentatively assign to the vN
N stretching mode. This frequency lies between that of [(N2)Mo(N[tBu]Ar)3]− (1761 cm−1)39 and those of the heterobimetallic systems (Ar[tBu]N)3Mo(μ-N2)Nb(N[Np]Ar)3 (1564 cm−1, Np = neopentyl),40 (Ar[tBu]N)3Mo(μ-N2)Ti(N[tBu]Ar)3 (1575 cm−1)39 and (Ar[1-Ad]N)3Mo(μ-N2)U(N[tBu]Ar)3 (1568 cm−1, 1-Ad = 1-adamantyl),41 and it is on par with (Ar[tBu]N)3Mo(μ-N2)SiMe3 (1650 cm−1)39 and (μ-N2)[Mo(N[tBu]Ar)3]2 (1630 cm−1).20
The single crystal structure of 14 was obtained from crystals grown in tetramethylsilane. The structure, which is shown in Fig. 8, confirms the bimetallic bridging-N2 nature of the complex. The Mo–N bond is 1.802(3) Å and is shorter than the Mo–N interatomic distance in both [(N2)Mo(N[tBu]Ar)3]− and (μ-N2)[Mo(N[tBu]Ar)3]2 (1.84(1) and 1.868(1) Å, respectively),39 but longer than those in (Ar[tBu]N)3Mo(μ-N2)SiMe3 (1.753(2) Å) and (Ar[tBu]N)3Mo(μ-N2)Ti(N[tBu]Ar)3 (1.787(3) Å).39 The N–N bond is longer than in [(N2)Mo(N[tBu]Ar)3]− (1.210(5) vs. 1.17(1) Å) which is consistent with the lower energy vibrational mode in 14 that is indicative of a weaker bond. Despite the apparent degree of N2 activation, and the presence of the requisite number of electrons for N2 cleavage, neither thermal nor photochemical cleavage14,42 could be realized. Heating a toluene solution of 14 to 90 °C or irradiating a pentane solution with an emission maximum of 254 nm or with an emission maximum of 419 nm both resulted in the loss of N2 and liberation of the starting complexes 2 and 13. Furthermore, treatment of 14 with the strong reductant KC8 resulted in the liberation of 13 and the generation of K[(N2)Mo(N[tBu]Ar)3]. In an effort to access the desired isocyanate directly, 14 was treated with excess CO, resulting in the displacement of N2; here the product of the reaction of tricoordinate molybdenum complex 2 with CO can be observed by 1H NMR spectroscopy.15
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| Fig. 8 Thermal ellipsoid plot (50% probability) of 14 with hydrogen atoms and minor disordered component omitted for clarity. | ||
Mo(NMe2)3, 1-mod). The overall reaction electronic energy difference was slightly less favorable with this substitution than with the full ligand set (see Table 3). The singlet and triplet surfaces crossed in the vicinity of 1.4 Å, the triplet being more stable at shorter distances and the singlet at longer distances (Fig. 9). A minimum energy crossing point calculation was attempted in order to determine the crossing point of the two surfaces, but no solution was obtained. Instead, the barrier to the reaction was estimated to be 19 kcal mol−1 from the crossing point on the PESs. In an attempt to obtain the same set of surfaces for a truncated model of 4, N
V(nacnac′)(NMe2) (4-mod, nacnac′ = MeN(CH)3NMe), it was found that while the triplet surface followed the same general trend, the singlet surface appeared to be negative at all points up to and including the singlet/triplet surface crossing (Fig. 10).
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| Fig. 9 DFT derived triplet (solid line) and singlet (hashed line) PES for varying the NC distance in CO + nitride 1-mod. Only the parameter (dNC) was fixed. | ||
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| Fig. 10 DFT derived triplet (solid line) and singlet (hashed line) PES for varying the NC distance in CO + nitride 4-mod. Only the parameter (dNC) was fixed. | ||
| Nitrido complex | ΔE | ΔH298.15 | ΔS298.15 | ΔG298.15 |
|---|---|---|---|---|
| 1 [Mo] | −8.6 | |||
| 9 [Mo] | −30.7 | |||
| 1-mod [Mo] | 0.1 | −0.5 | −11.0 | 11.5 |
| 11 [Mo] | −24.3 | |||
| 4 [V] | −41.9 | |||
| 4-mod [V] | −39.2 | −38.8 | −11.0 | −26.8 |
Inspection of the geometries at various points reveals that the CO molecule favorably binds to the V center as a first step in the reaction.7 An isomerization to the isocyanate ensues with an activation energy of 10.9 kcal mol−1, estimated from the singlet PES, before crossing onto the triplet surface of the final product. Interestingly, a similar pathway was proposed for the extrusion of N2 from the azido precursor to 4, analogous to the reverse of this reaction.7 This analysis suggests that a thermodynamic driving force is insufficient for the forward reaction to take place and that an accessible metal site might be key to reducing the activation barrier for the formation of the isocyanate in these cases. From a practical point of view, caution must be used when choosing a ligand to support this type of unsaturated metal site because CO insertion into the metal–ligand bonds can easily become a competitive reaction.43
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Fig. 12 SQUID magnetometry of 5 as a function of temperature at applied fields of 0.5 (open circles) and 1 T (closed circles). Red and blue lines represent fits at 0.5 and 1 T from a spin Hamiltonian (H = D[Sz2 − 1/3S(S + 1) + E/D(Sx2 − Sy2)] + gβ · )44,45 for an S = 1 state with g = 1.88 and D = 36.6 cm−1 (solid blue). | ||
In order better to understand the origin of the solid-state thermochromism, variable temperature visible absorption spectra of 5 were obtained from 22 to −170 °C as a KBr diluted solid mixture that was pressed into an optically transparent pellet. These spectra are displayed in Fig. 13 and are compared with the room temperature solution absorption spectrum where it can be noted that the profile of the solid-state absorption spectrum at 22 °C is consistent with that of the solution spectrum. The only changes that are observed upon lowering the temperature are a narrowing of the absorption envelopes for the peaks centered at 480 and 680 nm. As the changes are quite subtle, a difference absorption spectrum, where the spectrum at 22 °C is used as the zero, is provided in Fig. 14. Here the effect of the narrowing of the bands is much more apparent with the two isosbestic points (630 and 715 nm) separating regions of increasing (670 nm) and decreasing (550 and 790 nm) absorption intensity. The narrowing of the bands and resulting changes in absorption can be attributed to a loss of thermally induced vibrational motion. TD-DFT calculations were performed on 5 and the calculated spectrum, upon application of a Lorentzian function (Fig. S21†), had features consistent with both the solution and solid-state spectra of 5. The absorption bands at 480 nm and 680 nm can be attributed to transitions from the HOMO or HOMO−1 to the LUMO or a combination of the LUMO+1 and LUMO+2. While these are predominantly d–d transitions, the near-degenerate set of HOMO and HOMO−1 both have significant overlap with the π orbitals of the isocyanate group.
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| Fig. 13 Visible absorption spectra of 5. Solution spectrum (hashed line) in diethyl ether at 22 °C. Solid state spectra in KBr window at 22, −40, −100, −140 and −170 °C. | ||
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| Fig. 14 Solid state difference absorption spectra of 5 relative to spectrum at 22 °C. Solid state spectra in KBr window at 0, −40, −60, −80, −100, −110, −120, −130, −140, −160 and −170 °C. | ||
X-ray diffraction quality crystals of 5 were grown from pentane–THF solutions at −30 °C. Attempts to obtain a data set at −177 °C resulted in the crystal fracturing. A DSC scan (Fig. 15) of 5 reveals a reversible solid–solid phase transition at −128 °C (onset) with an enthalpy of transition of −4.3 kJ mol−1 when cooling from the β-modification (β-5) to the α modification (α-5). There is a 20° hysteresis in the phase change temperature; the phase transition in the reverse direction occurs at −108 °C (onset) with an enthalpy of transition of 4.0 kJ mol−1. No shattering of the single crystals occurred at −100 °C allowing a data set to be acquired of the high-temperature phase, β-5. The asymmetric unit for β-5 is shown in Fig. 16a. The geometry around Mo is typical for a MoIV species with similar ligand sets.2,46,47 It should be noted that the thermal ellipsoids on the tBu and isocyanate groups are quite large; attempts to model these groups as disordered over two positions did not lead to an improved model suggesting that these groups may be somewhat dynamic at this temperature.
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| Fig. 15 Differential scanning calorimetric curve of 5. Increasing temperature denoted with red and decreasing temperature denoted with blue. | ||
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| Fig. 16 Thermal ellipsoid plot (50% probability) of (a) β-5 (collected at 177 K) and (b) α-5 (collected at 100 K) with hydrogen atoms and minor disordered component omitted for clarity. | ||
The lower temperature phase, α-5, was structurally investigated by slowly cooling a crystal of β-5, that was heavily coated in oil, through the phase change. Although some fracturing of the crystal occurred upon phase change, a sufficiently large portion of the crystal remained intact to allow for the collection of a data set. Both α-5 and β-5 crystallize in the same space group (P21/c). Overall, there is a 2.9% decrease in the volume of the unit cell that results from the a and c axes shortening by 5.3% and 3.2% respectively, the b axis lengthening by 6.2% and the β angle becoming more obtuse by 1.8%. Inspection of the single molecule in the asymmetric unit of α-5 (Fig. 16b) reveals that the thermal motion of the isocyanate and tBu groups have decreased as a result of the conformation becoming locked as compared to β-5. Beyond this, the major structural differences are the Nanilide–Mo–N
C dihedral angles and the Mo–N
C angle which are the result of a change in the isocyanate position. Further subtle changes are observed in the Mo coordination sphere but the majority of the structural parameters are identical between the two phases within 3σ. Considering the progressive change in the absorption spectrum as a function of temperature, it seems reasonable that the thermal motion decreased as the temperature was lowered and then, upon reaching the phase change temperature, the thermal motion was reduced to the point where a void was created; the potential solvent accessible void in β-5 is 102.7 Å3. The phase change occurs in response to this. In fact, the percent filled space increases from 63.1% to 65.5% from β-5 to α-5 and the potential solvent accessible void becomes zero. The hysteresis in the phase change temperature is consistent with the packing having to change in order to accommodate the density decrease associated with the increasing thermal motion. This type of phase change is consistent with that of D-amphetamine sulfate which proceeds through a similar order–disorder mechanism.48
The optimized geometry of 5 using single molecules from α-5 or β-5 as a starting point led to the same minimum energy structure in both cases. The bond distances and angles around Mo are well reproduced with the exception of the Mo–N
C angle which is calculated to be linear. The difference in electronic energies for the two single point calculations, where the Mo–N
C angle is fixed in at the crystallographically refined angle or at the linear angle, is only 0.4 kcal mol−1 suggesting that the observed angle in the crystal structure is simply the result of crystal packing.
Based on the above data, the origin of the thermochromism in isocyanate complex 5 is the result of restricted vibrational motion in a denser low-temperature phase leading to a narrowing of the absorption envelopes.
C bond angle deviates from the crystal structure and was determined to be the result of packing effects in the crystal structure (see Discussion in text). For structures of 12 and 13, only the hydrogen atomic coordinates were optimized. In the case of thermodynamic calculations, the hybrid functional (30% HF)19 of Becke (B88)18 was used for exchange and that of Perdew and Wang (PW91)17 for the correlation. In addition, all calculations were carried out using the Zero-Order Regular Approximation (ZORA),52,53 in conjunction with the SARC-TZV(2pf) basis set for the transition metal atoms, the SARC-TZV basis set for the hydrogen atoms, and SARC-TZV(p) set for all other atoms.54 Spin-restricted and unrestricted Kohn–Sham determinants were chosen to describe the closed shell and open shell wavefunctions respectively, employing the RI approximation and the tight SCF convergence criteria provided by ORCA.
NMR calculations were performed with the EPR and NMR modules and the analysis to find the observed shift, δ was performed as outlined by Bagno using eqn (5), where δo is determined according to eqn (6), δFC is determined from eqn (7) and δPC is considered to be negligible as it only is appreciable within a few angstroms of the paramagnetic center.22,23 In eqn (6), the orbital component, σorb, of the diamagnetic shielding was determined by performing an NMR calculation on the paramagnetic complex and the overall chemical shift, δorb was determined using TMS as the reference material, σorb, and assuming that the diamagnetic shielding can be approximated by the chemical shift. The Fermi contact term, δFC, was calculated by performing an EPR calculation on the paramagnetic complex and extracting the isotropic hyperfine coupling constant, A, in frequency units and applying it to eqn (7), where γI is magnetogyric ratio of element I, giso is the isotropic g-factor, k is the Boltzmann constant, T is temperature, S is the spin and μB represents the Bohr magneton. Linewidths were calculated according to the Solomon–Bloembergen equation using a rotational correlation time of 5 × 10−11 s estimated from the Debye equation (τr = ηVm/kT) with a molecular volume estimated from the crystallographic structure and an electronic relaxation correlation time (τS) of 5 × 10−12 s. The spin density was assumed to reside on the metal atom, consistent with the calculated spin density.
| δ = δo + δFC + δPC | (5) |
| δorb = σref − σorb ≈ δo | (6) |
![]() | (7) |
TDDFT was used to calculate the 100 lowest energy singlet and triplet excitations. The potential energy surfaces were constructed by allowing all parameters to relax as a single parameter (the NC distance for reactions according to eqn (4) and the Mo–N
C bond angle for the PES for the Mo–N
C bond angle in 5) was varied.
Footnote |
| † Electronic supplementary information (ESI) available: For spectra, tables of crystallographic data and tables of DFT optimized coordinates. CCDC 961016–961023. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c3dt52738g |
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