Open Access Article
Jason D.
Masuda
a and
René T.
Boeré
*b
aDepartment of Chemistry, Saint Mary's University, Halifax, Nova Scotia, Canada B3H 3C2
bDepartment of Chemistry and Biochemistry, University of Lethbridge, Lethbridge, Alberta, Canada T1K 3M4. E-mail: boere@uleth.ca; Fax: +403-329-2057; Tel: +403-329-2045
First published on 5th October 2015
Metal(0) complexes L(Cr,Mo,W)(CO)5 have been prepared from 1,3-bis(2,6-diisopropylphenyl)-2-(4-methylphenyl)-3-aza-1(λ3,σ2)-phosphapropene and 1,3-bis(2,6-diisopropylphenyl)-2-(4-methoxyphenyl)-3-aza-1(λ3,σ2)-phosphapropene using standard methods. Full characterization of four products and crystal structures of these complexes as well as the methoxyphenyl-phosphapropene are reported. The ligands coordinate κP, common for simple phosphaalkenes, despite the strongly-perturbing amino substitution at the double bond C atoms. Analyses of the NMR and vibrational spectroscopic data reveal that the complexes have very similar character to similarly-coordinated phosphaalkenes, with strong σ-donor character. The presence of some net π-interactions (acceptor or donor) is indicated by structures in which the ligands coordinate fully eclipsed with the M–CO groups. The synthetic and structural results have been augmented by B3PW91/LANL2DZ calculations that reproduce the structures of the Cr complexes accurately. The calculated vibrational spectra are used to confirm the assignment of the ν(C
O) vibrational data. Detailed orbital interaction diagrams based on DFT calculations are reported for the title complexes as well as for the Cr(CO)5 complex of Mes–P
CPh2. The electronic absorption spectra of the title complexes have intense low-energy absorptions ranging from 24
500 to 25
300 cm−1, which can be interpreted qualitatively using the DFT results.
CR2 and R′P
CRR′′.50,51
Our entry into this field of research was from organic amidinates which can be tuned with a wide variety of substituents R, R′ and R′′ in the R′NC(R)NR′′ positions, and can be synthesised by many routes, of which the deprotonation of R′NC(R)NHR′′ is the most common and the most versatile.52 Thus after preparing a series of amidines 7 using the bulky 2,6-diisopropylphenyl (Dipp) group for R′ and R′′ with R = aryl, methyl or trifluoromethyl on the carbon backbone (see Scheme 1),53–55 our aim is to prepare and investigate phosphaamidines that are exact molecular copies exchanging only N for P.
We also reported (Scheme 1) that amidines 7 react with Mo(CO)6 under thermal conditions to give the η6-aryl coordinated Mo(CO)3 complexes 8 as the only stable metal derivatives (that is, zero-valent Mo prefers the electron-rich aromatic ring to N atom coordination).53,54 By contrast, less-bulky amidines react under similar conditions to afford L4M2 “lantern” amidinate complexes via a redox reaction.56 Once the corresponding phosphaamidines 1 were in hand, we wanted to know how these would react with M(CO)6. Unlike common R3P ligands, 1 have a choice between side-on (κ2P,C) coordination of the P
C double bond and the n(P) orbital (κP).
A second motivation for this study relates to the propensity of 1 to isomerize in solution. This issue will be the subject of a separate publication,57 but briefly it is found that for some combinations of substituents X, R1 and R2, pure samples dissolve to give up to four different interchanging solution species, and there is evidence that these include the expected E/Z isomers at the double bonds as well as C-amino-(λ3,σ2)-aminophosphaalkene/C-(λ3,σ3)-phosphinoimine tautomers (Scheme 2). It was thus of interest to see what effect coordination to metals will have on species prone to such an isomerization; LM(CO)5 complexes of Cr, Mo and W have an extensive history for the stabilization of reactive low-coordinated main group compounds.19–49
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| Fig. 2 Displacement ellipsoid plot (30% probability) of the molecular structure of 10 as found in the crystal structure (295 K). The atom numbering scheme is provided; H atoms on C are omitted and the iPr C are rendered as tubes for clarity. The isostructural Mo and W complexes use the same numbering scheme (Fig. S1 and S2†). | ||
| Parameter | 9a | 9b | 10 | 10 (DFT)b | 11a | 11b | 12 |
|---|---|---|---|---|---|---|---|
| a Ref. 3. b Geometry optimized B3PW91/LANL2DZ hybrid DFT calculations, confirmed to have zero imaginary frequencies (Fig. S4). c Plane 1: C21,P,C1,N,C9; plane 2: C2,C3,C4,C5,C7,C8. d Plane 3: C9,C10,C14,C15,C16,C17. e Plane 4: C21,C22,C26,C27,C28,C29. f C1–P–Mo–C42A; for C1–P–Mo–C42B, 18.9(5)°. | |||||||
| P–C1 | 1.709(2) | 1.716(2) | 1.701(2) | 1.771 | 1.7031(19) | 1.697(2) | 1.706(5) |
| N–C1 | 1.367(3) | 1.365(3) | 1.361(3) | 1.372 | 1.365(3) | 1.362(4) | 1.346(8) |
| C1–C2 | 1.488(3) | 1.480(3) | 1.484(3) | 1.486 | 1.488(3) | 1.485(3) | 1.477(8) |
| P–C21 | 1.847(2) | 1.849(2) | 1.834(2) | 1.896 | 1.839(2) | 1.837(3) | 1.834(6) |
| N–C9 | 1.430(3) | 1.434(3) | 1.447(3) | 1.452 | 1.442(2) | 1.446(3) | 1.441(7) |
| N–H1 | 0.860 | 0.87(2) | 0.86(3) | 1.018 | 0.83(2) | 0.856(18) | 0.88(2) |
| P–M | — | — | 2.4259(7) | 2.507 | 2.5612(6) | 2.5559(8) | 2.5378(16) |
| M–C41 | — | — | 1.845(3) | 1.824 | 1.984(3) | 1.967(4) | 1.982(7) |
| M–C42 | — | — | 1.905(3) | 1.872 | 2.059(3) | 2.056(9) | 2.034(7) |
| M–C43 | — | — | 1.905(3) | 1.871 | 2.064(3) | 2.033(4) | 2.063(8) |
| M–C44 | — | — | 1.884(3) | 1.866 | 2.036(3) | 2.016(3) | 2.015(7) |
| M–C45 | — | — | 1.881(3) | 1.867 | 2.025(3) | 2.028(4) | 2.036(7) |
| C41–O41 | — | — | 1.143(3) | 1.183 | 1.141(3) | 1.144(4) | 1.141(9) |
| C42–O42 | — | — | 1.133(3) | 1.177 | 1.130(3) | 1.134(9) | 1.144(9) |
| C43–O43 | — | — | 1.135(3) | 1.178 | 1.127(3) | 1.140(4) | 1.121(10) |
| C44–O44 | — | — | 1.138(3) | 1.179 | 1.128(3) | 1.137(4) | 1.145(9) |
| C45–O45 | — | — | 1.145(3) | 1.179 | 1.147(3) | 1.143(4) | 1.138(9) |
| P–C1–N | 123.4(2) | 123.11(18) | 122.98(16) | 123.7 | 123.28(15) | 124.53(19) | 123.3(4) |
| P–C1–C2 | 116.4(2) | 115.80(18) | 119.41(16) | 117.8 | 118.80(15) | 118.33(18) | 118.8(4) |
| N–C1–C2 | 120.0(2) | 120.9(2) | 117.61(17) | 118.4 | 117.92(17) | 117.1(2) | 117.9(5) |
| C1–N–C9 | 131.7(2) | 130.9(2) | 125.0(2) | 126.5 | 125.2(5) | 124.8(2) | 125.9(5) |
| C1–P–C21 | 101.9(1) | 103.54(11) | 106.73(10) | 105.1 | 107.11(9) | 106.23(12) | 107.1(3) |
| C1–P–M | — | — | 130.38(8) | 127.4 | 130.41(7) | 130.05(9) | 130.3(2) |
| C21–P–M | — | — | 121.09(6) | 124.8 | 121.25(6) | 123.66(8) | 121.09(18) |
| C1–P–C21 | 101.9(1) | 103.54(11) | 106.73(10) | 105.1 | 107.11(9) | 106.23(12) | 107.1(3) |
| C1–N–H | — | — | 113.7(16) | 116.1 | 115.5(16) | 116(2) | 124(5) |
| C1–N–C9 | — | — | 125.02(18) | 126.5 | 125.25(17) | 124.8(2) | 125.9(5) |
| P–M–C41 | — | — | 177.63(9) | 175.8 | 177.48(8) | 177.13(12) | 177.3(2) |
| P–M–C42 | — | — | 91.81(7) | 96.1 | 92.16(7) | 98.0(3) | 91.8(2) |
| P–M–C43 | — | — | 90.99(8) | 87.1 | 91.53(7) | 91.78(10) | 91.0(2) |
| P–M–C44 | — | — | 88.90(8) | 88.3 | 88.86(8) | 88.54(10) | 88.6(2) |
| P–M–C45 | — | — | 95.58(8) | 90.6 | 95.72(7) | 93.37(10) | 96.2(2) |
| C1–P–M–C42 | 26.1(1) | 7.9 | 23.6(1) | 4.1(3) f | 24.9(3) | ||
| ∠Pl1–Pl2c | 42.57 | 45.17(6) | 61.89(09) | 59.8 | 60.36(8) | 74.3(2) | 60.8(2) |
| ∠Pl1–Pl3d | 59.55 | 57.88(8) | 75.83(8) | 83.6 | 75.56(7) | 79.3(1) | 75.5(2) |
| ∠Pl1–Pl4e | 77.66 | 61.9(1) | 79.66(9) | 84.0 | 83.41(8) | 88.2(1) | 84.0(2) |
All four metal complexes share the same gross features: the ligand is connected via the n(P) HOMO−1 orbital (see below) in the common κP coordination mode.13,18 In each case, the phosphaamidine backbone composed of C1, C2, P, N, C9 and C21 is found to be planar and M lies in or close to this plane (defined as “plane 1”, see Table 1). All three aryl rings (planes 2–4 in Table 1) approach a perpendicular orientation (∠60°–∠88°) to this plane; the rotation of the backbone tolyl or mesityl rings, ∠Pl1–Pl2, is 15–20° larger than in 9. In all cases, the solid state structures contain the ligands in the Z-anti(P
C) C-amino-(λ3,σ2)-aminophosphaalkene geometry (as is also found in the crystal structures of 9) with the M(CO)5 groups in the exo position. In these conformations, the iPr groups of the phosphino Dipp rings provide “side shields” for the phosphorus nucleus as well as the P
C π bond. Within the molecular structures, 11b has a planar phosphino Dipp ring from which the P atom deviates by only 0.0693(4) Å. The isostructural series 10, 11a and 12 have deviations of 0.29–0.30 Å. Consideration of Table 1 also confirms that the metric parameters of the coordinated phosphaamidines 10–12 are very similar to those of the free molecules 9. The average P
C bond length among all four metal complexes is 1.702(3) Å and the N–C bond length is 1.359(7) Å (errors here are std. dev.), statistically indistinguishable from the values in 9. In 11a the P–C1–C2 angle has opened up to 118.80(15)° compared to 116.4(2)° in 9a, whilst the sums of angles around C1 remain very close to 360°: 359.9(3)° and 360.0 (3)°, respectively. It is the N–C1–C2 angle that closes to make up the difference, perhaps indicative of steric crowding of the tolyl ring by the equatorial CO groups of the metal. The same effect is observed for the structures of 10, 11a and 12.
There has been extensive discussion in the literature on the structural consequences of amine substitution on phosphaalkenes, which can have a dramatic effect on geometry. In order to fit 10–12 into a suitable context, a survey was undertaken of all non-cyclic phosphaalkene complexes of Group 6 M(CO)5 reported in the Cambridge Structural Database (CSD). The results are compiled in Table S1† along with the CSD refcodes and literature citations (for readers without access to the CSD, diagrams of all cited structures are provided in Fig. S3†). There is in fact wide diversity amongst these structures and there are relatively few “conventional” phosphaalkenes where the C is substituted only with hydrocarbon groups, so that to make sense of the data the types of substituents R1,2 at C and R at P are also listed along with a descriptive phrase of the compound type. The results have been compiled into a histogram shown in Fig. 4.
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Fig. 4 Histogram showing P C bond distances in known metal Group 6 M(CO)5 complexes of acyclic phosphaalkenes and related complexes (CSD Release 5.36, May 2015).59 See the text for details. | ||
Within this histogram there are two distinct regions, the majority of exemplars centred on 1.67 Å (labelled “A”–“C” in Fig. 4) which are structurally uniform and display “end-on” coordination from the in-plane n(P) orbital, despite the wide diversity of substituents. There is also an outlying group “D” nearer 1.80 Å, which are molecules with one or two dimethylamino groups at the P
C carbon, and are all coordinated “side-on” to the metal, albeit through the P atom only.47–49 Within the major distribution, it is possible to distinguish two distinct groups: group “A”, ranging from d(P
C) 1.61 Å–1.68 Å, which can be attributed to phosphaalkenes bearing only H or organic moieties (including cumulenes) at carbon; and Group “C”, extending from 1.67 Å to 1.71 Å, which are phosphaalkenes where one of the substituents at C is an alkoxy group (so-called Becker phosphaalkenes),60 or are very strained organic groups such as cyclopropane. This group includes 10–12. The overall distribution maximum “B” at 1.67 Å borrows intensity from these neighbouring distributions. Thus, substitution at the P
C carbon by a single aromatic amine such as the DippN groups does not lead to distinctly longer P
C bonds, although 10–12 certainly flank the long-end slope of the distribution.
So what is going on with the outlier aminophosphaalkenes in Table S1† and Fig. 4? The peak marked * belongs to 13 (Chart 2; refcode ENEBUU).46 The structures in group “D” are, in order of increasing d(P
C), 14 (GEJYUP),4915 (VOJMUC)48 and 16 (CODNUE).49 All of these have one or two NMe2 substituents at C and most also have strongly electron-withdrawing groups on P (14–16). It is instructive to compare these with 10–12 using two additional criteria: (i) the deviation of P out-of-plane (oop) of its attachment points (M, C1 and C21 in our numbering scheme); (ii) the dihedral angle between the planes defined by M, P plus the three carbonyl C atoms within the M,P plane (C41, C42 and C44 in our numbering scheme) and the plane containing the P
C bond (P, N, C1, C2, C21 and C9 in our numbering scheme). The P oop distances (Å) are: 11b, 0.03; 10, 0.15; 11a, 0.13; 12, 0.14; 13, 0.38; 14, 0.87 and 0.90; 15, 0.82; 16, 0.61 (listed in the order of P
C distances in Table S1†). The specified dihedral angles (°) are: 11b, 12.2; 10, 15.3; 11a, 14.7; 12, 14.7; 13, 42.3; 14, 64 and 64.0; 15, 62.6; 16, 49.8. Both series correlate strongly with d(P
C) (R2 = 0.85 and 0.84, respectively, see Fig. S5†). Evidently, strong hybridization towards pyramidal phosphorus is associated with M(CO)5-coordinated phosphaalkenes bearing very strong electronic donors at C, especially when accompanied by electron withdrawing groups at P. This re-hybridization has the consequence of greatly lengthening the P–C bond. Such distortions do not occur in 10–12 which fit in sequence with other κP-coordinated phosphaalkenes.
C) conformation alone, methyl groups on this ring experience significant anisotropic ring-shielding from the (the more proximate) backbone aryl group at A and from the (somewhat more distant) phosphine Dipp ring at B. These effects induce the unusual high-frequency chemical shifts for methyls A and B. By contrast, the methyl groups of the phosphino Dipp ring are at normal chemical shifts; the differentiation whereby C is mildly shifted to higher frequency can possibly be attributed to a weak anisotropic shielding from the P
C π system. Note with reference to Scheme 4 that neither the E-anti nor E-syn geometries are able to induce such a pattern of anisotropic shielding distributed to these specific methyl groups. E-anti would affect one methyl group on each of the Dipp rings, whereas E-syn is expected to have the anisotropic shielding effect on the phosphino Dipp ring.
| Atom/Grp | Parameter | 9a | 9b | 10 | 11a | 11b | 12 |
|---|---|---|---|---|---|---|---|
| a NMR data recorded in CDCl3. b The major one amongst four solution species. c Somewhat line broadened. | |||||||
| iPr–CH3A (amino) | δ (1H) | 0.81 | 0.83 | 0.86c | 0.79c | 0.88c | 0.88c |
| 3 J HH, Hz | 6.7 | 6.9 | 6.6 | 6.7 | 6.7 | 6.7 | |
| iPr–CH3B (amino) | δ (1H) | 0.89 | 0.92 | 0.99c | 0.92c | 0.98c | 0.97c |
| 3 J HH, Hz | 6.7 | 6.9 | 6.7 | 6.7 | 6.9 | 6.7 | |
| iPr–CH3C (phosphino) | δ (1H) | 1.27 | 1.27 | 1.36 | 1.29 | 1.35 | 1.36 |
| 3 J HH, Hz | 6.9 | 6.7 | 6.7 | 6.7 | 6.7 | 6.7 | |
| iPr–CH3D (phosphino) | δ (1H) | 1.35 | 1.36 | 1.47 | 1.40 | 1.45 | 1.47 |
| 3 J HH, Hz | 6.9 | 6.9 | 6.7 | 6.7 | 6.7 | 6.7 | |
| R = 4-CH3or 4-CH3O | δ (1H) | 2.22 | 3.70 | 2.22 | 2.15 | 3.71 | 2.23 |
| 7 J PH, Hz | — | — | 1.8 | 1.8 | — | 1.8 | |
| iPr–H (amino) | δ (1H) | 3.00 | 3.00 | 2.96 | 2.96 | 3.01 | 3.02 |
| 3 J HH, Hz | 6.7 | 6.8 | 6.7 | 6.6 | 6.6 | 6.8 | |
| iPr–H (phosphino) | δ (1H) | 3.84 | 3.85 | 4.00 | 3.91 | 4.00 | 3.99 |
| 3 J HH, Hz | 6.9 | 6.7 | 6.7 | 6.7 | 6.7 | 6.7 | |
| 4 J PH, Hz | 3.4 | 3.4 | 4.6 | 4.6 | 4.7 | 4.6 | |
| N–H | δ (1H) | 6.24 | 6.24 | 6.50* | 6.43* | 6.45* | 6.45* |
| 3 J PH, Hz | 1.0 | 2.4 | — | — | — | — | |
| 31P NMR | δ (31P) | 53.6 | 51.4 | 45.0 | 30.2 | 29.6 | 6.0 |
| 1 J WP, Hz | 255 | ||||||
| Δδ(31P) | −8.4 | −23.2 | −21.8 | −47.4 | |||
An interesting feature of the spectra of the complexes is that the high-frequency methyl signals A and B are somewhat line-broadened compared to C and D (an effect absent in free 9). This implies somewhat slow rotation of the iPr groups on the amino Dipp ring, consistent with stronger steric congestion with the backbone aryl group (the smaller C–N–C angle in the complexes has already been noted). Table 2 also reports the NMR data for the major isomers observed for 9 in CDCl3 (the isomer distributions are strongly solvent-dependent). The remarkable similarity of the data between 9a and complexes 10, 11a and 12 as well as between 9b and 11b provides strong evidence that the geometry of this majority solution-phase isomer is also Z-anti(P
C), as also occurs in their crystal structures (ref. 3 and Fig. 1).
The 31P chemical shifts of the complexes are all at higher frequencies compared to 9, with the magnitude of Δδ(31P) increasing in the order Cr < Mo < W. A similar trend has been reported for other λ3,σ2 compounds61 and is also well-known for triorganophosphine LM(CO)5 complexes.62 In 12 the value of 1J(183W–31P) = 255 Hz. Mathey and co-workers prepared a number of reactive Ph–P
CR2 as the W(CO)5 complexes, which have 1JWP ranging from 251 to 259 Hz; for similar tBu–P
CR2 the values are 244–245 Hz. Yoshifuji et al. reported for a series of W(CO)5 complexes of Mes*–P
CR2 that 1JWP ranges from 269 to 273 Hz. The “Becker” phosphaalkene (Me3Si)2CH–P
C(Ph)OC(
O)Ph W(CO)5 complex is reported to have 1JWP = 267 Hz.41 This small sampling suggests that only substituents on phosphorus have a distinct influence on the size of the one-bond metal–phosphorus coupling; indeed it has been demonstrated that the size of 1JWP in LM(CO)5 complexes depends primarily on the electronegativity of the substituents directly attached to phosphorus.62,63 The only other amino-substituted compound available for comparison is Me3Si–P
C(H)–NMe2 for which 1JWP = 186 Hz;46 since the trimethylsilyl group is so much more electropositive than a Dipp group, no meaningful conclusion can be drawn from this comparison.
Only limited 13C data were obtained, since 10 is the only complex to resist decomposition long enough for the accumulation of a good spectrum. The 13CO data for 10 (δ(COeq) 216.0, 2JPC = 15.1 Hz; δ(COax) 229.9, 2JPC = 4.9 Hz) are very similar to those in 18 (δ(COeq) 214.8, 2JPC = 16 Hz; (δ(COax) 221.4, 2JPC = 3 Hz). All these resonances are deshielded compared to Cr(CO)6, δ(CO) = −211.2,64 but the greater deshielding of the axial 13CO indicates lower π acceptor and higher σ donor ability of the trans ligand compared to carbon monoxide.65 By this criterion, a Δδ from the hexacarbonyl shift, there is little difference in the πacc/σdon ratios between 10, Δδ = 6.9, and 18, Δδ = 6.6 ppm.
O) regions for 9–12 are presented in Table 3. It is well-known that the A1(2) vibration in LM(CO)5 complexes reflects the stretching frequency of the axial CO group that is trans to L.66 This mode should have considerable intensity, though generally it is found to be less intense than E. It is also the case that the E mode can split under conditions of lowered symmetry, either due to a very asymmetrical ligand L or due to symmetry lowering from lattice effects. Unlike many of the classic ligands in coordination chemistry including R3P, the data for LM(CO)5 phosphaalkenes are rather scattered and incomplete. We have therefore taken great care to collect data in several solvents – for ease of comparison with the literature data – and at various concentrations. We consider the data collected in n-heptane to be the most similar to gas-phase values, and assign the weak band at around 2070 cm−1 to A1(1), a non-controversial assignment. The B2 band is always extremely weak. For the remaining carbonyl stretching bands, based on the variability of the low-energy bands to conditions and literature precedents, we tentatively assign those at ∼1950 cm−1 to the A1(2) vibration, and the remaining bands to a split in the E band induced by the large, asymmetric ligands. In chloroform solution, the E vibration is found to be even more intense and is sufficiently broad to overlap the A1(2) vibration almost completely. The bands at ∼1930 cm−1 (heptane), ∼1915 cm−1 (CHCl3) and ∼1907 cm−1 (KBr) are assigned to the other branch of the E vibration. These assignments are confirmed by the results of the B3PW91/LANL2DZ frequency calculation on the optimized geometry of 10 (Table 3 and Fig. 6).
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| Fig. 6 (a) Experimental solution IR spectrum in the carbonyl stretching region of 10 measured dilute in hexane. (b) Computed gas-phase IR spectrum at the B3PW91/LANDL2DZ level of theory (data in Table 3). | ||
| n-Heptane | NH | CO A1(1) | CO B2 | CO A1(2) | CO Ea | CO Eb |
|---|---|---|---|---|---|---|
| a FTIR data in solution (cm−1); for additional solvent and KBr pressed-pellets, see Table S2. b From a frequency calculation on the optimized geometry using B3PW91/LANL2DZ, uncorrected. | ||||||
| 9a | 3354 m | |||||
| 9b | 3354 m | |||||
| 10 | — | 2063 w | 1984 w | 1949 vs | 1943 vs | 1934 s |
| 10 (DFT calc.)b | 3561 w | 2034 m | 1954 w | 1929 vs | 1926 s | 1924 vs |
| 11a | — | 2072 w | 1989 w | 1955 vs | 1947 vs | 1933 s |
| 11b | — | 2071 w | 1989 w | 1955 vs | 1947 vs | 1933 s |
| 12 | — | 2070 w | 1989 w | 1948 vs | 1939 vs | 1929 s |
There are very few solution-phase IR data available for the many M(CO)5 complexes in the literature; most reports are from solids in KBr or from Nujol™ mulls, data that are more susceptible to lattice effects. The spectrum of the Cr(CO)5 complex 18 of phosphaalkene 17 was reported in cyclohexane with ν(C
O) of 1955 and 1901 cm−1, with the former taken as A1(2).31 More complete data are available for the Cr(CO)5 complex of Cp*(CO)2Fe–C(H)
P–CH(SiCH3)2 which has a short P
C bond similar to conventional phosphaalkenes (refcode TACKOX in Table S1†): cyclopentane solution, 2067(m), 1980(w), 1945(vs), 1935(vs), 1931(vs) cm−1.28 These data are almost indistinguishable from those of 10 in n-heptane. The Cr(CO)5 complex of κP-2,4,6-triphenylphosphorine by contrast has an A1(2) vibration at 1968 cm−1, indicative of a higher πacc/σdon ratio.67 Furthermore, the A1(2) data for 10–12 are very close to those of M(CO)5 complexes of R3P (at Cr, R = Ph: 1944 cm−1; R = tBu: 1937 cm−1).67 Taken together, these data suggest that 9 are weak π-acceptors and good σ-donors and not significantly different, in this regard, from conventional phosphaalkenes.
More recently, DFT calculations using modified SBK effective core potential basis sets were reported in which two model ligands, namely HP
CH2 and HP
C(H)–NH2, are coordinated to M(CO)5 (M = Cr, Mo, W).51 This paper seems primarily devoted to explaining the highly-distorted coordination mode exhibited in 14 and 15, including the discovery that complex 14 is capable of attaching to a second Cr(CO)5 group at P.70 These studies demonstrate that such bis metal coordination is likely induced by the strongly electron-withdrawing CF3 groups at P. The calculations also show that the geometry of the model phosphaalkene and aminophosphaalkene do not change much in the singly-coordinated, κP mode. This report is scarce in other details of the calculations and does not address the electronic structures of these complexes in detail. We have therefore undertaken DFT studies using the B3PW91 functional on the full molecular structure of 10 (Fig. 7b), a method which has previously shown good results in our hands for low-valent chromium complexes. In this study, the effective core potential basis set LANL2DZ was employed which has been shown to give good results for early transition metals. To gain further perspective, a similar set of calculations was performed on 18 (Fig. 7a), one of the best-known conventional phosphaalkene Cr(CO)5 complexes. The computed geometry of 10 included in Table 1 is in good agreement with the experimentally-determined results (see also Fig. S4† for pictures of the structure and an overlay with the X-ray geometry). A fragment orbital analysis was then developed using the LANL2DZ results (on the X-ray geometries) in conjunction with PM3 semi-empirical calculations for the fragments (Fig. 7c).
The frontier molecular orbitals (FMO) of the Cr(CO)5 fragment in the centre of the diagram are well known, consisting of an empty Cr dz2 orbital and three filled dxz, dyz and dxz orbitals (in this orientation, dx2−y2 is bonding to the equatorial carbonyl ligands).69 The FMOs of Mes–P
CPh2, 17, are shown on the right, consisting of the π(2) LUMO, the π(1) HOMO and just below this the n(P) orbital. This is in full agreement with the earlier DFT study except that Fig. 7c also shows the filled aromatic π orbitals from the Mes and Ph rings that are not present in the simple model ligands.51 The interaction of these fragments to form 18 is dominated by σ-bonding between the metal LUMO (dz2) and the HOMO−1 of the phosphaalkene. The bonding interaction stabilizes well below the filled aromatic π orbitals (shown as boxes in the diagram). Metal dxz and dyz orbitals are non-interacting with the incoming ligand; the net π interaction is between the metal dxz and ligand π(1) orbitals, resulting in two new filled π-type orbitals. The net effect raises the HOMO energy in the complex (for which, see below). These calculations also confirm that there is very little interaction with the high-lying π(2) MO which transforms almost unchanged into the complex and remains the LUMO. The “net π bonding/antibonding” in 18 therefore depends on the relative strengths of the interactions in the HOMO and HOMO−3 of the complex.
The FMOs of the aminophosphaalkene isomer of 9a are shown on the far right of the diagram. These differ from 17 by the presence of the strongly donating nitrogen px orbital (not shown), resulting in a new π(1) that has strong C
N π bonding character.51 As a consequence, the HOMO is now π(2) and is raised considerably in energy compared to the HOMO of 17. The electronegativity of the nitrogen also serves to lower the energy of HOMO−1 which still has predominantly n(P) character and still forms the dominant bonding interaction with the metal LUMO, which again stabilizes below the filled aromatic π ligands (boxed). The bonding (HOMO−3) and anti-bonding (HOMO) interactions again determine the net π-bonding character. Unlike in 18, in 10 the π(3) LUMO is weakly destabilized. The key FMOs in 10 are shown more accurately in Fig. 8 than in the cartoons within Fig. 7c. These pictures help to emphasize: (i) the out-of-phase interaction between π(3) and the d orbitals in the LUMO; (ii) the destabilizing d–p π interaction in the HOMO that is evidently dominated by the ligand in 10 and the non-interacting HOMO−1 and HOMO−2 dominated by metal dyz and dxy in (iii) and (iv). Finally, in (v) the in-phase d–p π interaction has more metal than ligand character in 10 than is the case for the equivalent orbital in 18. This difference in the characters of HOMO and HOMO−3 is a direct consequence of the higher-lying ligand π HOMO in 9 compared to 17. These calculations also corroborate the spectroscopic evidence that there is no obvious π-back-bonding in either 10 or 18. The π interactions more or less cancel out each other for these zero-valent complexes with these electron-rich ligands. The bonding is therefore predominantly, but not exclusively, of σ character.
000 cm−1 which can be confidently assigned to allowed π* ← π transitions.
| Compound | λ 1 | λ 2 | λ 3 | λ 4 |
|---|---|---|---|---|
a Measured in hexanes in 10 mm quartz cuvettes. Data in cm−1 with log ε in parentheses.
b
Ref. 31 – both measured in THF.
c 49 300 (4.87) in CH3OH solution.
|
||||
| 9a | 28 000 (4.15) |
36 000 (4.04) |
43 300 (4.30) |
>50 000c |
| 10 | 24 500 (3.93) |
∼34 000 sh {∼4.1} |
40 800 (4.46) |
48 300 (4.85) |
| 11b | 25 300 (4.01) |
35 700 sh (∼4.14) |
40 500 (4.51) |
>47 600 |
| 12 | 24 600 (3.98) |
35 700 (4.08) |
41 800 (4.56) |
41 800 (4.56) |
| 17 | 30 900 (2.84) |
37 300 (3.01) |
39 400 (4.20) |
— |
| 18 | 24 900 (4.28) |
— | 39 500 (4.73) |
— |
For each of the metal complexes, there is a distinct bathochromic shift in λ1, while retaining considerable intensity (log
ε ≈ 4), which we therefore also ascribe to an allowed π* ← π transition. More detailed assignments will require sophisticated calculations that are beyond the scope of this paper. Qualitatively, the data show that in 10–12, the HOMO–LUMO gap is lowered by some 3400 to 3500 cm−1 in the complexes compared to the free phosphaamidines, which amounts to 13% reduction in the energy gap. By contrast, in the conventional phosphaalkene 17, complexation to Cr(CO)5 lowers the HOMO–LUMO gap by some 6000 cm−1, a reduction in the energy gap of 20%.31 These data can be understood in the context of the changes in energy levels shown in Fig. 7c. Whilst the HOMO of 18 is considerably increased in energy due to the repulsive π interaction with the ligand, the LUMO is predicted to remain unchanged, and hence ΔE is significantly reduced in the complex. In the case of 10, while the HOMO is also increased in energy, so is the LUMO and hence ΔE is reduced by a smaller amount. Finally, it is worth mentioning that the typical yellow colours of phosphine-substituted LM(CO)5 complexes of Group 6 metals are usually attributed to an MLCT process.58 Insofar as the HOMOs of both 10 and 18 are calculated to have more metal d character than their LUMOs, this generalization is also valid for phosphaalkene and phosphaamidine complexes.
C bond lengths of these coordinated species show the expected trends for electron-donating substituents delocalized into the highly polarizable heavy-element π bond. Coordination induces a significant bathochromic shift in the lowest absorption maxima. Semi-empirical and DFT calculations indicate that the destabilization of the HOMO is greater than that of the LUMO, resulting in a 3400 to 3500 cm−1 reduction in the energy of the allowed π* ← π transition upon coordination.
Group 6 carbonyl complexes have proven once again to be very useful “test-beds” for examining the properties of unsaturated main group compounds; in the work reported here, complexation is not essential for the preparation of the phosphaamidines which are electronically stabilized by nitrogen π donation,27,29 but instead is necessary to select one of several solution-phase isomers and suppress the isomerization processes. Most importantly from the perspective of developing new phosphaamidinate coordination complexes,6 the preparation of 10–12 provides assurances that the properties of “aminophosphaalkenes” bearing DippN groups – a moiety that has seen extensive use in chelating pincer ligand designs (such as NACNAC) – do not show the extreme changes in character as occurs with single or double substitution at C by the very powerful electron-donating NMe2 groups as in 13 and 16, especially when combined with strongly electron-withdrawing substituents as in 14 and 15. Behaviour similar to amidinates can therefore be expected for anions derived from 9.
C (d, JCP = 5.4 Hz), 216.0 COeq (d, JCP = 15.1 Hz), 222.9 COax (d, JCP = 4.9 Hz). 31P NMR (CDCl3): δ 45.03 ppm (s). IR (KBr pellet) cm−1: 3358(w), 3054(w), 2966(w), 2927(w), 2870(w), 2069(s), 1955(vs), 1929(vs), 1907(vs), 1607(w), 1480(w), 1465(m), 1383(w), 1361(w), 1323(m), 1264(w), 1202(w), 1178(w), 815(w), 804(w), 759(w), 748(w) 607(m), 587(m).
C (d, JCP = 5.4 Hz), 204.9 COeq (d, JCP = 10.7 Hz), 211.7 COax (d, JCP = 30.8 Hz); some decomposition during data collection. 31P NMR (CDCl3): δ 30.17 ppm (s). IR (KBr pellet) cm−1: 3362(w), 2963(w), 2927(w), 2869(w), 2061(s), 1994(m), 1986(m), 1946(vs), 1926(vs), 1913(vs), 1906(vs), 1461(w), 1384(w), 1363(w), 1321(w), 1204(w), 1108(w), 1056(w), 804(w)759(w), 748(w), 670(m), 656(m), 455(w).
:
35 occupancy ratios (see Fig. S6†). Attempts at refining iPr group rotational disorder in all of these structures were judged to be unhelpful and a simple anisotropic refinement was adopted instead. Structures were visualized and illustrations were prepared using Mercury 3.5.74 Crystal and experimental data are collected in Table S3 in the ESI.† Representations of the molecular structures are provided in Fig. 1–3 and S1, 2,† while selected interatomic distances and angles are provided in Table 1. Structure depositions: 9b, CCDC 1421316; 101421317; 11a, 1421318; 11b, 1421319; 101421320 contain the supplementary crystallographic data for this paper.
Footnotes |
† Electronic supplementary information (ESI) available: Thermal ellipsoid plots of isostructural 11a, 12; table of P C bond distances from the CSD, with structure diagrams; DFT structure of 10 and overlay with X-ray geometry; graphs of correlations between out-of-plane distances and dihedral angles with P C distances; additional FTIR data; refined disorder model of 11b, crystal and refinement parameters; Cartesian coordinates of DFT structures. CCDC 1421316–1421320. For ESI and crystallographic data in CIF or other electronic format see DOI: 10.1039/c5dt03393d |
| ‡ Phosphorus can substitute for one or both nitrogen atoms in the organic amidine functional group where the pnictogens are normally in the +3 oxidation state, resulting in 1(λ3,σ2)-monophosphaamidines or 1,3(λ3,σ2)-diphosphaamidines, which can then form the corresponding phosphaamidinates if there is at least one ionisable hydrogen atom. Alternatively, phosphorus in the +5 oxidation state can replace the backbone carbon atom, resulting in inorganic 2(λ5,σ2)-phosphaamidines and amidinates;77 the latter modality has previously been named “fosfam”. |
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