2010
DOI: 10.1021/ja108265y
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Diamagnetic Group 6 Tetrakis(di-tert-butylketimido)metal(IV) Complexes

Abstract: The addition of 4 equiv of LiN=C-t-Bu(2) to CrCl(3), MoCl(5), and WCl(6) in diethyl ether produced the complexes M(N=C-t-Bu(2))(4) (M = Cr, Mo, W). Single-crystal X-ray diffraction studies revealed that the molecules have flattened tetrahedral geometries with virtual D(2d) symmetry in the solid state. (1)H and (13)C NMR spectra indicated that the complexes are diamagnetic, and a qualitative MO analysis showed that the orthogonal π-donor and -acceptor orbitals of the ketimide ligand cooperatively split the d(xy… Show more

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Cited by 27 publications
(55 citation statements)
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“…Soriaga et al . did not mention σ-bonding in this class of complexes, 9 but we note that the ketimide ligand is likely a strong σ-donor and this interaction alone could potentially lead to a large (for T d ML 4 ) splitting, Δtet=43εσ, between the e ( d z 2 , d x 2 − y 2 ) and t 2 ( d xz , d yz , d xy ) metal ion orbitals. For illustrative purposes, we begin with only σ-bonding and the structure of the Ti(IV) congener, which has θ only ~2° away from ideal tetrahedral (τ = 0.96).…”
Section: Resultsmentioning
confidence: 91%
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“…Soriaga et al . did not mention σ-bonding in this class of complexes, 9 but we note that the ketimide ligand is likely a strong σ-donor and this interaction alone could potentially lead to a large (for T d ML 4 ) splitting, Δtet=43εσ, between the e ( d z 2 , d x 2 − y 2 ) and t 2 ( d xz , d yz , d xy ) metal ion orbitals. For illustrative purposes, we begin with only σ-bonding and the structure of the Ti(IV) congener, which has θ only ~2° away from ideal tetrahedral (τ = 0.96).…”
Section: Resultsmentioning
confidence: 91%
“…6 To achieve this description, we define the x and y axes as lying between the M-L bonds (bisecting the L-M-L angles) (Figure 11), which is in any case more appropriate for an axial ( x = y ) system. If the x and y axes were defined along the M-L bonds, as done by Soriaga et al, 9 then the representation of d x 2 − y 2 and d xy would be reversed. Such a definition would be appropriate for C 2 v symmetry, where x and y are symmetry inequivalent.…”
Section: Resultsmentioning
confidence: 99%
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