3
3
SiMe4) δ 5.58 [q, J(H᎐H) 2.2, HSiMeCl2], 5.13 [q, J(H᎐H)
2.4, NH(SiHMeCl)2], 4.99 [m, H(Si), oligomer], 1.89 [br s,
NH(SiHMeCl)2], 0.87 [d, 3J(H᎐H) 2.2, HSiMeCl2], 0.60 [d,
3J(H᎐H) 2.4 Hz, NH(SiHMeCl)2] and 0.45 [m, Me(Si), oligo-
mer]. Compound 2: EI mass spectrum: m/z 333 (44, tetra-
silazane), 260 (50, 3), 219 [56, (᎐SiHMeNMe᎐)3], 187 (59, 2),
146 [89, (᎐SiHMeNMe᎐)2] and 114 (24%, SiHMeCl2); in the 1H
NMR spectrum, no peaks other than those of 2 were observed.
For the reaction with pyridine the disilylamine (ca. 5 mmol)
was dissolved in chloroform (25 cm3). The solution was stirred
at room temperature while pyridine (2.0 cm3, 24.8 mmol) was
added in portions of 0.2 cm3 and the temperature was moni-
tored during each addition. For an NMR study of the reaction,
a few drops of the disilylamine were dissolved in CDCl3 (1.0
cm3), pyridine (0.1 cm3) was added and the sample tube sealed
off.
and J. Dunoguès of the University of Bordeaux 1 for providing
us with their liquid-phase infrared spectra of compounds 1
and 2.
References
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Force-field calculations
For each of the conformers calculated to be present4 the ab
initio Cartesian force field and atomic Cartesian coordinates
output by the GAUSSIAN program26 were input into the pro-
gram ASYM 40 (an update of ASYM 2027) for transformation
into an internal coordinate system, with output of valence force
constants and frequencies for partially deuteriated isotopomers.
The potential energy associated with the stretching of the two
Si᎐H or Si᎐Cl bonds in each molecule is given by equation (5)
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17 D. C. McKean, M. H. Palmer and M. F. Guest, J. Mol. Struct.,
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W. F. Murphy, V. S. Mastryukov and J. E. Boggs, Spectrochim. Acta,
Part A, 1995, 51, 215.
20 D. C. McKean, H. G. M. Edwards, I. R. Lewis, W. F. Murphy,
V. S. Mastryukov and J. E. Boggs, Spectrochim. Acta, Part A, 1995,
51, 2237.
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Schlegel, P. M. W. Gill, B. G. Johnson, M. A. Robb, J. R. Cheesman,
T. A. Keith, G. A. Petersson, J. A. Montgomery, K. Raghavachari,
M. A. Al-Laham, V. G. Zakrzewski, J. V. Ortiz, J. B. Foresman,
J. Cioslowski, B. B. Stefanov, A. Nanayakkara, M. Challacombe,
C. Y. Peng, P. Y. Ayala, W. Chen, M. W. Wong, J. L. Andres,
E. S. Replogle, R. Gomperts, R. L. Martin, D. J. Fox, J. S. Binkley,
D. J. Defrees, J. Baker, J. P. Stewart, M. Head-Gordon, C. Gonzalez
and J. A. Pople, Gaussian Inc., Pittsburgh, PA, 1995.
27 L. Hedberg and I. M. Mills, J. Mol. Spectrosc., 1993, 160, 117.
2V = f1r12 ϩ f2r22 ϩ 2fЈ r1r2
(5)
where r1 and r2 are the displacements in each bond, f1 and f2 the
valence force constants and fЈ the stretch–stretch interaction.
The program ASYM 40 yielded directly the diagonal (f1,f2)
and the off-diagonal (fЈ) constants, but for the Si᎐H bonds they
may also be obtained very simply through a harmonic local
mode (HLM) calculation from the ab initio-derived ν(SiH)
frequencies of the D0 and D1 species.16,17 In this type of cal-
culation, sometimes called an energy-factored force field, all
motions other than Si᎐H stretching are ignored. In general
the HLM value of f Ј is closely similar to the value from
the full normal coordinate treatment embodied in the
ab initio calculation, reflecting the very small amount of
motions other than Si᎐H stretching in the ν(SiH) normal
coordinates. The Si᎐Cl bonds cannot of course be similarly
treated, due to the extent to which observed ‘ν(SiCl)’ frequen-
cies are associated with modes in which there is coupling to
other motions in the molecule.
Acknowledgements
We thank the Royal Society (C. R. P.) and the Leverhulme Trust
(H. F.) for financial support. Part of the experimental work
described was carried out at the University of Frankfurt. We
thank Professor K. Hensen for laboratory facilities, the
University NMR service for the NMR spectra and Hoechst
for the elemental analyses. We are indebted to Drs. J. P. Pillot
Received 14th November 1997; Paper 7/08220G
592
J. Chem. Soc., Dalton Trans., 1998, Pages 585–592