3598 J. Am. Chem. Soc., Vol. 123, No. 15, 2001
Communications to the Editor
lanes are strikingly different from those of 1. For instance, the
UV spectrum of the thin film of analogous tetracoordinate
pentasilane Me3SiSi(Cl)MeSiMe2Si(Cl)MeSiMe3 2 (viscous liq-
uid) showed three absorption maxima at 215, 230, and 255 nm,
indicating that 2 exists as a mixture of several conformers in liquid
state (Figure 2c).8 These results imply that the pentacoordinate
silicon atoms effectively hinder the segmental motion of the
silicon chains, stabilizing the all-transoid conformation.
29Si NOE (nuclear Overhauser effect) experiments in deuterated
benzene solution have provided conclusive evidence for the
conformational rigidity of 1 in room-temperature solution. The
negative NOE η values of 29Si nucleus are correlated to the
segmental motion of the silicon chains in solution.9 The -η value
of the central Si3 atom of 1 (-24.89 ppm) comes close to the
limit, that is, 2.37 (94% DD relaxation),10 indicating that the
segmental motion of the Si2-Si3-Si2* skeleton is nearly
completely hindered. Thus, it is clear that the rotation about the
Si2-Si3 bonds is completely inhibited in NMR time scale in ether
and benzene solutions. In contrast, 29Si NOE experiment in CD3-
CN revealed a marked decrease in the -η value of the central
Si3 atom (-11.75 ppm; -η ) 1.86; 74% DD relaxation),
indicating that the rotation about the Si2-Si3 bond is allowed in
polar solvent. Consequently, the UV spectrum of 1 in acetonitrile
solution displayed a broadening of the band with a significant
Figure 3. (a) Potential energy of 1 as a function of the dihedral angle ω
(Si1-Si2-Si3-Si2*). For the rotation around the Si2-Si3 bond, change
of the ω is positive for counterclockwise rotation when viewed from the
side of the Si1 atom. (b) Change of dipole moment of 1 as a function of
the ω (Si1-Si2-Si3-Si2*).
All of these things make it clear that electrostatic interactions
between the strongly polarized Cl-Si-O bonds play a critical
role in hindering the rotation about the Si2-Si3 bonds. Thus,
the all-transoid conformer is effectively stabilized by cancellation
of the bond dipole moments, whereas other conformers would
be significantly destabilized by unfavorable alignment of the bond
dipoles.15 The conformational lability of 1 in highly polar solvents
such as acetonitrile is entirely consistent with this conclusion.16
These results can be sharply contrasted with the situation in
tetracoordinate peralkylated silicon chains, where the contribution
of electrostatic interactions to the rotational barriers are negligible.5
Thus, it is concluded that retardation of the free rotation about
Si-Si bonds by pentacoordinate silicon atoms is a unique and
most practical method for locking the conformations of silicon
chains. Although conformational control of oligosilanes by steric
interactions between the substituents17 or conformationally rigid
cyclic systems8a,18 have been recently reported, this is the first
example where hypervalent silicon atoms exert a strong influence
on the backbone conformation. This strategy will stimulate the
development of useful organic materials with unique electronic
and optical properties which cannot be realized by tetracoordinate
silicon compounds.19
decrease of the intensity (λmax ) 253 nm, ꢀ ) 7500 M-1 cm-1
)
(Figure 2d), apparently due to the conformational lability of 1 in
acetonitrile.
The origin of the conformational locking by the pentacoordinate
silicon atoms is profoundly interesting. The relatively short Si2-
Si3 bond length of 1 (2.3353(8) Å), which is comparable to that
of Me3Si-SiMe3 (2.340(9) Å),11 suggests that there is no
appreciable steric interaction between the Si2 and Si3 atoms.
Therefore, the conformational rigidity of 1 cannot be explained
by the steric interference alone. To gain an insight into the nature
of the rotational barriers about the Si2-Si3 bonds, the potential
energy profile for the rotation was calculated by freezing the
Si1*-Si2*-Si3-Si2 dihedral angle (ω) at 160° and optimizing
all other coordinates (Figure 3).12 The energy curves calculated
by semiempirical PM3 method13 are essentially consistent with
the experimental observations: for example, the presence of the
all-transoid minimum at 200° [160° as ω(Si1-Si2-Si3-Si2*)]
and two energy maxima at 100° and 340°, which are 14.9 and
16.8 kcal/mol higher in energy than the all-transoid minimum,
respectively.
Acknowledgment. We are grateful to Professor Yoshio Kabe
(Tsukuba University) and Dr. Tadafumi Uchimaru (NIMC) for helpful
discussion and to the Japan Science and Technology Corporation (JST)
for financial support through the CREST (Core Research for Evolution
Science and Technology) program and for a postdoctoral fellowship to
I.E.-S.
In Figure 3, the calculated dipole moments of pentasilane 1 as
a function of the dihedral angle ω are also shown. It is obvious
that the change of the dipole moments of 1 is closely similar to
that of the potential energy curve. Moreover, the hypervalent Cl-
Si-O bonds should have a large dipole moment as a result of
donor-acceptor O f Si interaction involving charge transfer.14
Supporting Information Available: Experimental details and char-
acterization data for all new compounds, including the results of NOE
experiments and X-ray experimental details (PDF). This material is
(8) Silicon chains adopting all-transoid conformation usually exhibit a
single absorption band: (a) Mazieres, S.; Raymond, M. K.; Raabe, G.; Prodi,
A.; Michl, J. J. Am. Chem. Soc. 1997, 119, 6682-6683. (b) Plitt, H. S.; Balaji,
V.; Michl, J. Chem. Phys. Lett. 1993, 213, 158-162.
(9) The silicon atoms with limited mobility relax predominantly via the
dipole-dipole mechanism as shown by the large -η values (DD relaxation),
while more mobile silicon atoms tend to relax via a spin-rotation mechanism
as indicated by smaller -η values (SR relaxation): (a) Levy, G. C.; Cargioli,
J. D.; Juliano, P. C.; Mitchell, T. D. J. Am. Chem. Soc. 1973, 95, 3445-
3454. (b) Pannell, K. H.; Bassindale, A. R. J. Organomet. Chem. 1982, 229,
1-9.
JA0040621
(14) Tandula, S. N.; Voronkov, M. G.; Alekseev, N. V. Top. Curr. Chem.
1986, 131, 99-189. Ab initio calculations (B3LYP/6-31G**) on model
compound, pentacoordinate (O-Si) chelate (H3Si)2Si(Cl)CH2NHCHO indi-
cated that the pentacoordinate silicon moiety has a dipole moment of 5.75 D.
(15) The PM3 calculations indicate the charge distributions for Cl (-0.665),
Si2 (0.549), and O (-0.310) atoms.
(16) Wong, M. W.; Frisch, M. J.; Wiberg, K. B. J. Am. Chem. Soc. 1991,
113, 4776-4782.
(10) NOE η value of -2.52 corresponds to 100% DD relaxation. The
contribution of DD relaxation mechanism to spin-lattice (T1) ralaxation is
indicated by % DD relaxation value defined as -η/2.52 × 100.9b
(11) Beagley, B.; Monaghan, J. J.; Hewitt, T. G. J. Mol. Struct. 1971, 8,
401-411.
(17) Tanaka, R.; Unno, M.; Matsumoto, H. Chem. Lett. 1999, 595-596.
(18) Tamao, K.; Tsuji, H.; Terada, M.; Asahara, M.; Yamaguchi, S.;
Toshimitsu, A. Angew. Chem., Int. Ed. 2000, 39, 3287-3290.
(19) For example, the emission property of 1 is vastly different from those
of tetracoordinate oligosilanes. Thus, 1 exhibited fluorescence emission at
283.4 nm when excited at 260.0 nm in isooctane at room temperature. The
observed Stokes shift (3175 cm-1) is markedly small, compared to that of
tetracoordinate oligosilanes such as Me12Si5 which shows the emission at 370
nm with a large Stokes shift (13 000 cm-1).8b
(12) Although this method does not yield all conformational minima of 1,
it is sufficient for quantitative understanding of the nature of the rotational
barriers.
(13) Stewart, J. J. P. J. Comput. Chem. 1989, 10, 221-264.