C. Strohmann, O. Ulbrich, D. Auer
FULL PAPER
SiϪLi 2.490, SiϪN 1.786, SiϪC(3) 1.921, SiϪC(9) 1.934,
C(3)ϪSiϪN 104.3, C(9)ϪSiϪN 108.5, N (sum over angles) 352.4;
absolute SCF energy: Ϫ894.925802514 Hartree.
[Ph(Me2N)2SiLi] and δ ϭ 18.9 [Ph2(Me2N)SiLi], close to
the experimental values of δ ϭ 28.4 for 4 and δ ϭ 20.3 for
7. These results confirm the trend of the downfield shift of
functionalized silyllithiums compared to (triorgano)silylli-
thiums, and therefore coordinating solvent molecules can
be omitted in model systems for 29Si NMR calculations.
Calculations performed on the simplified model systems
Me3SiLi, Me2(H2N)SiLi and Me(H2N)2SiLi within the
bounds of the DFT-IGLO method allow a thorough ana-
lysis of the shielding tensors concerning paramagnetic con-
tributions of localised molecular orbitals (LMO).[15a,15b]
The result is that, with the change from Me3SiLi (calculated
chemical shift: δ ϭ Ϫ5.7) to Me2(H2N)SiLi (calculated
chemical shift: δ ϭ 14.9), the significant contribution for
the shielding tensors of the remaining two LMOs of the
The RI-DFT[18] calculations on compounds 1·3THF, 4·3THF and
7·3THF were done with the TURBOMOLE[19] program at the
BP86/TZVP level with starting coordinates taken from the crystal
˚
structure analyses. Selected bond lengths [A] and angles [°] for
1·3THF: SiϪLi 2.770, SiϪN 1.873, SiϪC(1) 1.950, SiϪC(7) 1.939,
C(1)ϪSiϪN 103.4, C(7)ϪSiϪN 103.9, N (sum over angles) 360.0;
absolute SCF energy: Ϫ1976.437591873 Hartree; Ϫ selected bond
˚
lengths [A] and angles [°] for 4·3THF: SiϪLi 2.688, SiϪN(1) 1.827,
SiϪN(2) 1.837, SiϪC(9) 1.948, C(9)ϪSiϪN(1) 100.8,
C(9)ϪSiϪN(2) 100.5, N (sum over angles) 357.9; absolute SCF en-
˚
ergy: Ϫ1653.023345787 Hartree; Ϫ selected bond lengths [A] and
angles [°] for 7·3THF: SiϪLi 2.732, SiϪN 1.824, SiϪC(5) 1.964,
SiϪC(11) 1.947, C(5)ϪSiϪN 105.8, C(11)ϪSiϪN 101.4, N (sum
SiϪC bond as well as the SiϪLi LMO increase consider- over angles) 354.0; absolute SCF energy: Ϫ1671.469514876
Hartree. The criterion for convergence for these calculations was
lowered to a change in absolute SCF energy of 5 ϫ 10Ϫ5 Hartree,
due to the size of these systems. Minimizing the energy starting
from the second conformer of 7·3THF in the crystal showed no
significant differences in the results compared to the calculated
values of the other conformer of 7·3THF.
ably. This is caused by the very large induced coupling of
these LMOs with the σ*(SiϪN) orbital, resulting in a de-
creased shielding [and increased chemical shift of
Me2(H2N)SiLi]. At the same time the number of SiϪC
LMOs decreases (SiϪN LMOs make a lower paramag-
netic contribution than SiϪC LMOs). The latter effect
predominates with the addition of a second H2N group
[Me(H2N)2SiLi] causing, in total, an increase of the shield-
ing compared to Me2(H2N)SiLi [calculated chemical shift
for Me(H2N)2SiLi: δ ϭ 9.9]. A similar trend was observed
for the gradual replacement of the methyl groups of Me4Si
with chloro substituents.[16] That effect can also be observed
for other metallated silanes with R2N or RO substituents
and explained by NMR calculations. Further calculations
on this topic are in progress.
The
GIAO
method-based
NMR
calculations
[HF/
6Ϫ311ϩG(2d,p)] of Ph(Me2N)2SiLi and Ph2(Me2N)SiLi were per-
formed with GAUSSIAN 98.[14a,14b] Calculated absolute shieldings
σ were converted into relative shifts δ with σ calculated at the same
level for TMS [σcalcd(Si) ϭ 385.9]; calculated value of σ for
Ph(NMe2)2SiLi: 364.83; calculated value of σ for Ph2(NMe2)SiLi:
367.18.
The structures of the model systems Me3SiLi, Me2(H2N)SiLi and
Me(H2N)2SiLi were optimized at the B3LYP/6Ϫ31ϩG(d) level us-
ing GAUSSIAN 98.[14b] Selected bond lengths [A] and angles [°]
˚
for Me3SiLi: SiϪLi 2.516, SiϪC 1.928, CϪSiϪC 104.2, CϪSiϪLi
114.4; absolute SCF energy: Ϫ416.770639118 Hartree; selected
bond lengths [A] and angles [°] for Me2(H2N)SiLi: SiϪLi 2.509,
˚
Experimental Section
SiϪC(1) 1.921, SiϪC(2) 1.930, SiϪN 1.790, C(1)ϪSiϪN 101.9,
C(2)ϪSiϪN 109.8; absolute SCF energy: Ϫ432.828715216 Hartree;
General: All preparations were performed using standard Schlenk
techniques under an oxygen-free and water-free argon atmosphere.
Tetrahydrofuran was dried over Na/benzophenone and freshly dis-
tilled under argon. 29Si NMR spectra were recorded on a Bruker
DRX-300 (59.6 MHz) spectrometer with an external standard of
tetramethylsilane (δ ϭ 0.0).
˚
selected bond lengths [A] and angles [°] for Me(H2N)2SiLi: SiϪLi
2.494, SiϪC 1.915, SiϪN(1) 1.788, SiϪN(2) 1.788, CϪSiϪN(1)
100.5, CϪSiϪN(2) 100.6; absolute SCF energy: Ϫ448.891440368
Hartree. DFT-IGLO calculations of chemical shifts for Me3SiLi,
Me2(H2N)SiLi and Me(H2N)2SiLi have been done at the sum-over-
states density-functional perturbation theory level (SOS-
DFPT),[15b,20] varying the gradient-corrected PW91[21aϪ21c] ex-
change-correlation functional. A compromise strategy discussed
earlier[15b,22a,22b] was applied to obtain accurate KohnϪSham MOs
with moderate effort, by adding an extra iteration with a larger
integration grid and without fit of the exchange-correlation poten-
tial after SCF convergence had been reached. FINE[22a,22b] angular
grids with 32 points of radial quadrature were used. All of the
DFT-IGLO calculations were carried out using the deMon NMR
code.[22a,22b,23] IGLO-II all-electron basis sets were used on all
atoms with density and exchange-correlation potential fitting aux-
iliary basis sets of the sizes 5.1 (H), 5.2 (C, Li, N) and 5.4 (Si).
Calculated absolute shieldings σ were converted into relative shifts
δ with σ calculated at the same level for TMS [σcalcd(Si) ϭ 368.1].
Absolute shielding σ and selected contributions of certain LMOs
Synthesis of Tris(tetrahydrofuran)[bis(diethylamino)phenylsilyl]-
lithium (4·3THF): The synthesis was performed as described by Ta-
mao and co-workers[3c] but with a reaction temperature of Ϫ40 to
Ϫ20 °C. Ϫ 29Si{1H} NMR (C7D8, 233 K): δ ϭ 28.4 (q, JSiLi
ϭ
1
56.8 Hz).
Synthesis of Tris(tetrahydrofuran)[(diethylamino)bisphenylsilyl]-
lithium (7·3THF): The synthesis was performed as described by Ta-
mao and co-workers[3c]. Ϫ 29Si{1H} NMR (C7D8, 205 K): δ ϭ 20.3
1
(q, JSiLi ϭ 50.6 Hz).
Computational Methods: All calculations were carried out on gas-
phase structures.[17] Structure optimizations of Ph(Me2N)2SiLi and
Ph2(Me2N)SiLi at the B3LYP/6Ϫ31ϩG(d) level were performed
using GAUSSIAN 98.[14b] Selected bond lengths [A] and angles [°]
˚
for Ph(Me2N)2SiLi: SiϪLi 2.481, SiϪN(1) 1.788, SiϪN(2) 1.788, for Me3SiLi: σ ϭ 373.8, SiϪC LMO Ϫ100.5, SiϪLi LMO Ϫ103.7;
SiϪC(5) 1.922, C(5)ϪSiϪN(1) 102.8, C(5)ϪSiϪN(2) 102.8, N (sum absolute shielding σ and selected contributions of certain LMOs
over angles) 355.0; absolute SCF energy: Ϫ797.855415745 Hartree; for Me2(H2N)SiLi: σ ϭ 353.2, SiϪC(1) LMO Ϫ116.0, SiϪC(2)
˚
Ϫ selected bond lengths [A] and angles [°] for Ph2(Me2N)SiLi: LMO Ϫ111.2, SiϪN LMO Ϫ91.0, lone pair N LMO 7.4, SiϪLi
1016
Eur. J. Inorg. Chem. 2001, 1013Ϫ1018