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Can. J. Chem. Vol. 76, 1998
Fig. 1. 31P CP-MAS spectra of the triphenylphosphine complexes
of Group 6 metal pentacarbonyls. Spinning speed: 1600 Hz for
all spectra. Asterisks indicate the isotropic shift position.
and 97Mo, respectively, and the former is probably negative
in sign (20). These values were obtained at 77 K and the
room temperature quadrupole coupling constants would be
lower in frequency. Thus, neglecting ∆J and using the low-
temperature χ values, the calculated second-order splittings
would be –70 and 6.1 Hz for 97Mo and 95Mo, respectively,
compared with the experimental values of –55 and 4.5 Hz.
The differences could be due to the lower quadrupole cou-
pling constants at high temperature and a finite anisotropy in
the spin–spin coupling constant. The splittings in the spectra
of the trimethylphosphine complex were not sufficiently
well resolved for a full analysis and only the J value could
be determined.
The experimentally determined chemical shift tensors for
the trimethylphosphine complexes show near-axial symme-
try (δ11 ≈ δ22), the deviations being attributable to solid state
effects, and the values are in quite good agreement with the
theoretical predictions (3) if the δ11 and δ22 values are aver-
aged and compared with the calculated perpendicular com-
ponent. The lack of agreement for the tungsten complex is
not unexpected and was attributed by Kaupp to the neglect
of spin-orbit contributions in the calculations (3). The agree-
ment between the observed and calculated shift tensor com-
ponents confirms the assignment of δ33 as lying along the
bond direction in both the trimethyl- and triphenylphosphine
complexes. The chemical shift tensors of the triphenylpho-
sphine compounds deviate from axial symmetry, in contrast
to free triphenylphosphine, which has an axially symmetric
chemical shift tensor (21, 22). This asymmetry is attributed
to the breakdown in local symmetry caused by the different
torsional angles of the phenyl rings. For the chromium and
molybdenum complexes, the δ22 component shows the larg-
est difference between experimental and calculated values
(4) but the spans and shift anisotropies, ∆δ, are in good
agreement.
The influence of the metal atom on the phosphorus chemi-
cal shift anisotropy can be clearly seen in Table 1 and Fig. 1.
The most noticeable trend is the marked decrease in the
spans, (δ11 – δ33), and anisotropies of the chemical shift ten-
sors on moving from chromium to tungsten. This decrease is
due almost entirely to changes in δ11 and δ22. For example, in
the trimethylphosphine complexes, where δ11 and δ22 change
by nearly 70 ppm, δ33 varies by only 14 ppm. For the
triphenylphosphine series, δ11 and δ22 decrease by about
20 ppm from Cr to Mo and by about 30 ppm from Mo to W.
In contrast, δ33 for these complexes remains almost constant
at –17 ± 3 ppm. It is this behaviour which results in the in-
creased shielding observed for the solution chemical shift on
going from chromium to tungsten. The DFT calculations of
the shift tensor components for the series of trimethyl- and
triphenylphosphine pentacarbonyl complexes the Group 6
metals showed good agreement with experiment, a result
that should encourage further work, both experimental and
theoretical.
decomposition of the sample prevented the determination of
the crystal structure of this polymorph.
The molybdenum and tungsten complexes showed addi-
tional splittings due to couplings from the isotopes with
spin, 95Mo (15.7%, I = 5/2), 97Mo (9.46%, I = 5/2), and
183W (14.4%, I = 1/2), but no splitting from 53Cr (9.55%, I =
3/2) was observed in the spectra of either of the chromium
complexes. The solid state value for 1J(P–W) in the tungsten
triphenylphosphine complex was slightly lower than the
value in solution (17).
Couplings to quadrupolar nuclei are not always observed
in solution state spectra, due to rapid relaxation, but can be
observed in solid state spectra under magic-angle-spinning
conditions (18). There is an additional line displacement that
depends upon the residual dipole–quadrupole coupling inter-
action, d, given by eq. [1].
[1]
d = − (3χD′/20νs)(3 cos2β −1 + η sin2 β cos (2α))
where D′ = (D – ∆J/3), D is the dipolar coupling constant, –
(µ0/4π)γIγSh/(2πr3), ∆J is the anisotropy in the spin cou-
pling, χ is the nuclear quadrupole coupling constant, and η is
the asymmetry in the electric field gradient. The angles β
and α are the polar and azimuthal angles relating the inter-
nuclear vector and the principal axes of the electric field
gradient. The local symmetry around the metal–phosphorus
bond is such that η is assumed to be zero and β and α are
taken to be 0° and 90°, respectively, and eq. [1] is much
simplified. The two molybdenum isotopes have very similar
magnetogyric ratios and, therefore, have spin–spin coupling
constants that cannot be easily distinguished, but the nuclear
quadrupole moment of 97Mo is much greater, 0.255 × 10–28
m2 versus –0.022 × 10–28 m2 for 95Mo, and so, in principle,
the second-order splittings can be analysed to give the
quadrupole coupling constants and the anisotropy in J. The
direct dipole coupling constants, calculated using a bond
length of 2.508 Å (16), are –202 and –206 Hz for 97Mo and
95Mo, respectively. The quadrupole coupling constants of
triphenylphosphine(pentacarbonyl)molybdenum have been
measured (19) to be 1.972 MHz and 22.783 MHz for 95Mo
Wasylishen and co-workers (6, 7) have suggested that the
PhDBP ligand is analogous to triphenylphosphine and we
are now able to compare the 31P chemical shift tensor com-
ponents of both ligands when bonded to the Group 6 metal
carbonyls, Table 1. The changes in the δii values are almost
constant (within 5 ppm, and close to the experimental error)
regardless of the metal atom; for PhDBP, the δ11 value is less
© 1998 NRC Canada