P-Coordination of Imidazoliophosphanes toward Rh Centers
FULL PAPER
[2] a) K. B. Dillon, F. Mathey, J. F. Nixon in Phosphorus: The Carbon
Copy, Wiley, Chichester, 1998; b) R. Zurawinski, B. Donnadieu, M.
[3] Multiple Bonds and Low Coordination in Phosphorus Chemistry
(Eds.: M. Regitz, O. J. Scherer), Thieme, Stuttgart, 1990.
[4] a) J. F. Harrison, J. Am. Chem. Soc. 1981, 103, 7406; b) D. Gudat,
Eur. J. Inorg. Chem. 1998, 1087; c) D. Gudat, A. Haghverdi, H.
Hupfer, M. Nieger, Chem. Eur. J. 2000, 6, 3414; d) C. A. Caputo,
M. C. Jennings, H. M. Tuononen, N. D. Jones, Organometallics 2009,
28, 990; e) D. Gudat, Acc. Chem. Res. 2010, 43, 1307.
1999, 625, 729; b) M. Azouri, J. Andrieu, M. Picquet, P. Richard, B.
5562; d) Y. Canac, N. Debono, C. Lepetit, C. Duhayon, R. Chauvin,
Bruns, M. Alcarazo, Angew. Chem. 2011, 123, 3883; Angew. Chem.
Int. Ed. 2011, 50, 3799.
Experimental Section
Computational details: Geometries were fully optimized at the PCM-
B3PW91/6-31G**/LANL2DZ*(Rh) level of calculation using Gaussi-
an09.[24] LANL2DZ*(Rh) means that f-polarization functions derived by
Ehlers et al.[25] for Rh have been added to the LANL2DZ(Rh) basis set.
Vibrational analysis was performed at the same level as the geometry op-
timization. Solvent effects were included using the polarizable continuum
model (PCM) implemented in Gaussian09 either for acetonitrile (e=
35.688) or dichloromethane (e=8.93). Gibbs energies were calculated at
298.15 K. IR C=O stretching frequencies were calculated in the gas phase
at the PBEPBE/6-31G**/LANL2DZ*(Rh) level. Molecular orbitals were
plotted using the GABEDIT program.[26]
Crystal structure determination of 9a, 11a, 14, and 15: X-ray diffraction
data for the crystals were collected at low temperature on a Bruker
Apex2, an Oxford Diffraction Xcalibur, or an Oxford Diffraction Gemini
diffractometer using a graphite-monochromated MoKa radiation source
(9a, 11a, and 15: l=0.71073 ꢂ) or CuKa radiation source (14: l=
1.54180 ꢂ). Multiscan absorption corrections were applied. The struc-
tures were solved by direct methods using SIR92[27] or SUPERFLIP[28]
and refined by means of least-square procedures with the programs of
the PC version of CRYSTALS.[29] Atomic scattering factors were taken
from the International tables for X-ray crystallography.[30] All non-hydro-
gen atoms were refined anisotropically. Hydrogen atoms were refined
with riding constraints.
[6] Although a dative bond can be considered as intermediate between
a pure (homopolar) covalent bond and a pure ionic bond (in the va-
lence bond approach), thus varying with polarity so that very polar
bonds are definitely nondative; for example, in the gas phase, the
heterolytic bond dissociation energy (BDE) of the highly polar
+q
ꢀq
ꢀ
H F
bond (m=1.826 D, q=0.225 e) is two times greater
than the corresponding homolytic BDE
(1548 kJmolꢀ1
)
9a: C18H13N4P, Mr =316.30 gmolꢀ1
12.0665(4), c=10.0953(4) ꢂ, b=107.309(4)8, V=1508.62(10) ꢂ3, T=
180 K, space group Cc, Z=4,
(MoKa)=0.187 mmꢀ1, 7963 reflections
,
monoclinic, a=12.9720(5), b=
(569 kJmolꢀ1); this homolytic dissociation preference for such a neu-
tral motif is actually due to the electrostatic cost of the H+···Fꢀ
charge separation in the heterolytic mode; in the case of ionic
motifs, such as amidiniophosphanes, the electrostatic cost is cancel-
led, thus possibly confering a dative nature to bonds between atoms
of similar electronegativities (even if the bond is weakly polar with
respect to the bond center when the charge is uniformly delocalized
between the two atoms in the ground state); for relevant discussions,
see: a) R. S. Mulliken, W. B. Person, Ann. Pharm. Belg. Ann. Rev.
Phys. Chem. 1962, 13, 107; b) R. S. Mulliken, J. Am. Chem. Soc.
1952, 74, 811; c) A. Haaland, Angew. Chem. 1989, 101, 1017; Angew.
Chem. Int. Ed. Engl. 1989, 28, 992; d) V. I. Minkin, Pure Appl.
Chem. 1999, 71, 1919; the observable global dative character of
a bond could however be analyzed in more detail by “subtracting”
the electrostatic contribution from the crude BDE values, which
could be achieved by natural bond order (NBO) analysis (e.g.,
through the Wiberg indexes) or by topological analysis of the elec-
tron density (e.g., through the sign of the Laplacian at the bond crit-
ical point) or of the electron-localization function (e.g., through the
position of the attractor in the bond-valence basin).
mACHTUNGTRENNUNG
measured, 3888 unique (Rint =0.017), 209 parameters, refinement on F,
3557 reflections used in the calculations [I>3s(I)], R1=0.0265, wR2=
0.0314.
11a: C20H19N4P, 2
a=10.3919(6) b=23.7534(14), c=24.5833(14) ꢂ, V=6068.2(6) ꢂ3, T=
ACHTUNGTRENNUNG
(CF3O3S), C2H3N, Mr =685.56 gmolꢀ1, orthorhombic,
180 K, space group Pbca, Z=8, mACHTNUGRTNEUNG
(MoKa)=0.312 mmꢀ1, 141761 reflections
measured, 8925 unique (Rint =0.044), 397 parameters, refinement on F2,
5441 reflections used in the calculations [I>3s(I)], R1=0.0555, wR2=
0.1435.
14: C27H28ClN4PRh, CF3O3S, CH2Cl2, Mr =811.88 gmolꢀ1, triclinic, a=
9.5244(4) b=13.4771(8), c=14.1632(7) ꢂ, a=64.578(5), b=85.402(4),
3
¯
g=78.637(4)8, V=1609.77(16) ꢂ , T=100 K, space group P1, Z=2, m-
ACHTUNGTRENNUNG , 19499 reflections measured, 4842 unique (Rint =
(CuKa)=8.150 mmꢀ1
0.043), 406 parameters, refinement on F, 4367 reflections used in the cal-
culations [I>3s(I)], R1=0.0245, wR2=0.0254.
15: C26H25ClN4PRh, Mr =562.84 gmolꢀ1
, triclinic, a=8.6872(3), b=
9.6723(3), c=15.2200(5) ꢂ, a=108.511(3), b=94.614(3), g=104.558(3)8,
V=1155.73(7) ꢂ3, T=180 K, space group P1, Z=2,
mACHTNGUTRENNU(G MoKa)=
¯
[8] a) I. Abdellah, C. Lepetit, Y. Canac, C. Duhayon, R. Chauvin,
5110; c) Y. Canac, C. Maaliki, I. Abdellah, R. Chauvin, New J.
0.947 mmꢀ1
,
50571 reflections measured, 5882 unique (Rint =0.066),
298 parameters, refinement on F, 4694 reflections used in the calculations
[I>3s(I)], R1=0.0306, wR2=0.0330.
chez, M. R. Maziꢃres, L. Lamandꢀ, R. Wolf, “Phosphenium cations”
in Multiple Bonds and Low Coordination In Phosphorus Chemistry,
(Eds.: M. Regitz, O. J. Scherer), Thieme, Stuggart, Germany, 1990,
[10] N. J. Hardman, M. B. Abrams, M. A. Pribisko, T. M. Gilbert, R. L.
[11] a) J. J. Brunet, R. Chauvin, G. Commenges, B. Donnadieu, P. Le-
Acknowledgements
The authors thank the Ministꢃre de l’Enseignement Supꢀrieur de la Re-
cherche et de la Technologie and the Universitꢀ Paul-Sabatier, the
Centre National de la Recherche Scientifique and the ANR program
(ANR-08-JCJC-0137-01) for the doctoral fellowship of C.M. The theoret-
ical studies were performed using HPC resources from CALMIP (Grant
2010 and 2011 [0851]) and from GENCI-[CINES/IDRIS] (Grant 2010
and 2011 [085008]).
[1] According to L. C. Allen, electronegativity is the “third dimension”
Chem. Eur. J. 2012, 18, 7705 – 7714
ꢁ 2012 Wiley-VCH Verlag GmbH & Co. KGaA, Weinheim
7713