terminal alkynes still affords 2. Consistent with this argument, the
than hexane. Although this is consistent with the experimental
observations, it is important to note that Werner has shown that
pyridine may act as a Lewis base towards complexes such as 3 and
may affect the conversion to the vinylidene complex.10a,11 Such
an interaction involving THF, which may not be well modelled
by solvation calculations, cannot be discounted and so gas phase
energies are presented here. Solvation-corrected energies can be
found in the ESI.†
Both de Angelis8 and Grotjahn13 have demonstrated that the
nature of the phosphine ligand may have a pronounced effect on
the potential energy surface of this reaction. In addition, both our
experimental and theoretical results suggest that the substituent
on the alkyne, and the solvent employed, may also have a dramatic
effect on the reaction pathway. These results therefore reinforce the
notion that the precise manner of the metal-mediated conversion
of alkynes to vinylidene ligands is extremely system-dependant.
1
31P{ H} spectrum of 1 recorded in hexane solution is essentially
identical to that observed in the THF case as might be expected
on the basis of their similar kinetic profiles.
In order to examine substituent effects on the alkyne to vinyli-
dene transformation in more detail, a series of DFT calculations
exploring the mechanism shown in Scheme 2, similar to those
previously reported,8,13,14 were performed on four model systems
ꢀ
≡
involving different phosphine (PR3) and alkyne (R C CH) sub-
stituents (model i R = H, Rꢀ = H; ii R = Me, Rꢀ = H; iii R =
Me, Rꢀ = Ph; iv R = Me, Rꢀ = Me). Models iii and iv were
chosen as slightly simplified models of the experimental systems
a and b respectively. Geometry optimisations were performed for
model structures 2, 3 and 4 and the transition states that link them
(denoted TS23 and TS34 respectively) at the (RI-)BP86/SV(P) level
and followed by single point calculations at the (RI-)PBE0/TZVP
level to obtain more reliable energies.15,16 The potential energy
surface for model i is shown in Scheme 3 as an example.
Acknowledgements
We are grateful to the EPSRC and the University of York for
funding.
Notes and references
1 M. I. Bruce, Chem. Rev., 1991, 91, 197.
2 H. Werner, J. Organomet. Chem., 1994, 475, 45.
3 Y. Wakatsuki, J. Organomet. Chem., 2004, 689, 4092.
4 M. C. Puerta and P. Valerga, Coord. Chem. Rev., 1999, 193–195,
977.
5 Y. Wakatsuki, N. Koga, H. Werner and K. Morokuma, J. Am. Chem.
Soc., 1997, 119, 360.
6 R. Stegmann and G. Frenking, Organometallics, 1998, 17, 2089.
7 D. B. Grotjahn, X. Zeng and A. L. Coosky, J. Am. Chem. Soc., 2006,
128, 2798.
Scheme 3 Calculated structures and schematic potential energy surface
for model i.
8 F. De Angelis, A. Sgamellotti and N. Re, Organometallics, 2007, 26,
The calculated activation parameters agree relatively well with
those determined experimentally given the expected differences
between gas and solution phase and the different substituents.
Importantly, the trends in substituent effects on DG‡ and DG‡
5285.
9 I. De los Rios, M. Jime´nez Tenorio, M. C. Puerta and P. Valerga, J. Am.
Chem. Soc., 1997, 119, 6529.
10 (a) J. Wolf, H. Werner, O. Serhadli and M. L. Ziegler, Angew. Chem.,
Int. Ed. Engl., 1983, 22, 414; (b) F. J. G. Alonso, A. Ho¨hn, J. Wolf, H.
Otto and H. Werner, Angew. Chem., Int. Ed. Engl., 1985, 24, 406; (c) H.
Werner, F. J. G. Alonso, J. Otto and J. Wolf, Z. Naturforsch., B: Chem.
Sci., 1988, 43, 722; (d) H. Werner and U. Brekau, Z. Naturforsch., B:
Chem. Sci., 1989, 44, 1439; (e) T. Rappert, O. Nu¨rnberg, N. Mahr, J.
Wolf and H. Werner, Organometallics, 1992, 11, 4156; (f) H. Werner,
T. Rappert, M. Baum and Arthur Stark, J. Organomet. Chem., 1993,
459, 319; (g) H. Werner, M. Baum, D. Schneider and B. Windmu¨ller,
Organometallics, 1994, 13, 1089.
11 A. Ho¨hn and J. Werner, J. Organomet. Chem., 1990, 382, 255.
12 (a) H. Hamidov, J. C. Jeffery and J. M. Lynam, Chem. Commun., 2004,
1364; (b) M. J. Cowley, J. M. Lynam and A. C. Whitwood, Dalton
Trans., 2007, 4427.
23
34
(i.e. larger DG‡ for Ph when compared to an alkyl derivative
23
and similar DG‡ for both aryl and alkyl substituents) is reflected
34
in the calculations. These results support the experimental data
and the argument that the non-observance of an alkynyl hydride
n
≡
intermediate in the reaction of BuC CH with 1 in CH2Cl2
is unlikely to be a substituent effect. The calculations also
predict that the introduction of a substituent, be it alkyl or aryl,
destabilises the resulting vinylidene complex relative to the starting
alkyne complex. Similar results have also been obtained by Suresh
and Koga.14
13 D. B. Grotjahn, X. Zeng, A. L. Cooksy, W. S. Kassel, A. G. DiPasquale,
L. N. Zakharov and A. L. Rheingold, Organometallics, 2007, 26, 3385.
14 C. H. Suresh and N. Koga, J. Theor. Comput. Chem., 2005, 4, 59.
The calculations also predict a barrier of between 123 and
154 kJ mol−1 for the conversion of complexes 4 into 3: at 300 K an
activation barrier of 154 kJ mol−1 corresponds to a rate constant
of ca. 2.4 × 10−9 s−1 which is consistent with the experimental
data which demonstrate that the conversion of the alkynyl hydride
complex to the vinylidene is essentially irreversible.
Solvation effects were also considered in the calculations using
the COSMO model.16d This lowered the energies of all the transi-
tion states, with the stabilisation being more pronounced for THF
15 All calculations were performed using TURBOMOLE 5.9.1.16
A
detailed description of the methods used, XYZ coordinates and
vibrational frequencies of the stationary points can be found in the
ESI†.
16 (a) R. Ahlrichs, M. Baer, M. Ha¨ser, H. Horn and C. Koelmel, Chem.
Phys. Lett., 1989, 162, 165; (b) M. von Arnim and R. Ahlrichs, J. Chem.
Phys., 1999, 111, 9183; (c) F. Weigend and M. Ha¨ser, Theor. Chem. Acc.,
1997, 97, 331; (d) A. Klamt and G. Schu¨u¨rmann, J. Chem. Soc., Perkin
Trans. 2, 1993, 799.
4554 | Dalton Trans., 2008, 4552–4554
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