Solution-Phase Interionic Structure and Aggregation
A R T I C L E S
Al interaction as indicated by a strong cross-peak with the
adjacent Zr-Me group (Figure 4; see Supporting Information
for additional details). However, the presence of two diastere-
omers with some overlapping signals in the 1H spectrum makes
it difficult to describe in detail the network of the interionic
dipolar interactions. In addition to the Al-F group, the F6, F5,
and o-F* nuclei can interact with different protons on the metal
cation (the 19F resonances are assigned by means of standard
19F COSY and 19F NOESY experiments), and the general trend
indicates that the F6 interaction is, not surprisingly, the strongest
(Figure 4). Interestingly, there is a strong homonuclear NOE
interaction between the F6 and the o-F* atoms on the counter-
anion. This contact is not expected to come from within the
same biphenyl moiety as confirmed by a similar 19F NOESY
experiment on the simple [Ph3C]+[FPBA]- salt. Rather, this
interaction is likely indicative of π-stacking between one C6F4
ring and a C6F5 ring of an adjacent biphenyl similar to that
observed in the solid state.3e
unsaturated cations. These species, containing very weakly
coordinating counteranions, are likely to exist as solvent-
separated ion-pairs in solvents with relatively high permittivities
such as bromobenzene (ꢀr293 ) 5.45), chlorobenzene (ꢀr293
)
5.69), and methylene chloride (ꢀr298 ) 8.93). However, indirect
evidence and classical calculations based on the theory of
Fuoss54 indicate that these complexes should behave as intimate
ion-pairs in the relatively low-permittivity solvents typically used
in single-site polymerization reactions (i.e., benzene, toluene,
and saturated hydrocarbon solvents).55 Accordingly, recent work
by Landis,12b Bochmann,8 Waymouth,56 and Busico,5 as well
as recent results from our laboratory,2e,3b-d,10,19 conclusively
demonstrates that the ion-pairs are the effective propagation
species and that the anion cannot be considered as a mere
spectator during the enchainment process. In fact, in the classical
scenario of a two-step Cossee-type mechanism,15 consisting of
a series of equilibria in which reversible alkene association is
followed by alkene insertion into the polymeryl σ-bond, the
present OSIPs plausibly model one component of this equilib-
rium and consequently, together with the zirconocenium-
polymeryl anion ISIP, the resting state of the catalyst. It has
already been shown that the first step in the formation of
catalytically active species in metallocene-mediated polymeri-
zation of simple olefins is likely to be a monomer association/
dissociation preequilibrium involving the electron-deficient
metallocenium center.57 On the other hand, nonchelated alkyl-
alkene cationic group 4 d0 complexes have not been directly
observed so far. In addition, as asserted by Busico, “for a
monomer molecule to insert, it is assumed that the anion must
be partly displaced, but to where exactly is hard to say.”5a With
the aim of better understanding the cation-anion interplay after
generation of the putative catalytically active species, we applied
the combined NOE and PGSE techniques to the ion-pairs formed
via anion displacement by a Lewis base. Relatively strong Lewis
bases have been used in several instances to stabilize cationic
zirconocene complexes,29,58 while weaker Lewis bases have been
employed to study the equilibria and kinetics of anion displace-
ment reactions.28 The use of moderately strong Lewis bases (i.e.,
The results of these homo- and heteronuclear NOE investiga-
tions on inner sphere intimate ion-pairs such as complexes 1-5
1
are in agreement with previous investigations using simple H
and/or 19F NMR spectroscopy and arguing from chemical shift
displacement accompanying coordination. For example, the
chemical shift of the bridging fluorine is an excellent indicator
of M‚‚‚F-Al coordination,10c while changes in the m-F vs p-F
chemical shift difference reflect coordination of the [RB(C6F5)3]-
anions.18,29,53 These data can be interpreted in a straightforward
way: the changes in chemical shifts reflect the strength of the
anion-cation coordinative interaction and are in general related
to an interplay of steric and electronic constraints at both cation
and anion.2e,10c,12b In addition, there are now a number of X-ray
diffraction studies for this class of compounds from which
detailed metrical parameters can be analyzed and compared.9
Theoretical calculations at the ab initio level indicate that the
cation-anion interaction in these systems is primarily electro-
static in nature,11a,c but the residual coordinative ability of the
anion is sufficient to enforce a localized anion/cation geometry.
It is therefore likely that the X-ray-derived solid-state structures
of ISIPs are a reasonable approximation of the solution-state
structures in low-polarity solvents. This conclusion is also in
good agreement with the “gas-phase” and solvated ground-state
geometries computed in theoretical studies.11
(54) Fuoss, R. M. J. Am. Chem. Soc. 1958, 80, 5059.
(55) Computational studies (see refs 11a and 30) show that multiple geometries
are energetically accessible, and the cation-anion interactions in these kinds
of ion-pairs are poorly localized. On the other hand, it has been proposed
that NOE is sensitive in distinguishing between conformations differing
by only a few kJ/mol (see ref 52d).
Outer Sphere Ion-Pairs. Far more difficult is the solution
structural characterization of species in which the anions are
not coordinated to/strongly interacting with, the formally
(56) Wilmes, G. M.; Polse, J. L.; Waymouth, R. M. Macromolecules 2002, 35,
6766.
(57) (a) Dalmann, M.; Erker, G.; Bergander, K. J. Am. Chem. Soc. 2000, 122,
7986. (b) Karl, J.; Dalmann, M.; Erker, G.; Bergander, K. J. Am. Chem.
Soc. 1998, 120, 5643. (c) Galakhov, M. V.; Heinz, G.; Royo, P. Chem.
Commun. 1998, 1, 17. (d) Wu, Z.; Jordan, R. F.; Petersen, J. L. J. Am.
Chem. Soc. 1995, 117, 5867. (e) Casey, C. P.; Hallenbeck, S. L.; Pollok,
D. W.; Landis, C. R. J. Am. Chem. Soc. 1995, 117, 9770.
(52) Experimental methods to estimate the actual value of the local correlation
time rely on measurement of the dipolar contribution to the 13C relaxation
time (see, for example: (a) Gaemers, S.; van Slageren, J.; O’Connor, C.
M.; Vos, J. G.; Hage, R.; Elsevier, C. J. Organometallics 1999, 18, 5238.
(b) Bu¨hl, M.; Hopp, J.; von Philipsborn, W.; Beck, S.; Prosenc, M. H.;
Rief, U.; Brintzinger, H.-H Organometallics 1996, 15, 778. (c) Abragam,
A. The Principles of Nuclear Magnetism; Clarendon Press: Oxford, 1961)
or on estimation of the homo- or heteronuclear NOE response at different
temperatures (see, for example: (d) Macchioni, A.; Magistrato, A.; Orabona,
I.; Ruffo, F.; Ro¨thlisberger, U.; Zuccaccia C. New J. Chem. 2003, 27,
455. (e) Zuccaccia, C.; Bellachioma, G.; Cardaci, G.; Macchioni, A. J.
Am. Chem. Soc. 2001, 123, 11020). A more in-depth analysis could, in
principle, be achieved using the two-dimensional conformer population
analysis algorithm proposed by Landis and co-workers (see, for example:
(f) Casey, C. P.; Hallenbeck, S. L.; Wright, J. M.; Landis, C. R. J. Am.
Chem. Soc. 1997, 119, 9680. (g) Landis, C. R.; Luck, L.; Wright, J. M. J.
Magn. Reson., Ser. B 1995, 109, 44. (h) Landis, C.; Allured, V. S. J. Am.
Chem. Soc. 1991, 113, 9493), but this is beyond the scope of the present
work.
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