Reactions of Alkylcobalt(III) Porphyrin Complexes
Inorganic Chemistry, Vol. 39, No. 7, 2000 1523
of the reaction will be independent of the base strength of the
ligand. Thus, the change in strain contributes to the intercept,
not the slope. The relief of strain due to core expansion that
occurs upon ligand coordination to the cobalt complexes was
considered responsible both for the larger intercepts of the Co(II)
complexes relative to the Zn(II) complexes and for the inverted
order log KCo(II) > log KZn(II) for the weakest bases.
complexes are lacking because it is unusual to find a ligand
system that stabilizes both a true four-coordinate Co(II) complex
and a true five-coordinate alkyl-Co(III) complex. In most cases,
at least one form dimerizes or is strongly associated with a base
or solvent. The ligand-binding equilibrium constants measured
in these cases are really for displacement of one coordinated
base by a second base. Measurements for adenosylcobinamide
and cob(II)inamide in the coordinating solvent ethylene glycol
show that pyridine and imidazole bases coordinate more strongly
to the cobalt(II) form.36
Analysis of log KMeCo(P) vs log KZn(OEP) plots reveals that the
slopes for the alkylcobalt(III) complexes are roughly 0.36. This
is essentially indistinguishable from the slopes for the Co(II)
complexes, within the errors of the determination. The intercepts
are respectively 0.7, 1.3, and 1.7 for the OEP, OEC, and OEiBC
complexes. These are from 0.3 to 0.6 smaller than the intercepts
for the Co(II) complexes and from 0.5 to 1.5 larger than those
for the Zn(II) complexes. Less strain appears to be released upon
coordination of an axial ligand to the methylcobalt(III) com-
plexes than to the Co(II) complexes. This is consistent with the
smaller core expansion and decreased alkyl to porphyrin distance
that was observed upon base coordination to CH3Co(OEP).14
Implications for the Base-On Effect. The effect of coordi-
nation of an axial ligand on the Co-C bond homolysis can be
analyzed by means of a thermodynamic cycle consisting of eqs
3, 5, 6, and 7. The homolysis of the six-coordinate complex,
eq 7, is equivalent to the reverse of the process in eq 3 followed
by the processes in eqs 5 and 6. Consequently, the ∆G° values
are related by eq 8. Substitution and rearrangement of eq 8 show
that ∆∆G° for bond homolysis depends on the log of the ratio
of the equilibrium constants, eq 9, where K3 and K6 are the
respective equilibrium constants for eqs 3 and 6.
The above analysis and our results contradict the rationaliza-
tion advanced to explain the observation that increasing the
strength of the base increases the apparent strength of the Co-C
bond in cobaloxime complexes.12,13 In point of fact, more basic
ligands stabilize the Co(II) complex to a greater extent than
they stabilize the Co(III) complex. The apparent increase in
stability of alkylcobaloxime complexes with increasing base
strength could be explained, though, if the sensitivity of KCo(III)
to the pKa of the base is greater than that of KCo(II). This is not
unreasonable because stronger bases may be better able to
compete against the strong trans-effect of the alkyl ligand than
weak bases. If so, increasing the pKa of the base would decrease
the log(KCo(III)/KCo(II)) term in eq 9, which in turn would decrease
the destabilization of the six-coordinate alkyl complex relative
to the five-coordinate alkyl complex. If the process in eq 7 was
studied by itself, one would conclude that stronger bases stabilize
the Co-C bond rather than recognize that they destabilize it
less. The slopes of the log KCo(III) and log KCo(II) vs pKa plots
for OEP complexes are indistinguishable within error. However,
this does not rule out a significant difference for cobaloxime
complexes, which have much larger KCo(III) values. Regardless
of the explanation, it is not clear that the apparent increase in
stability of alkylcobaloxime complexes with increasing base
strength is relevant to B12 or other alkylcobalt complexes.
Increasing base strength does not affect the base-on homolysis
rate constant of adenosylcobinamide but increases the heterolysis
rate constant.37
RCoIII(P) + L h CoII(P) + R• + L
CoII(P) + R• + L h CoII(P)L + R•
(5)
(6)
RCoIII(P)L h CoII(P) L + R•
∆G°7 ) -∆G°3 + ∆G°5 + ∆G°6
(7)
(8)
Alkyl Exchange. Alkyl transfer reactions have been reported
previously for the cases of alkylcobalt(III) corrinoids and
cobalt(II) corrinoids,38,39 alkylcobalt(III) macrocycles (including
cobaloximes) and cobalt(II) macrocycles,40-43 and alkyliron(III)
porphyrins and iron(II) porphyrins.44 For corrinoids, exchange
has only been demonstrated for methyl groups. A wider range
of alkyl groups have been exchanged for cobalt macrocycles.
An SH2 transfer mechanism was suggested for these complexes.
In contrast, a free-radical mechanism was proposed for the iron
porphyrin complexes. Equilibrium constants for exchange of
methyl groups between cobalt complexes containing different
equatorial ligands are generally small but are not statistical (i.e.,
K ) 1).44-46
∆∆G°6-coord-5-coord ) -∆G°7 - ∆G°5 )
2.303RT log(K3/K6) (9)
Our data establish that the equilibrium constant for coordina-
tion of an axial ligand to a Co(II) tetrapyrrole is greater than
that for coordination to the corresponding alkyl-Co(III) tetra-
pyrrole. In this situation, eq 9 shows that ∆G for Co-C bond
homolysis decreases upon ligand coordination. In other words,
the “base-on” effect for cobalt tetrapyrroles simply reflects a
greater stabilization by the base of the product of homolysis
(Co(II) complex) than of the reactant (alkyl-Co(III) complex).
Given that the transition state for homolysis is known to be
very product-like,35 stronger coordination in the Co(II) complex
should also stabilize the transition state for homolysis relative
to the reactant and thereby increase the rate of homolysis.
Although comparable data are not widely available for other
alkylcobalt(III) complexes, there is no compelling reason to
expect that the equilibrium constant for coordination to the
alkylcobalt(III) complex, KCo(III), will be larger than that for
coordination to the corresponding unalkylated cobalt(II) com-
plex, KCo(II). In fact, the commonality of certain structural
features for five- and six-coordinate alkylcobalt complexes14
suggests that the relative magnitudes of KCo(III) and KCo(II)
observed for cobalt tetrapyrroles could be general. Data for other
(36) Sirovatka, J. M.; Finke, R. G. Inorg. Chem. 1999, 38, 1697-1707.
(37) Garr, C. D.; Sirovatka, J. M.; Finke, R. G. J. Am. Chem. Soc. 1996,
118, 11142-11154.
(38) Kra¨utler, B. HelV. Chim. Acta 1987, 70, 1268-1278.
(39) Brown, K. L.; Zou, X. Inorg. Chem. 1992, 31, 2541-2547.
(40) Johnson, M. D. Acc. Chem. Res. 1983, 16, 343-349.
(41) Dodd, D.; Johnson, M. D. J. Chem. Soc., Chem. Commun. 1971, 21,
1371-1372.
(42) Mestroni, G.; Cocevar, C.; Costa, G. Gazz. Chim. Ital. 1973, 103,
273-285.
(43) Dodd, D.; Johnson, M. D.; Lockman, B. L. J. Am. Chem. Soc. 1977,
99, 3664-3673.
(44) Song, B. H.; Goff, H. M. Inorg. Chim. Acta 1994, 226, 231-235.
(45) Van Den Bergen, A.; West, B. O. J. Organomet. Chem. 1974, 64,
125-134.
(46) Endicott, J. F.; Balakrishnan, K. P.; Wong, C.-L. J. Am. Chem. Soc.
1980, 102, 5519-5526.
(35) Halpern, J. Polyhedron 1988, 7, 1483-1490.