1
786
Can. J. Chem. Vol. 77, 1999
Fig. 4. Plot of 67Zn NQCC versus mean bond angle deviation
from perfect T () and O (᭹) symmetry.
for the 67Zn NQCC in insulin by Shimizu and Hatano (25)
may be grossly underestimated.
d
h
Con c lu s ion s
In this study, we have focused on the solid-state 67Zn
NMR spectra of tetrahedral and octahedral zinc centers that
are symmetrically coordinated by water, acetate, imidazole,
and thiourea ligands. It is well known that the active zinc
sites in metalloproteins usually contain unsymmetrical lig-
ands. Therefore, it would be desirable, although technically
6
7
challenging, to extend these solid-state Zn NMR studies to
some model compounds where the zinc center resembles
those in zinc-containing proteins. Unfortunately, to this date,
6
7
our efforts in recording solid-state Zn NMR signals for un-
symmetrical zinc sites have been unsuccessful, presumably
due to the large quadrupole coupling constants associated
with those sites. It should be noted that the solid-state 67Zn
NMR results reported in this study were obtained at a rela-
tively low magnetic field, 9.4 T. Since the second-order
quadrupolar broadening is inversely proportional to the ap-
plied magnetic field strength, the availability of very high-
field instrument (18.8 T or greater) holds the promise of
making unsymmetrical coordination zinc sites accessible.2
compounds appear to show a correlation between the magni-
tude of the Zn NQCC and the degree of deviation from the
6
7
O symmetry, whereas the tetrahedral compounds are insen-
h
sitive to the mean deviation of bond angles, at least within
the presently available data. It is also somewhat surprising
Ac kn ow le d gm e n ts
that a very small distortion from the perfect T symmetry in
d
ZnO (O-Zn-O: 108.14° and 110.77°) (23) results in a rea-
This research was supported by research and equipment
grants from the Natural Sciences and Engineering Research
Council of Canada (NSERC).
6
7
sonably large
Zn NQCC, 2.40 MHz. However,
ZnSO ·7H O exhibits larger distortion (O-Zn-O: 80.6°,
4
2
6
7
9
1
7.5°, 172.3°) than ZnO but has a smaller Zn NQCC,
.7 MHz. It is clear that using the mean deviation of bond
Re fe re n c e s
angles alone to explain the results may be oversimplified
because the model does not consider the nature of the
Zn—ligand bond. For the octahedral compounds examined
in this study, the zinc ions are coordinated to six oxygen at-
oms with similar bond lengths, 2.09 ± 0.10 Å. Thus, it is
perhaps not surprising that a reasonable correlation is ob-
served among octahedral compounds. However, the
Zn—ligand distance for the tetrahedral compounds varies
from 1.914 to 2.000 to 2.361 Å for Zn—O (acetate), Zn—S
1
. S.J. Lippard and J.M. Berg. Principles of bioinorganic chemis-
try. University Science Books, Mill Valley, Calif. 1994.
. J.J.R. Frausto da Silva and R.J.P. Williams. The biological
chemistry of the elements. Oxford University Press, Oxford.
1991.
2
3. P. Granger. In Transition metal nuclear magnetic resonance.
Edited by. P.S. Pregosin. Elsevier Science Publishers B.V.,
Amsterdam, The Netherlands. 1991. pp. 285–346.
4. M. Kodaka, T. Shimizu, and M. Hatano. Inorg. Chim. Acta,
78, L55 (1983).
(
thiourea), and Zn—N (imidazole), respectively. This dis-
crepancy may be responsible for the lack of correlation be-
tween Zn NMR parameters and molecular structure among
tetrahedral compounds. Nevertheless, more investigations
6
7
5
6
7
. T. Shimizu and M. Hatano. Inorg. Chem. 24, 2003 (1985).
. A. Delville and C. Detellier. Can. J. Chem. 64, 1845 (1986).
. K. McAteer, A.S. Lipton, and P.D. Ellis. In Encyclopedia of
nuclear magnetic resonance. Edited by D.M. Grant and R.K.
Harris. Wiley, Chichester, U.K. 1996. pp. 1085–1091.
. M. Haller, W.E. Hertler, O. Lutz, and A. Nolle. Solid State
Commun. 33, 1051 (1980).
are definitely required before one can draw any conclusion
about the correlation between 67Zn NMR parameters and
molecular structure.
8
9
Based on the presently available solid-state 67Zn NMR
data, it seems that the value of 5.3 MHz found in
Zn(CH COO) ·2H O may represent an upper limit of the
. G. Wu, S. Kroeker, and R.E. Wasylishen. Inorg. Chem. 34,
3
2
2
1
595 (1995).
0. A.C. Kunwar, G.L. Turner, and E. Oldfield. J. Magn. Reson.
9, 124 (1986).
1. T.J. Bastow and S.N. Stuart. Phys. Status Solidi B: 145b, 719
1988).
2. G. Wu. Chem. Phys. Lett. 298, 375 (1998).
6
7
Zn NQCC for zinc ions coordinated octahedrally by sym-
1
1
1
metrical ligands but a lower limit for octahedral compounds
with unsymmetrical ligands. The zinc binding geometry in
the zinc–insulin complex belongs to the latter case, since
each of the two zinc sites in the two-zinc insulin hexamer is
coordinated by three imidazolyl nitrogen atoms and three
6
(
13. R.W.G. Wyckoff. Crystal structure. Wiley, New York. 1963.
14. S. Ghosh, M. Mukherjee, A. Seal, and S. Ray. Acta
Crystallogr. Sect. B: Struct. Sci. B53, 639 (1997).
6
7
water oxygen atoms (24). In light of the new solid-state Zn
NMR data, it appears that the value of 1.86 MHz suggested
2
After the submission of this manuscript, two solid-state 67Zn NMR studies have appeared in the literature (26, 27).
©
1999 NRC Canada