S = 1/2 (g = 2.00) of 2.4%, and vTIP = 82 × 10− cm mol
6
3
−1
and their derivatives. The straightforward synthesis of the
34
28
II
(
Fig. 4). The value of J12ꢀ showed no effect on the fit.
Simulations using the values given above in combination with
dinuclear complex [LCu
ligand compartment and one Cu in the O ligand compartment
demonstrate the capability of ligand L to form unsymmet-
rical dinuclear complexes. The structural analysis evidenced
the formation of weak axial Cu–O interactions to result in
3 . The ligand L allows for a strong exchange coupling
between the two Cu ions of the dinuclear complex 3 with a
2
] (3) with one Cu ion in the N
2
O
2
II
4
−
1
−1
4−
interdimer couplings J12ꢀ = −10 cm or J12ꢀ = +10 cm lead
to leff vs. T curves which are indistinguishable to that with
J
12ꢀ = 0. The reason for this insensitivity to the interdimer
exchange is easy to derive by analyzing the spin ladder of the
tetranuclear unit 3 . Considering the intradimer exchange J12
371 cm only, results in a S
= 0 spin ground state, two
= 1 spin states at 742 cm , and three degenerate
= 0, S = 1, S = 2) at 1484 cm . This spin
ladder leads to thermal populations of the two first excited S
spin states of 6.55% each at the highest temperature used for
4
−
2
II
2
=
−
1
−1
−
t
coupling constants of J12 = −371 cm . The comparison of
−
1
degenerate S
t
this value to established magneto-structural correlations for
−
1
II
II
spin states (S
t
t
t
Cu (OR) Cu demonstrates the electronic equivalence of the
aryloxide functions of 1,8-naphthalenediol to that of phenols.
The synthesis of other homo- as well as heterodinuclear
complexes with ligand L and related ligands is currently
performed in our laboratory. One interest in such dinuclear
complexes lies in the area of magnetochemistry. Secondly, these
complexes will be evaluated for their catalytic performance in
transformations which are known to be catalyzed by mononu-
clear salen complexes. Especially the possible pre-binding of the
2
t
=
1
4
−
the measurement of the susceptibility data (290 K). The three
highest excited states exhibit only minor populations of 0.06%
(
S
t
= 0), 0.17% (S
Introducing an interdimer coupling of J12ꢀ = −10 cm results
into a splitting of the first excited S
t
= 1) and 0.28% (S
t
= 2).
−
1
−
1
t
= 1 states of 20 cm and an
−1
overall splitting of the three highest states of 29.8 cm . The spin
states exhibit the following energies and thermal populations at
substrate by the metal ion in the O compartment seems to be a
good candidate for catalyst improvements.
4
−
1
−1
2
S
2
90 K: S
t
t
= 1 at 733 cm (6.87%), S
= 0 at 1466 cm (0.06%), S
at 1495.8 cm (0.26%).
The splitting of the first two excited S
t
= 1 at 753 cm (6.23%),
−
1
−1
t
= 1 at 1475.8 cm (0.17%), S
t
=
−
1
Acknowledgements
t
= 1 states has no
net effect on the leff vs. T curve because both spin states have
T. G. gratefully acknowledges Professor F. E. Hahn for his
generous support. This work was supported by the Fonds
der Chemischen Industrie, the BMBF, the Dr. Otto R o¨ hm
Ged a¨ chtnisstiftung, and the DFG (Priority Program 1137
Molecular Magnetism’). Dr E. Bill (Max-Planck-Institute for
Bioinorganic Chemistry, M u¨ lheim, Germany) is thanked for the
magnetic measurements and for valuable discussions.
the same magnetic moment. The splitting of the spin states
−
1
around 1500 cm is also negligible because they are thermally
not accessible to a significant level due to their high energy.
An analogous treatment by taking into account a ferromagnetic
interdimer exchange coupling J12ꢀ = +10 cm leads to similar
effects and argumentation. In order to observe an effect on
the leff vs T curve, absolute values of the interdimer coupling
constant in the order of 50 cm are necessary which are too
large considering the associated exchange pathway.
It is interesting to compare the coupling constant (J12
‘
−
1
−
1
References and notes
=
1
M. Poirier, M. Simard and J. D. Wuest, Organometallics, 1996, 15,
296.
P. A. Vigato, U. Casellato, M. Vidali, R. Graziani, D. E. Fenton and
C. M. Regan, Inorg. Chim. Acta, 1979, 32, L27; R. Graziani, M.
Vidali, P. A. Vigato, U. Casellato, D. E. Fenton and C. M. Regan,
Inorg. Chim. Acta, 1980, 38, 85.
3 B. F. Hoskins, C. J. McKenzie and R. Robson, J. Chem. Soc., Dalton
Trans., 1992, 3083.
S. Dayagi and Y. Degani, in The Chemistry of the Carbon–Nitrogen
Double Bond, ed. S. Patai, Interscience Publishers, London, 1970,
p. 64.
−
1
−
371 cm ) obtained for the bis(l-naphthoxide)-bridged dicop-
1
per(II) unit in 3 to analogous bis(l-hydroxy)-, bis(l-alkoxy)-
and bis(l-phenoxide)-bridged dicopper(II) complexes. Using
the well-established magneto-structural relationship for bis(l-
hydroxy)-bridged dicopper(II) complexes (J = 1/2 (−74.53a +
2
−
1
29
7
270) cm with a being the Cu–O–Cu angle results in a range
−
1
for J12 in 3 of −105 to −160 cm . This predicted range implies
4
a weaker exchange coupling as compared the observed value
−
1
of J12 = −371 cm . Inherently stronger exchange interactions
have been established for bis(l-alkoxide)-bridged dicopper(II)
5 T. Glaser and I. Liratzis, Synlett, 2004, 735.
25,30
6
R. Robson, Inorg. Nucl. Chem. Lett., 1970, 6, 125; R. Robson,
Aust. J. Chem., 1970, 23, 2217; N. H. Pilkington and R. Robson,
Aust. J. Chem., 1970, 23, 2225.
complexes.
Recently, a magneto-structural relation for bis(l-
phenoxide)-bridged dicopper(II) complexes has been reported
which exhibits no zero-crossing due to ‘accidental orthogonality’
7
P. Pfeiffer, E. Breith, E. L u¨ bbe and T. Tsumaki, Liebigs Ann., 1933,
03, 84; P. Pfeiffer, T. Hesse, H. Pfitzner, W. Scholl and H. Thielert,
J. Prakt. Chem., 1937, 149, 217; P. Pfeiffer, W. Christeleit, T. Hesse,
H. Pfitzner and H. Thielert, J. Prakt. Chem., 1938, 150, 261.
8 R. H. Holm, G. W. Everett and A. Chakravorty, Prog. Inorg. Chem.,
966, 7, 83; M. Calligaris and L. Randaccio, in Comprehensive
Coordination Chemistry, ed. G. Wilkinson, R. D. Gillard and
J. A. McCleverty, Pergamon, Oxford, 1987, vol. 2, p. 715.
W. Zhang, J. L. Loebach, S. R. Wilson and E. N. Jacobsen, J. Am.
Chem. Soc., 1990, 112, 2801; R. Irie, K. Noda, Y. Ito, N. Matsumoto
and T. Katsuki, Tetrahedron Lett., 1990, 31, 7345; E. N. Jacobsen,
Acc. Chem. Res., 2000, 33, 421.
0 N. Str a¨ ter, W. N. Lipscomb, T. Klabunde and B. Krebs, Angew.
Chem., Int. Ed. Engl., 1996, 35, 2024; B. A. Averill, in Comprehensive
Coordination Chemistry II, ed. J. A. McCleverty and T. J. Meyer,
Elsevier Ltd., Oxford, 2004, vol. 8, pp. 641; R. H. Holm, P. Kennepohl
and E. I. Solomon, Chem. Rev., 1996, 96, 2239.
−
1
31
for reasonable angles (J = 1/2 (−31.95a + 2462) cm ).
5
This relation predicts the strongest inherent antiferromagnetic
II
II
interactions in the series Cu (OR)
2
Cu (R = H < Alk < Ph)
−
1
and results in values for 3 of J12 = −373 to −396 cm . This
1
range compares nicely to the experimental value for 3 of J12
=
−
1
−
371 cm . Hence, the electronic properties of the aryloxide
functions of 1,8-naphthalenediol closely resembles those of
phenols.
9
Conclusions and outlook
1
We have for the first time synthesized 2-formyl-1,8-
naphthalenediol II as the ‘one ring- and one donor-increased’
derivative of salicylaldehyde I where numerous applications as
precursor for the preparation of various ligand systems have
L proves the ability of
aldehyde II as a versatile precursor for multidentate chelating
ligand systems. The tetra-anion L provides a N
compartment closely related to that of salen-type ligands
and an additional O compartment. Other hetero-dinucleating
ligands with a N and an O compartment are based on 3-
formylsalicylic acid or 1-(o-hydroxyphenyl)-1,3-butanedione
11 Bruker AXS, 2000.
been reported. The preparation of H
4
12 COLLECT, Nonius B. V., 1998.
3 Z. Otwinowski and W. Minor, Methods Enzymol., 1997, 276, 307.
14 Z. Otwinowski, D. Borek, W. Majewski and W. Minor, Acta
Crystallogr., Sect. A, 2003, 59, 228.
5 G. M. Sheldrick, SHELXS-97, Program for solution of crystal
structures, University of G o¨ ttingen, Germany, 1997.
1
4
−
2
O
2
ligand
1
4
2
O
2
4
16 G. M. Sheldrick, SHELXL-97, Program for refinement of crystal
structures, University of G o¨ ttingen, Germany, 1997.
32
33
D a l t o n T r a n s . , 2 0 0 5 , 2 8 9 2 – 2 8 9 8
2 8 9 7