426
A. Biswas et al. / Inorganica Chimica Acta 376 (2011) 422–427
pling in complex 2 whereas relatively weak antiferromagnetic cou-
pling in complex 1. Analyses of the experimental magnetic data
were performed by using the Bleaney–Bowers expression for an
isotropically coupled pair of S = 1/2 ions, modified to take into ac-
count the paramagnetic impurities (Eq. (1)) [1,20], where the sym-
bols have their usual meaning based on the following isotropic
Hamiltonian: H = ꢀJ(S1ꢁS2)
plane shift of the phenyl ring (Scheme 1) can increase the ferro-
magnetic contributions but this trend may inverted upon the con-
formation of the phenyl groups [2]. It has been found that in the
anti conformation the out-of-plane shift of the phenyl groups has
a minor effect on J, while in syn conformation the same shift
strongly enhances antiferromagnetic coupling in certain limits. Fi-
nally, the Cu–O–Cu–O torsion angles are also important: for the in-
plane phenyl rings with a particular Cu–O–Cu bridging angle, it
was shown that higher torsion angles result in an increase of the
ferromagnetic contribution.
Ng2l2B 2 expðJ=kTÞ
Ng2l2B
2kT
vm
¼
ð1 ꢀ
qÞ þ
q
ð1Þ
kT 1 þ 3 expðJ=kTÞ
Complexes 1 and 2, have different structural parameters (see
Table 4) that can explain their significantly different J values
(ꢀ140.8 and ꢀ614.7 cm3 molꢀ1 for 1 and 2, respectively). The low-
The parameters N,
lB and k in Eq. (1) have their usual meanings,
J = singlet–triplet splitting and
q
is the percentage of non-coupled
impurity. The best-fit parameters for reproducing satisfactorily the
er value of
s (0.11 (average) for 2 compare to 0.33 for 1) the greater
experimental data, as shown in Figs. 4 and 5, are J = ꢀ140.8 cmꢀ1
,
,
value of the Cu–O–Cu angle (101.45° (average) for 2 compare
to100.94° for 1), the shorter Cu–O distances (1.950 Å (average)
for 2 compare to 2.064 Å (average) for 1) and finally syn conforma-
tion of the phenyl groups in 2 indicate that J must be more AF for
complex 2 than complex 1. The Cu2O2 torsion angle, which is equal
to 0° for complex 1 and 14.80° for complex 2, does not change this
tendency.
g = 2.06 and
g = 2.26 and
q
= 0.04 with R = 2.41 ꢂ 10ꢀ5 for 1, J = ꢀ614.7 cmꢀ1
q
= 0.00 with R = 7.32 ꢂ 10ꢀ4 for 2, (R = Ri
(vTi-
calc ꢀ
v (v
Tiexp)2/Ri Tiexp)2).
3.4.1. Magnetostructural correlations
In Table 4 we have indicated the main structural parameters of
complexes 1 and 2 that can influence the corresponding J values.
The structures and magnetic properties for dinuclear copper
complexes bridged equatorially by pairs of hydroxide [4–6,21], alk-
oxide [22,23], or phenoxide [2,3] oxygen atoms have been studied
extensively. Several studies that have appeared in the literature
[3,4,24] have shown that the magnetic properties of the dinuclear
copper complexes containing the Cu2O2 core depend on the struc-
tural properties of the core. The first magnetostructural correlation
dealing with Cu(II) dinuclear complexes was proposed by Hatfield
4. Conclusions
The tridentate reduced Schiff-base ligand HL (2-[(2-dimethyl-
amino-ethylamino)-methyl]-phenol) afforded two phenoxo
bridged dinuclear Cu(II) complexes with the monoanionic co-li-
gands, nitrite (complex 1) and nitrate (complex 2). The copper
ion is penta-coordinated in both complexes having the same phen-
oxo-bridging chelated ligand (L) along with the respective mono-
coordinated anion. The only apparent difference in coordination
behavior is that the second oxygen atom of the nitrite ion in 1 is
very close to the metal ion but this seems to be responsible for
the difference in conformations of the ligand L and the structural
parameters of two complexes. The magnitudes of the antiferro-
magnetic couplings that are drastically different in two complexes
can be explained with the help of existing magneto-structural cor-
relations by considering these variations of structural parameters.
and Hodgson [4,5]. The correlation concerns planar di(l-hydrox-
ide)-bridged dicopper(II) complexes. The Cu–O–Cu bridging angle
is the major factor controlling the magnetic interactions and a lin-
ear dependence of the bridging angle on the coupling parameter
was deduced. A similar relationship also holds for the analogous
di(l-alkoxo)-bridged dicopper(II) complexes. Thompson et al.
found strong differences in
l
-hydroxo, -alkoxo and -phenoxo
l
l
[25]. It is apparent that the slopes (of J versus Cu–O–Cu angle) of
the hydroxide and alkoxide cases are comparable, but absolute val-
ues of ꢀJ are larger for the alkoxide. In general, all the alkoxo and
phenoxo-bridged complexes show stronger antiferromagnetic cou-
pling than the hydroxo-bridged ones (from theoretical or experi-
mental point of view) [22]. Another important structural factor in
Acknowledgments
We thank CSIR, Government of India [Senior Research Fellow-
ship to A. Biswas, Sanction No. 09/028 (0717)/2008-EMR-I] and
EPSRC and the University of Reading for funds for the X Calibur
system and ‘‘National Natural Science Foundation of China
(20631030 and 20771057)’’.
pentacoordinated Cu(II) complexes is the Addison parameter (
s)
[26]. The increase of diminishes the antiferromagnetic coupling
s
[27]. It has also been shown that the overlap between the metal
and the phenoxo bridging oxygen is a factor that controls the spin
coupling and is correlated not only with bridging angle, but also
with the M–O bond distances [3]. A survey of the magnetic and
structural properties of the dinuclear phenoxo-bridged Cu(II) com-
plexes reveal that when the Cu–O bond distance is less than 1.98 Å
strong antiferromagnetic coupling is observed and the strength of
the coupling is linearly dependent on the Cu–O bond lengths. The
conformation of the phenyl rings is also important: the out-of-
Appendix A. Supplementary material
CCDC 800255 and 800256 contain the supplementary crystallo-
graphic data for 1 and 2. These data can be obtained free of charge
from The Cambridge Crystallographic Data Centre via
ated with this article can be found, in the online version, at
Table 4
Selected structural parameters for complexes 1 and 2 related to their magnetic data.
Complex 1
Complex 2
References
J value (cmꢀ1
(Addison parameter)
)
ꢀ140.8
ꢀ614.7
0.05
s
0.33
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254 (2010) 2086 (and references therein).
[3] M. Stylianou, C. Drouza, Z. Viskadourakis, J. Giapintzakis, A.D. Keramidas,
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[4] V.H. Crawford, H.W. Richardson, J.R. Wason, D.J. Hodgson, W.E. Hatfield, Inorg.
Chem. 15 (1976) 2107.
[5] D.J. Hodgson, Prog. Inorg. Chem. 19 (1975) 173.
0.18
Distances (Cu–O) (Å)
1.9418(2)
2.1856(2)
100.94(8)
1.9387(1)
1.9608(1)
100.95(6)
101.95(6)
16.25
Angles (Cu–O–Cu) (°)
Out-of-plane shift of the phenyl group (°)
15.52
17.23
[6] A. Asokan, B. Varghese, P.T. Manoharan, Inorg. Chem. 38 (1999) 4393.