1388
C. Ni et al. / Inorganica Chimica Acta 359 (2006) 1383–1389
separation between triplet and singlet, C is the Curie con-
stant for the uncoupled paramagnetic impurity, and v0 is
the sum of both core diamagnetic and Van Vleck paramag-
netic contributions. The best-fit parameters obtained by
least-squares fit are g = 2.01, D/k = 2384 K, C = 6.2 ·
Thermodynamic property of the phase transition for 2
was determined. The power-compensated DSC trace for 2
from 96 to 293 K at a warming rate of 20 K minꢀ1 is dis-
played in Fig. 5. No detectable endothermic peak in the
corresponding temperature region was observed, indicating
that the magnetic transition of 2 is a second-order transi-
tion [16,18].
10ꢀ3 emu K molꢀ1
,
v0 = 3.8 · 10ꢀ4 emu molꢀ1
and
P
2
R = 3.3 · 10ꢀ7 (R is defined as
ðvcmalcd ꢀ vombsdÞ =
P
2
ðvombsdÞ ). The model provides an excellent fit (the solid
lines Fig. 4a), as indicated by the low value of R.
4. Conclusion
The spin-gapped system has been attracting extensive
interest recently [25–27], but it this situation is very rare
for the Ni(III) complexes [12,18]. The magnetic susceptibil-
ities of 1 may be estimated by the following formula:
In this paper, the syntheses, spectra, crystal structures
and magnetic propeꢀrties of two new ion-pair complexes
ꢀ
containing NiðmntÞ2 anion are reported. The NiðmntÞ2
anions and cations of complexes 1 and 2 form completely
segregated stacking columns, and the Ni(III) ions form a
1D zigzag chain through Niꢁ ꢁ ꢁS, Sꢁ ꢁ ꢁS, Niꢁ ꢁ ꢁNi, or pꢁ ꢁ ꢁp
vm ¼ a expðꢀD=kTÞ=T þ C=T þ v0;
where a is a constant value corresponding to the dispersion
of excitation energy, D is the magnitude of the spin gap,
v0 contributes from the core diamagnetism and the
possible Van Vleck paramagnetism, and the other symbols
have their usual meanings [28]. The best fit curves are
shown in Fig. 4b, and the corresponding parameters are
given as follows: a = 12.43, D/k = 742.32 K, C = 3.6 ·
ꢀ
interactions within a NiðmntÞ2 column. The measurement
of the temperature dependence of the magnetic susceptibil-
ities reveals that 1 shows the magnetic behavior of an iso-
lated antiferromagnetic dimer with a large energy gap,
while 2 exhibits an unusual magnetic phase transition
around 140 K, and also exhibits antiferromagnetic interac-
tion in the high-temperature (HT) phase and spin gap in
the low-temperature (LT) phase. The phase transition for
2 is second order by the determination of DSC analyses.
10ꢀ4 emu K molꢀ1, v0 = 5.0 · 10ꢀ5 emu molꢀ1, and R =
P
2
2
5.3 · 10ꢀ6 (R is defined as ðvmcalcd ꢀ vombsdÞ =ðvmobsdÞ ). The
value of the parameter 2D/kTc (Tc is the transition temper-
ature) is estimated to be 10.60 on the basis of the above re-
sults, which is significantly higher than the ideal value of
3.53 derived from the BCS formula in a weak coupling re-
gime. The result suggests that the short-range magnetic
correlations within a chain are not fully developed and
intrinsic magneto elastic instability of a 1D system cannot
be considered as a driving force for this transition; that is,
the transition is not a pure spin-Peierls transition [12,18].
The origins of the phase transition for 2 are attributed to
cooperative interactions of Niꢁ ꢁ ꢁS bonding, interplane
repulsion of the [Ni(mnt)2]ꢀ anions, pꢁ ꢁ ꢁp stacking interac-
tions between the adjacent cations, spin–lattice interac-
tions, and spin–spin coupled interaction between the
nearest-neighbor anions [29–32].
5. Supplementary materials
Details of the crystallographic data of 1 and 2 have been
deposited at the Cambridge Crystallographic Data Center
as supplementary publication Nos. CCDC-281115 and
CCDC-281114. Copies of the data may be obtained free of
charge from The Director, CCDC, 12 Union Road, Cam-
bridge CB2 1EZ, UK (fax: +44 1223 336 033; e-mail: depos-
Acknowledgements
The authors thank the president’s science foundation of
South China Agricultural University (No. 2005K092) for
financial support of this work. The Center of Analysis
and Determination of South China Agricultural University
is acknowledged.
30
25
20
15
10
5
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Fig. 5. DSC plot for 2.