Chemistry Letters 2002
577
state in low temperature.
1. Below 5 K, the ꢂFCT
SeffðTÞ ¼ À
From its ac susceptibility measurements, ꢂ0 show a maximum
around 2 K indicating that the magnetic ordering may occur, and the
nonzero ꢂ00 was also observed below 2 K (inset of Figure 2a).
Ferromagnetic ordering is demonstrated further by the field
dependence of isothermal magnetization performed at 2 K, 5 K
and 10 K, respectively (Figure 2b). The magnetization at 2 K
increases very rapidly in low field, and reaches the saturation value
of ca. 5400 emuÁGÁmolÀ1 at 50 kOe, which agree well with the
theoretical saturation value of a S ¼ 1=2, g ¼ 2 system(Ni(III) is in
low spinstate). The rapid riseand approach to saturationin theM(H)
data is typical for long range ferromagnetic coupling around 2 K. On
the contrary, the magnetization at 5 K and 10 K increases slowly as
magnetic field increases. Cycling the applied field between þ5 kOe
and À5 kOe at 2 K, an observable hysteresis loop characteristic of
ferromagnetic behavior arises and it is so small that it seem to
intersect at 0 Oe (inset of Figure 2b). Similar phenomenon has been
reported by K. Hashimoto.13
pffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi
1
2
1
2
ð2Þ
þ
1 þ 8ꢂFCT
values are quite large (ꢂFCT > 2:3) so that the Seff value derived
from eq 2 is large enough (Seff > 1:7) to be treated as a classic
spin.15 So the classic spin model (eq 3) derived by Fisher16 was used
to treat the magnetic susceptibility (ꢂ2D) of this ‘‘chain of chains’’
model. From modified eq 3, the full fitting
Ng2ꢃ2
3kT
ð1 þ uÞ
ð1 À uÞ
ꢂm ¼
Seff ðSeff þ 1Þ
ð3Þ
u ¼ coth½JeffSeffðSeff þ 1Þ=kTꢁ À kT=SeffðSeff þ 1Þ
parameters are as following: g ¼ 2:09, J ¼ 42:2 cmÀ1, geff ¼ 2:0
(fixed), Jeff ¼ À4:78 cmÀ1, R ¼ 6:4 Â 10À5 (cf. Figure 2a). The
sign of fitting results indicated that there exist ferromagnetically
coupled interactions within [Ni(mnt)2]À anion chain, and anti-
ferromagnetically coupled interactions between [Ni(mnt)2]À anion
chains.
In conclusion, to our best knowledge, the uniformly spaced 1-D
chain complex with ferromagnetism is rare for [Ni(mnt)2]À anion.
The origin of the ferromagnetic interactions is similar to previous
reports on (EDO-TTFI2)M(mnt)2(M ¼ Ni, Pt).5 The orthogonality
of the molecular orbitals suppresses the antiferromagnetic interac-
tion between spin localized on the Ni(mnt)2 molecules. Moreover,
ferromagnetic interactions arise from the spin polarization effect
(McConnell’s theory17) between large positive spin densities on the
Ni(III) ions and small negative spin densities on the S atom of
adjacent [Ni(mnt)2]À ions.
We thank the National Nature Science Foundation of China for
financial support.
References and Notes
´
1
2
3
A. T. Coomber, D. Beljonne, R. H. Friend, J. L. Bredas, A. Charlton, N.
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4
5
J. Nishijo, E. Ogura, J. Yamaura, A. Miyazaki, T. Enoki, T. Takano, Y. Kuwatani,
and M. Iyoda, Solid State Commun., 116, 661 (2000).
Figure 2. a) Plots of ꢂmTðÃÞ of [BrFBzPy]þ[Ni(mnt)2]À measured
at 5 kOe field. The solid line represents the best fit. Inset: ac
susceptibility obtained at zero external magnetic field. b) M-H plot at
2 K, 5 K and 10 K. Inset: Small hysteresis loop exhibited for
[BrFBzPy]þ[Ni(mnt)2]À at 2 K.
6
7
A. Kobayashi, Y. Sasaki, H. Kobayashi, A. E. Underhill, and M. M. Ahmad, J.
Chem. Soc., Dalton Trans., 1982, 390.
a) X. H. Zhu, X. Z. You, X. M. Ren, W. L. Tan, W. Dai, S. S. S. Raj, and H. K. Fun,
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8 (1967).
8
9
In the temperature range 5–300 K, the ꢂmT data was fitted by
the Baker equation14 (expression 1) to give g ¼ 2:09,
J ¼ 42:2 cmÀ1, TIP ¼ 3:7 Â 10À4 emuÁmolÀ1 with a final agree-
Crystallographic data of [BrFBzPy][Ni(mnt)2] are: C20H10BrFN5NiS4, mono-
ꢀ
clinic, P21=c, fw ¼ 606:19, a ¼ 11:989ð2Þ, b ¼ 26:363ð5Þ, c ¼ 7:4860ð15Þ A,
P
ꢀ
ꢀ 3
ꢃ ¼ 101:63ð3Þ , V ¼ 2317:5ð8Þ A , Z ¼ 4, dcalc ¼ 1:737 g cmÀ3, T ¼ 273 K,
2
ment factor R ¼ 3:7 Â 10À5 ½R ¼ ðꢂmTobs À ꢂmTcalcÞ =
P
R ¼ 0:079 [I > 2ꢄðIÞ], and 4022 independent reflections.
2
ðꢂmTobsÞ ].
10 K. W. Plumlee, B. M. Hoffman, and J. A. Ibers, J. Chem. Phys., 63, 1926 (1975).
11 M. Verdaguer, Polyhedron, 20, 1115 (2001).
12 a) M. R. Sundberg, Inorg. Chim. Acta, 267, 249 (1998). b) R. Sillanpaa, J. Jokela,
and M. R. Sundberg, Inorg. Chim. Acta, 258, 221 (1997).
13 S. Ohkoshi, T. Hozumi, and K. Hashimoto, Phys. Rev., 64, B132404 (2001).
14 a) G. A. Baker, G. S. Rushbrooke, and H, E. Gilbert, Phys. Rev., 135 A1272
(1964). b) L. Deakin, A. M. Arif, and J. S. Miller, Inorg. Chem., 38, 5072 (1999).
c) the coefficients are: C ¼ 1:0 þ 5:7979916y þ 16:902653y2 þ 29:376885y3þ
ꢀ
ꢁ
2=3
Ng2ꢃ2
4kT
C
D
¨¨
ꢂm ¼
ð1Þ
y ¼ J=2kT
Moreover, a two-dimensional model involving a ‘‘chain of
chains’’15 was attempted to fit the data from 300 K to 3 K. In this
model, at a given temperature, an effective total spin associated with
each chain in the structure, Seff, can be calculated as eq 2, where ꢂFC
is the susceptibility calculated for the ferromagnetic chain from eq
29:832959y4 þ 14:036918y5,
8:653644y3 þ 4:5743114y4.
D ¼ 1:0 þ 2:7979916y þ 7:0086780y2þ
15 L. K. Thompson, S. S. Tandon, L. Francesc, J. Cano, and M. Julve, Inorg. Chem.,
36, 3301 (1997).
16 M. E. Fisher, Am. J. Phys., 32, 343 (1964).
17 H. M. McConnell, J. Chem. Phys., 39, 1910 (1963).