Appl. Phys. Lett., Vol. 83, No. 16, 20 October 2003
Zhang et al.
3343
the surface spin is about two atomic layers, the percentage of
the surface spins will be ϳ20% for the Fe nanowire with a
diameter of 5 nm. Due to the reduction of the coordination
and the interface between Fe wire and the template, the mag-
netic configuration of the surface spins must be different
from that in the bulk, which must affect the magnetic behav-
ior of the wires. Surface-spin effect in nanostructured mag-
netic materials has been well known and studied
intensively.1
5,16
Surface spins are normally very difficult to
be aligned, even in a very larger magnetic field as observed
1
5,16
in magnetic nanoparticles.
In some cases, surface spins
With increasing the diam-
form a spin-glass-like layer.1
5,16
eters of the wires, the surface spin contribution becomes
weaker and weaker; the saturation of magnetization will be
dominated by the shape anisotropy (2M ) as observed by
S
Sellmyer et al.11
If the surface spins form a spin-glass-like layer in our
ultrathin Fe wires, it will be in a frozen state at low tempera-
tures and become superparamagnetic ͑or paramagnetic͒
above the freezing temperature. Therefore, it is difficult to
reach the saturation state in the whole temperature range.
The existence of the surface spin contribution can be ob-
served from the low temperature magnetization curves and
the temperature dependent magnetization. Figure 3͑b͒ re-
veals the temperature dependent magnetization measured
with 1 T magnetic field applied perpendicularly to the sample
plane ͑or parallel to the wire axis͒. Clearly, there is a strong
temperature-dependent magnetic contribution at low tem-
peratures superimposing to the weak temperature-dependent
magnetization resulted from the wire cores ͑bcc Fe͒. This can
also be observed from the field-dependent magnetization
measured at 5–50 K ͓inset to Fig. 3͑b͔͒.
This work was supported by grants from the Research
FIG. 3. ͑a͒ Plot of magnetization vs field obtained at different temperatures,
where the field is parallel to the sample plane ͑or perpendicular to the wire
axis͒. The inset shows the estimated saturation field vs temperature and the
saturation field plotted as a function of temperature. ͑b͒ The temperature-
dependent magnetization with 1 T magnetic field applied perpendicularly to
the sample plane ͑or parallel to the wire axis͒. The inset reveals the magne-
tization versus field obtained at 5 and 50 K. It is clear that the surface spins
are much difficult to be aligned at low temperatures.
Grant Council of Hong Kong ͑Project Nos. HKUST6151/
0
1P and 6165/01P͒.
1
2
S. Iijima, Nature ͑London͒ 354, 56 ͑1991͒.
M. H. Dvoret, D. Esteve, and C. Urbina, Nature ͑London͒ 360, 547
͑1992͒.
3
H. Dai, E. W. Wong, Y. Z. Lu, S. Fan, and C. M. Lieber, Nature ͑London͒
3
75, 769 ͑1995͒.
4
5
A. P. Alivisatos, Science ͑Washington, DC, U.S.͒ 271, 933 ͑1996͒.
K. Uosaki, K. Okazaki, H. Kita, and H. Takahashi, Anal. Chem. 62, 652
larger than 2MS increases with decreasing temperature.
The estimated saturation field decreases monotonically with
increasing temperature ͓inset to Fig. 3͑a͔͒.
From the strong temperature dependence of coercivity
and the saturation magnetic field ͓inset to Fig. 3͑a͔͒, the heu-
ristic understanding of the observation is that except the con-
͑
1990͒.
6
T. M. Whitney, J. S. Jiang, P. C. Searson, and C. L. Chien, Science ͑Wash-
ington, DC, U.S.͒ 261, 1316 ͑1993͒.
C. Z. Zhang and J. C. Lodder, J. Magn. Magn. Mater. 88, 236 ͑1990͒.
D. Almawlawi, N. Coombs, and M. Moskovits, J. Appl. Phys. 70, 4421
7
8
͑
1991͒.
9
0
tribution of the shape anisotropy (2M ) to the saturation
R. Ferr e´ , K. Ounadjela, J. M. George, L. Piraux, and S. Dubois, Phys. Rev.
B 56, 14 066 ͑1997͒.
M. Zheng, L. Menon, H. Zeng, Y. liu, S. Bandyopadhyay, R. D. Kirby, and
D. J. Sellmyer, Phys. Rev. B 62, 12 282 ͑2000͒.
D. J. Sellmyer, M. Zheng, and R. Skomski, J. Phys.: Condens. Matter 13,
R433 ͑2001͒.
L. Menon, M. Zheng, H. Zeng, S. Bandyopadhyay, and D. J. Sellmyer, J.
Electron. Mater. 29, 510 ͑2000͒.
F.-Y. Li, L. Zhang, and R. M. Metzger, Chem. Mater. 10, 2470 ͑1998͒.
B. D. Cullity, Introduction to Magnetic Materials ͑Addison-Wesley, New
York, 1972͒, pp. 386–387.
S
field, there must be another contribution that makes the mag-
netization difficult to be saturated. In the present case, the
diameters of the Fe wires are about 5 nm, much smaller than
the coherent diameter dcohϭ11 nm for Fe.11 Therefore, the
1
11
12
reversal of the magnetization should be coherent if the wire
is free of local imperfections.11 If the reversal of magnetiza-
13
tion is coherent, the saturation field should equal the anisot-
ropy field, which is dominated by the demagnetization field
14
15
R. H. Kodama, S. A. Makhlouf, and A. E. Berkowitz, Phys. Rev. Lett. 79,
1
Foner, ibid. 77, 394 ͑1996͒.
B. Mart ´ı nez, X. Obradors, L. Balcells, A. Rouanet, and C. Monty, Phys.
2
M in very long and narrow wires. Here, we observe that
S
393 ͑1997͒; R. H. Kodama, A. E. Berkowitz, E. J. McNiff, Jr., and S.
the saturation field is much larger than 2M in the whole
S
temperature range ͑5–350 K͒, which might be attributed to
16
This article is copyrighted as indicated in the abstract. Reuse of AIP content is subject to the terms at: http://scitation.aip.org/termsconditions. Downloaded to IP:
the surface spins of the very narrow wires. If we assume that
Rev. Lett. 80, 181 ͑1998͒, and references therein.
128.143.23.241 On: Sun, 10 Nov 2013 19:42:06