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Structure and magnetic properties of the self-assembled Co52Pt48 nanowire arrays

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Co52Pt48 nanowire arrays with diameter of about 10 nm have been fabricated by electrodeposition into the anodic aluminum oxide templates. The as-deposited nanowire arrays exhibit fcc structure with [110]-preferred texture along the wire axes. The nanowire arrays present both large magnetocrystalline anisotropy along the [111] direction and strong shape anisotropy along the wire axis, resulting in high coercive fields parallel and perpendicular to the wire axes, respectively. From experimental results and micromagnetic simulation, the coercive field variation as a function of the angles evidenced that the [111] magnetocrystalline anisotropy plays important role besides shape magnetic anisotropy.
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Structure and magnetic properties of the self-assembled Co52Pt48
nanowire arrays
Jian-Hua Gao, Da-Li Sun, Xiang-Qun Zhang, Qing-Feng Zhan, Wei He,
Young Sun, and Zhao-Hua Chenga
State Key Laboratory of Magnetism and Beijing National Laboratory for Condensed Matter Physics,
Institute of Physics, Chinese Academy of Sciences, Beijing 100080, People’s Republic of China
Received 13 January 2008; accepted 18 February 2008; published online 10 March 2008
Co52Pt48 nanowire arrays with diameter of about 10 nm have been fabricated by electrodeposition
into the anodic aluminum oxide templates. The as-deposited nanowire arrays exhibit fcc structure
with 110-preferred texture along the wire axes. The nanowire arrays present both large
magnetocrystalline anisotropy along the 111direction and strong shape anisotropy along the wire
axis, resulting in high coercive fields parallel and perpendicular to the wire axes, respectively. From
experimental results and micromagnetic simulation, the coercive field variation as a function of the
angles evidenced that the 111magnetocrystalline anisotropy plays important role besides shape
magnetic anisotropy. © 2008 American Institute of Physics.DOI: 10.1063/1.2894199
In the recent years, magnetic nanowire arrays have re-
ceived growing interest due to not only strong potential can-
didates for high density magnetic recording media but also
the important role in the fundamental research. Among them,
transition metal alloys such as Co–Pt and Fe–Pt alloys, due
to high magnetic perpendicular anisotropy 关⬃2106J/m3
for Co–Pt Ref. 1and 6106J/m3for Fe–Pt Ref. 2兲兴,
are considered promising candidates for potential application
in magnetic storage media. It is only very recently that Co–Pt
and Fe–Pt nanowire arrays have been fabricated.313 Huang
et al.3firstly fabricated Co–Pt and Fe–Pt nanowires by elec-
trodeposition. Yasui et al.5have also electrodeposited Co–Pt
nanowires and try to adjust perpendicular magnetic aniso-
tropy by textured underlayer. Mallet et al.6and Dahmane
et al.14 and Min et al.15 have reported that the as-deposited
nanowires exhibit fcc structure with soft magnetic properties,
an annealing treatment is necessary to obtain L10phase with
large coercive field higher than 10 kOe. Unfortunately, the
nanowires usually lose uniaxial magnetic anisotropy and ex-
hibit isotropic anisotropy after the postannealing. Another
disadvantage of annealed nanowires is that it is difficult to
obtain excellent single phase.12,14 In addition, most reports
are concentrated on the fabrication, and little investigation
focused on the magnetization reversal mechanism, in which
magnetic anisotropy is the heart of understanding the mag-
netization reversal process. In the present work, magnetic
properties of the electrodeposited Co52Pt48 nanowire arrays
have been investigated. The contribution of shape magnetic
anisotropy and magnetocrystalline anisotropy to magnetiza-
tion reversal has been simulated by micromagnetic simula-
tion.
The fabrication of nanowire arrays began with nano-
porous anodic aluminum oxide AAOtemplates prepared by
two-step anodic anodization process.16 Co52Pt48 nanowires
are electrodeposited into the AAO templates by ac deposition
from the electrolytes consisted of 0.01MCoSO4and 0.01M
PtNO22NH32. Using inductively coupled plasma analysis,
the composition of the nanowires is determined with atomic
percentage Co52Pt48. The crystal structure of the nanowire
arrays is characterized by x-ray diffraction XRD. The mag-
netic hysteresis loops have been measured by a supercon-
ducting quantum interference device SQUIDmagnetometer
and vibrating sample magnetometer VSM. The micromag-
netic simulation has been performed using the object ori-
ented micromagnetic computing framework OOMMF
code.17
Figure 1shows the XRD pattern of the Co52Pt48 nano-
wire arrays with the Cu K
radiation. From the diffraction
peaks, the constant lattice can be determined and the value is
a=3.806 Å, corresponding to fcc structure of the Co–Pt al-
loy. Furthermore, fcc structure is the only phase and prefer-
ential growth of the 110orientation along wire axes is ob-
served for the as-deposited nanowires. Therefore, the
Co52Pt48 as-deposited nanowire arrays have fcc structure
with strong 110-preferred texture along the wire axes.
Magnetic hysteresis loops measured by SQUID magne-
tometer at 5 K and calculated by micromagnetic simulation,
is shown in Fig. 2. Figure 2ais the measured loops with
magnetic field parallel and perpendicular to the wire axis.
For the applied field parallel to the nanowire arrays, the hys-
teresis loop is relatively square with coercive field HC
=4.52 kOe and remanence squareness S
=0.76. While when
the applied field is perpendicular to the wire axes, the smaller
coercive field HC=2.98 kOe and the remanence squareness
aAuthor to whom correspondence should be addressed. Electronic mail:
zhcheng@aphy.iphy.ac.cn.
FIG. 1. X-ray diffraction spectrum of the as-deposited Co52Pt48 nanowire
arrays with the wire diameter of 10 nm.
APPLIED PHYSICS LETTERS 92, 102501 2008
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S=0.28 are obtained. Therefore, we can conclude that the
as-deposited Co52Pt48 nanowire arrays exhibit a hard ferro-
magnetic behavior, with easy magnetization axes along the
wire axes. Similar results were reported by Mallet et al. for
the CoxPt1−xnanowire arrays.4
According to the chain spheres of symmetric fanning
mechanism,18 the coercive field parallel to the wire axes
should be HC
sy=
MS/6兲共6Kn−4Ln=1.49 kOe, where
MS920 emu/cc is the saturation magnetization for bulk
Co–Pt alloy within the error range.19 The coercive field per-
pendicular to the wire axes should be zero. However, the
experimental coercive fields in the two directions are HC
=4.52 kOe and HC=2.98 kOe, respectively, which are
much larger than the chain sphere prediction. This large dis-
crepancy is considered to be the magnetocrystallline aniso-
tropy contribution of the Co52Pt48 nanowire arrays. It has
been predicted by calculation that Co50Pt50 films with fcc
structure exhibit large intrinsic magnetocrystallline aniso-
tropy along the 111direction.20,21 Since the nanowire ar-
rays are textured along the wire axes, i.e., 110direction,
therefore, the shape anisotropy should be along the 110
direction. The easy magnetocrystalline axes is along the
111direction, which makes angles of about 35° with the
wire axis. According to the calculation prediction, the mag-
nitudes of the two anisotropies are comparable, so this mag-
netocrystalline anisotropy should be taken into account.
In order to further confirm the magnetocrystalline aniso-
tropy contribution, micromagnetic simulation is used to cal-
culate the hysteresis loops. The simulated hysteresis loops
with different magnetocrystalline anisotropy configurations
are shown in Fig. 2b, for comparison, the measured loop
is also shown. As dissussed in details for Fe3Pt nanowires,22
the dipolar interaction between nanowires is very important
for nanowire arrays. In fact, the dipolar interaction is taken
into account in the OOMMF code during the simulation when
the wire diameter, length, and distance of nanowire array are
given. In the simulation, a hexagonal cell of 44 array of
nanowires is chosen, with the unit cell size 2.52.5
5nm
3. The geometry parameters come from the experi-
ment, with the wire diameter d=10 nm and length L
=400 nm. Since the wire diameter is up to 10 nm, the satu-
ration magnetization MSand exchange stiffness Aare close
to corresponding bulk values, with MS=9.2105and A
=2.6510−12 A/m and magnetocrystalline anisotropy con-
stant Ku=2.0105J/m3. If we assume that the magneto-
crystalline anisotropy axes are fixed in a certain direction,
the simulated coercive field of 5.5 kOe is much higher than
the experimental results. Although the nanowires have strong
110-preferred texture along the wire axes, the 111direc-
tion of crystallites distributes randomly with the azimuthal
angle in the cross section perpendicular to the wire axis ow-
ing to the polycrystalline nanowires inset of Fig. 2b.
Therefore, we simulated the hysteresis loops with the 111
magnetocrystalline axis randomly distributed in the cross
section. The simulated coercive field of 4.59 kOe is in good
agreement with measured coercivity of HC
=4.52 kOe. The
relatively large deviation in remanence squareness S
is re-
lated to the surface magnetic moment deviating from the
axes of the nanowires.
Figure 3shows the angle dependence of the coercive
fields HC
兲兴 for Co52Pt48 nanowire arrays obtained by ex-
periment and micromagnetic simulation. The solid squares
are the experimental points measured by VSM magnetometer
at room temperature. There is a platform in the HC
curve
for the angles below 20° and the coercive fields decrease
rapidly with further increasing angles. The HC
variation
exhibits a bell-type shape as reported for Ni nanowires.23
This HC
variation shape is determined by rotation reversal
mechanism instead of curling mechanism,24 which is not sur-
prising since the diameter of the Co52Pt48 nanowire arrays is
smaller than the critical diameter about 25 nm dcoh
=24A/
0MS
2.25 Also, we should keep in mind that the
HC
variation is different from the infinite cylinders with
uniaxial anisotropy. As we discussed above, due to the 111
magnetocrystalline easy axes, making an angle of 35° with
FIG. 2. Color online兲共aMagnetic hysteresis loops of the Co52Pt48 nano-
wire arrays measured by SQUID magnetometer with magnetic field parallel
and perpendicular to wire axis at 5 K. bThe simulated loops by micro-
magnetic simulation with magnetic field parallel to the wire axes for differ-
ent magnetocrytalline axes distribution. The solid triangles and open circles
correspond to magnetocrytalline axes in fixed direction and distributes ran-
domly in the cross section.
FIG. 3. Color onlineAngle dependence of the coercive fields for the
Co52Pt48 nanowire arrays. The solid squares indicate experimental points
obtained by VSM magnetometer at 300 K. The solid triangles and open
circles denote the simulation results with magnetocrytalline axis in fixed
direction and distributed in the cross section with the randomly azimuthal
angles, respectively.
102501-2 Gao et al. Appl. Phys. Lett. 92, 102501 2008
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the wire axis, the Co52Pt48 nanowire arrays are not ideal sys-
tem with uniaxial anisotropy. Using micromagnetic simula-
tion, we have calculated the coercive fields at different
angles, taking magnetocrytalline anisotropy into account
with different configurations, as shown in Fig. 3. The open
circles are the simulation results with magnetocrytalline axis
fixed in a certain direction. There appears a peak around 15°
in the curve which exihibits large deviation with the experi-
ment results. We assume that the 111magnetocrytalline
axes distribute randomly in the cross section perpendicular to
the wire axis and the simulated curve is shown by the solid
triangles. For this magnetocrytalline axes configuration, the
HC
variation in coercive fields has improved better at
small angles, even there exists relative large deviation at the
large angles. We can conclude that besides shape anisotropy
along the wire axis, magnetocrytalline anisotropy also plays
an important role for fcc Co52Pt48 nanowire arrays.
In summary, the structure and magnetic properties of
Co52Pt48 nanowire arrays with the diameter 10 nm have been
investigated. The XRD pattern shows that as-deposited nano-
wire arrays exhibit fcc structure with the 110orientation
along the wire axis. Due to shape anisotropy along the wire
axes and magnetocrystalline anisotropy along the 111di-
rection, the nanowire arrays exhibit large coercive fields both
parallel and perpendicular to the wire axis. Magnetocrystal-
line anisotropy plays important role is evidenced by the ex-
periment and micromagnetic simulation.
This work was supported by the State Key Project of
Fundamental Research and the National Natural Science
Foundation of China.
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... TEM bright field imaging could not reveal the grain size due to the lower contrast of the powder particles. The dark field imaging method is recognised to be more prominent than the bright field imaging technique due to the higher contrast obtained [25]. As a result, dark field TEM imaging clearly revealed the shape and size of the grain of the 25 h milled samples. ...
... The shift toward shorter wavelengths shows the rise in the optical band gap. [24][25][26][27][28][29][30][31][32]. ...
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Book
During the last decades the knowledge of the magnetic properties of the d transition elements and of their metallic alloys and compounds has increased widely. The improvement of preparation techniques for well-defined substances, the development of sophisticated measuring methods and above all the drive to obtain more insight in the origin of magnetic interactions in solids have resulted in the publication of many specific magnetic properties for an abundance of all kinds of metallic materials. The data assembled in this booklet are selected from the comprehensive compilation of magnetic and related properties of metals in the Landolt-Bornstein New Series Group III sub­ volumes 19a, band c. It has been attempted to include preferentially those properties which are of a basic character and which therefore are most often needed by scientists active in the field of solid state magnetism. In the field of magnetism, there is a gradual transition from the use of cgs/emu units to SI units. It was, however, not intended to represent all data in the units of one system, regardless of how nice this would have been from a systematic point of view. Instead, mostly preference was given to the system of units that was originally used by the authors whose work is quoted. Thus cgs/ emu units occur most frequently. Of colirse the user of the tables and figures is helped in several ways to convert the data to the units which he is most familiar with, see, e. g.
Article
Highly ordered 14 nm diam cobalt platinum alloy nanowire arrays with Pt content ranging from 9 to 86 at. % have been electrodeposited into nanoporous anodic aluminum oxide templates. The crystal structure of the as-deposited Co1−xPtx nanowire arrays changes progressively from hcp to a mixture of hcp and fcc phases and finally to pure fcc with increasing Pt content. The coercivity, squareness, and saturation magnetization of the as-deposited nanowire arrays have been investigated as a function of nanowire composition.
Article
Current theories of "single-domain" ferromagnetic particles compare the free energy in a state of uniform magnetization with that in an arbitrarily chosen state of nonuniform magnetization. In this paper, the comparison is made between an initial uniform state and all neighboring states, uniform or nonuniform, as an initially large applied field decreases. The initial state becomes unstable when, for some choice of the varied magnetization, the second variation of the free energy changes from positive to negative. This instability criterion leads to a boundary-value problem; the relative magnitudes of certain eigenvalues determine whether the deviation from the initial state occurs by uniform rotation or by development of nonuniform magnetization. Formulas for the critical radius are found in simple cases; they agree, except for a numerical factor, with formulas of Kondorskii.
Article
Recently, we outlined a scheme to investigate the effects of both short-ranged and long-ranged compositional order on the magnetocrystalline anisotropy of alloys from a first-principles electronic structure point of view [Phys. Rev. Lett. 82, 5369 (1999)] and showed that in the Co0.5Pt0.5 alloy compositional order enhances the magnitude of magnetocrystalline anisotropy energy (MAE) by some two orders of magnitude. Here we describe our scheme in detail and study some more transition metal alloys. In the Co0.25Pt0.75 alloy we find the perfect L12 structure to be magnetically soft whereas imposition of directional order greatly enhances its MAE. We also present the effect of lattice distortion (tetragonalization) on MAE on the same footing and find that in the Co0.5Pt0.5 alloy it accounts for only about 20% of the observed enhancement, thus confirming that compositional order is the major player in this effect. Tetragonalization of the lattice has also a modest effect on the MAE of the Fe0.5Co0.5 alloy. We also examine the electronic effects which underpin the directional chemical order that is produced by magnetic annealing of permalloy which we study within the same framework.
Article
The effects of hydrogen (H) and fluorine (F) chemisorption on the work function (Φ) and polarization field of (8,0) boron nitride nanotubes (BNNT) have been investigated using periodic density functional theory. The binding energies of coadsorbed H and F atoms on B and N sites in BNNT are much higher than that of single adsorption case. The work function at the open tube end can be affected by adsorption on the tube wall due to changes in the macroscopic polarization field along the tube, as well as the shifting of the Fermi level. Among the various adsorption patterns on the wall, we found that adsorption of H,F pairs, or H,H pairs, on the tube wall to form a continuous, armchair chain along the tube axis, produces strong enhancement of the intrinsic polarization field. With wall adsorption of (H,H) pairs, the Φ at the B terminal becomes 3.25 eV, compared with 5.40 eV of the pristine tube, and with (H,F) pairs wall adsorption, the Φ at the B terminal is reduced to 3.56 eV.
Article
Thick films of nearly equiatomic Co–Pt produced by electrodeposition into nanoporous membranes exhibit an isotropic magnetic phase with square hysteresis loops (Mr/Ms = 0.95) and coercivity of up to 1.3 T. The initial magnetization curve is characteristic of pinning-type magnets. The coercivity can be controlled by the choice of annealing temperature or alloy composition, which depends on the chemical composition of the plating bath, properties which can be exploited to produce fine-pitch pole patterns.