variable-temperature raman scattering and x-ray diffraction studies of bi3.25nd0.75ti3o12 ceramics
TRANSCRIPT
Variable-temperature Raman scattering and X-ray diffraction
studies of Bi3.25Nd0.75Ti3O12 ceramics
Y.H. Wang a,b,*, C.P. Huang b, Y.Y. Zhu b
a Department of Physics, China University of Mining and Technology, Jiangsu, Xuzhou 221008, Chinab National Laboratory of Solid State Microstructure, Nanjing University, Nanjing 210093, China
Received 8 October 2005; received in revised form 25 December 2005; accepted 6 March 2006 by T.T.M. Palstra
Available online 23 March 2006
Abstract
Neodymium-substituted bismuth titanate (Bi3.25Nd0.75Ti3O12, BNT0.75) ceramics was prepared by chemical co-precipitation along with
calcinations. The lattice instability has been investigated by variable-temperature Raman scattering and X-ray diffraction. The results showed that
there was an orthorhombic to pseudo-tetragonal phase transition at about 695 K, in terms of the evolution of temperature dependence of Raman
scattering frequencies. Some changes at about 695 K in the XRD lines, the lattice parameters (a, b, and c) as well as the orthorhombic distortion
b/a have been detected in the high temperature X-ray diffraction, which confirmed the conclusion that the BNT0.75 ceramics undergoes a
ferroelectric to paraelectric phase transition at about 695 K.
q 2006 Elsevier Ltd. All rights reserved.
PACS: 77.80.Bh; 61.10.Eq; 63.20.Dj
Keywords: B. Laser processing; C. X-ray scattering; D. Phase transitions; D. Phonons
1. Introduction
Bismuth layered perovskite ferroelectric materials, with the
characteristics of fast switching speed, high fatigue resistance,
and good retention [1], have attracted much attention due to
their potential applications in several important areas,
including ferroelectric, piezoelectric, microelectromechanic,
electric and photoelectronic devices. lanthanide-modified
bismuth titanate (Bi4KxRxTi3O12, RZLa, Nd, Sm, etc. [2–5])
are currently regarded as one of important candidate materials
for the nonvolatile memory applications and have been widely
studied due to its high remnant polarization, low processing
temperature, and good fatigue-free properties [2]. Although
this modifying effect is one of the best routes of stabilizing the
improved properties superior to those of bismuth titanate
(Bi4Ti3O12, BTO) phase, a detailed understanding of doping
effect on structure and structural instability are still lacking.
Optical phonons, particularly those accessible by Raman
0038-1098/$ - see front matter q 2006 Elsevier Ltd. All rights reserved.
doi:10.1016/j.ssc.2006.03.006
* Corresponding author. Address: Department of Physics, China University
of Mining and Technology, Jiangsu, Xuzhou 221008, China Tel.: C86 516
83995213; fax: C86 516 83591508.
E-mail address: [email protected] (Y.H. Wang).
scattering, are sensitive to variations in interatomic potentials
and local site coordinations with atomic substitutions. For this
reason, Raman scattering can be used to investigate the
structure and structural instability of materials through the
observation of frequency shifts, linewidths or intensities of
Raman-active phonons. The influence of composition on
structural instability in lanthanides-modified bismuth titanate
systems have been performed in several materials [6,7],
however, less effort has been directed to the temperature-
dependence phase transitions in these materials up to now.
In the present work, BNT0.75 ceramics were prepared by
chemical co-precipitation along with calcinations. The vari-
able-temperature Raman scattering and X-ray diffraction were
used to investigate the temperature-dependence phase tran-
sition in this material.
2. Experimental
Bi(NO3)3$5H2O, Nd2O3, and Ti(C4H9O)4 were used as
starting materials. First, Nd2O3 and Bi(NO3)3$5H2O were
dissolved into nitric acid at pH!2. Then Ti(C4H9O)4 was
added in proportion corresponding to stoichiometric BNT0.75
composition. Precipitate began to form when dripping the
mixture solution slowly into concentrated ammoniated water
under magnetic stirring. During the whole process, the basicity
Solid State Communications 138 (2006) 229–233
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Y.H. Wang et al. / Solid State Communications 138 (2006) 229–233230
was kept above pH 9. The resulting precipitate was washed for
several times with deionized water and ethanol before dried at
90 8C. The as-prepared powder was preheated at 650 8C for 2 h,
and pressed into a pellet. Then calcination was performed for
4 h at 850 8C.
A Rigaku X-ray diffractometer was used for X-ray
measurement. Variable-temperature XRD was operated with
an accuracy of G1 K using a platinum–rhodium thermocouple
directly attached to the sample holder. Raman spectra were
recorded in backscattering geometry using JY-T6400 triple
monochromator. The 488 nm light from an ArC laser was
focused onto the sample surface. The temperature stability of
the sample was controlled within 0.1 K (THMS600/HFS91).
The scattered signal from the sample was detected by a charge-
coupled device detection system.
Fig. 2. Raman spectra of BNT0.75 ceramics at 295 K.
3. Results and discussion
Fig. 1 shows the XRD pattern of BNT0.75 ceramics at room
temperature. All the diffraction lines are assigned to
orthorhombic perovskite phase. The sharp XRD peaks suggest
that the as-prepared ceramics is well crystallized after sintering
at 850 8C for 4 h and no evidence of preferred orientation or
secondary phases. According to the XRD analysis, BNT0.75
ceramics has orthorhombic crystal structure with the lattice
parameters: aZ5.4147 A, bZ5.4260 A, cZ32.9162 A at room
temperature. There are small changes in the lattice parameters
with the substitution of neodymium for bismuth in BTO, which
possesses an orthorhombic structure with aZ5.411 A, bZ5.448 A, cZ32.83 A at room temperature [8]. The Raman
spectrum of BNT0.75 ceramics at room temperature is showed
in Fig. 2. The Raman selection rules allow 24 Raman active
modes for orthorhombic BTO [9]. However, as shown in Fig. 2,
only 11 Raman modes are observed at room temperature,
which is partially due to the possible overlap of the same
symmetry vibrations or the weak features of some Raman
Fig. 1. XRD pattern of the BNT0.75 ceramics at room temperature.
bands [10]. According to the assignments of bulk BTO [11,12],
the Raman modes at about 270, 344, 555, 623, and 852 cmK1
are attributed to the internal vibration modes of TiO6
octahedron. The sharp and intense mode at 62 cmK1 is the
so-called rigid-layer (RL) mode, which originates from the
movement of layer like a rigid unit in layer-structured crystals
[12]. The appearance of vibration modes of TiO6 octahedra and
the RL mode indicated that the layered perovskite structure has
well formed in the as-prepared BNT0.75 ceramics, which is
quite consistent with the results of XRD measurements.
Fig. 3 showed the low temperature Raman spectra of
BNT0.75 ceramics from 8 to 1000 cmK1. The broad mode at
270 cmK1 clearly splits into two modes centered at 250 and
270 cmK1 at 220 K, and the intense mode at 62 cmK1 becomes
evident asymmetric and also clearly splits into two modes at 47
Fig. 3. Raman spectra of the BNT0.75 ceramics below 295 K.
Fig. 5. Temperature dependences of the square of the peak frequency of the
modes at 31 cmK1.
Y.H. Wang et al. / Solid State Communications 138 (2006) 229–233 231
and 62 cmK1 at 200 K. When the temperature decreases
further, several modes were discerned gradually and there were
23 modes can be observed at 80 K. These changes of the
Raman spectra at low temperature may be due to the
sharpening of the modes as temperature decreasing. Moreover,
as shown in Fig. 3, the low-frequency modes below 200 cmK1
shifted upwards slightly while the higher frequency modes
showed no substantial change with the decrease of temperature.
Fig. 4 shows the Raman spectra of BNT0.75 ceramics in the
temperature range 295–870 K. The lowest mode at 26 cmK1
weakens and softens to 17 cmK1 with increasing the
temperature from room temperature to 870 K, and the rigid-
layer mode at 62 cmK1 shifts to 48 cmK1 at the same
temperature range, while its intensity increases. The triplet
bands at 31, 90, and 123 cmK1 at room temperature, which are
indicated by arrows and assigned to the modes of Bi ions (A
site) in the perovskite slab [6], show weakening and softening
with increasing temperature and disappear in the background
above 695 K. The internal modes above 200 cmK1 hardly shift,
though their intensities gradually decrease as the temperature
increases. This intensity change can be attributed to the
decrease of the optical penetration depth caused by the increase
of the conductivity [12] and to the fact that the deformation of
TiO6 octahedra decreases towards the transition temperature
[13]. It is noticeable that the frequency of the mode at 154 cmK
1 remains unchangeable, while its intensity increases with the
increasing of temperature, which needs detailed investigation.
Fig. 5 shows the temperature dependence of the square of
the peak frequency of the mode at 31 cmK1. The square of the
mode frequency decreases linearly with temperature and
becomes zero as temperature approaching 695 K. This
behavior strongly suggests that the BNT0.75 ceramics under-
goes an orthorhombic to pseudo-tetragonal phase transition at
695 K. Therefore, it is concluded that this mode at 31 cmK1 is
the soft mode responsible for the phase transition [13].
Fig. 4. Temperature dependence of Raman spectra of BNT0.75 ceramics above
295 K.
It is well known that the phase transition of BTO occurs at
948 K, but in the present work, the phase transition temperature
of BNT0.75 is much lower. The vanishing of the soft mode
frequency is usually the result of a balance between the short-
range repulsive force and the long-rang Coulombic force in
ionic crystals. The Nd3C ion has the same valence as the Bi3C
ion, but with a larger ionic radius. The replacement of Bi3C
ions by isovalent, larger, and nonpolarizable Nd3C ions is
expected to change mainly the short-range force constant,
which may suppress the orthorhombic distortion and lower the
phase transition temperature [6]. In the present work, the phase
transition temperature of BNT0.75 is 695 K, which can be
explained by the substitution effect that the replacement of the
Bi3C by Nd3C ions reduced the orthorhombic distortion
causing a decrease of TC. This effect was also found in other
bismuth layered perovskite ferroelectric materials, and the
phase transition temperature decreases further with increasing
the quantity of the doped element [14].
As mentioned above, the BNT0.75 ceramics is well crystal-
lized into an orthorhombic perovskite phase after sintered at
850 8C for 4 h. However, it undergoes an orthorhombic to
pseudo-tetragonal phase transition at about 695 K, in terms of
the evolution of temperature dependence of Raman scattering
frequencies. In order to further confirm this conclusion, we
investigated the structure instability of the BNT0.75 ceramics
by variable temperature XRD in the range of 295–950 K. The
results showed that all the reflections shift downwards due to
the lattice expansion as the temperature increases. The changes
of the lattice parameters are plotted in Fig. 6. The orthorhombic
distortion b/a is illustrated as well. All the lattice parameters a,
b, and c of the orthorhombic structure increases linearly with
the increase of temperature. The a parameter expands at a
faster rate than b, so that the orthorhombic distortion (b/a)
decreases with increasing temperature below 695 K. At about
695 K, a parameter undergoes a sudden expansion and b
parameter contracts suddenly, and then they increase again.
While c parameter shows no dramatic change and increases
Fig. 6. Lattice parameters and orthorhombic distortion of the BNT0.75 ceramics
at different temperatures.
Fig. 8. The FWHM of reflects (200) and (020).
Y.H. Wang et al. / Solid State Communications 138 (2006) 229–233232
continuously but with a different thermal expansivity from that
of below 695 K. The orthorhombic distortion b/a also exhibits
a sudden change around the same temperature, but increases
linearly with the increasing of temperature above 695 K. An
equality aZb is not achieved at 695 K, which indicates that the
symmetry of the BNT0.75 ceramics does not change into
tetragonal at 695 K. But the orthorhombic distortion b/a is
1.0006 at 695 K, which indicated that the symmetry of BNT0.75
ceramics transformed into pseudo-tetragonal within the
validity a0zb0zffiffiffiffiffiffiffiffi
2aTp
, aTZ3.86 A [14].
Fig. 7. Temperature evolution of several reflections.
Although there is neither appearance nor disappearance of
XRD lines in the present work, it is noticeable that several
reflections are temperature dependent. Fig. 7 presents the
temperature evolution of some reflections. Both the reflection
(0012) and (200) and (020) shift to a lower 2q side with
increasing temperature, but the reflection (0012) shifts faster
than the (200) and (020) does, which makes the two reflections
become more resolved and more separative. The reflections
(0212), (220), and (1115) also shift downwards as the
increasing of temperature. The two reflections (0212) and
(1115) shift more significantly than the reflection (220) does, so
the (0212) reflection becomes more resolved and more
separative with the (220) reflection while the reflection
(1115) merges with the reflection (220) and is undistinguish-
able. The phenomena can be interpreted by anisotropic thermal
expansivities. The thermal expansivities of a-, b- and c-axis can
be determined to be 4.7384!10K6 KK1, 1.2303!10K6 KK1,
and 9.8577!10K6 KK1 below 695 K, and 8.1206!10K6 KK1,
1.3830!10K5 KK1, and 1.3841!10K5 KK1 above 695 K,
respectively, which are consistent with the results obtained by
Subbarao and Hirata [15,16].
The change of reflects (200) and (020) is very interesting. It
looks like two reflects at room temperature (shown in Fig. 8),
but merges into one reflect at about 695 K and then seems to
split again above 815 K. Its FWHM decreases to the minimum
at 695 K as increase the temperature and then increase again,
which indicated that the structure of the BNT0.75 is more like
tetragonal at 695 K.
4. Conclusion
In conclusion, the BNT0.75 ceramics was prepared by
chemical co-precipitation along with calcinations. The lattice
dynamical properties of BNT0.75 have been studied by
temperature dependence Raman scattering. According to the
evolution of temperature dependence of Raman scattering
frequencies, it can be concluded that there was a ferroelectric to
Y.H. Wang et al. / Solid State Communications 138 (2006) 229–233 233
paraelectric phase transition at about 695 K. The results of
variable-temperature X-ray diffraction are in good agreement
with what deduced from high temperature Raman scattering.
Acknowledgements
This work was supported by the National Natural Science
Foundation of China (Grant no. 60378017) and by a grant from
the State Key Program for Basic Research of China.
References
[1] C.A. Paz, J.D. de Araujo, L.D. Cuchiaro, M.C. McMillan, J.F. Scott,
Nature (London) 374 (1995) 627.
[2] B.H. Park, B.S. Kang, S.D. Bu, T.W. Noh, J. Lee, W. Jo, Nature (London)
401 (1999) 682.
[3] U. Chon, H.M. Jang, M.G. Kim, C.H. Jang, Phys. Rev. Lett. 89 (2002)
087601–1.
[4] U. Chon, K.B. Kim, H.M. Jang, G.C. Yi, Appl. Phys. Lett. 79 (2001)
3137.
[5] U. Chon, J.S. Shim, H.M. Jang, J. Appl. Phys. 93 (2003) 4769.
[6] M. Osada, M. Tada, M. Kakihana, T. Watanabe, H. Funakubo, Jpn. J.
Appl. Phys. 40 (2001) 5572.
[7] Y.H. Wang, G.D. Xu, X.J. Zhang, Y.Y. Zhu, Mater. Lett. 58 (2004) 813.
[8] J.F. Dorrian, R.E. Newnham, D.K. Smith, Ferroelectrics 3 (1971) 17.
[9] H. Idink, V. Sriknth, B. White, E.C. Subbarao, J. Appl. Phys. 76 (1994)
1819.
[10] R.E. Melgarejo, M.S. Tornar, P.S. Dobal, R.S. Katiyar, J. Mater. Res. 15
(2000) 1661.
[11] P.R. Graves, G. Hua, S. Myhra, J.G. Thompsond, J. Solid State Chem. 114
(1995) 112.
[12] S. Kojima, R. Imaizumi, S. Hamazaki, M. Takashige, Jpn. J. Appl. Phys.
33 (1994) 5559.
[13] S. Kojima, S. Shimada, Physica B 219 and 220 (1996) 617.
[14] E.C.S. Tavares, P.S. Pizani, J.A. Eiras, Appl. Phys. Lett. 72 (1998)
897.
[15] E.C. Subbarao, Phys. Rev. 122 (1961) 804.
[16] T. Hirata, T. Yokokawa, Solid State Commun. 104 (1997) 673.