influence of zr doping on the dielectric properties of cacu3ti4o12 ceramics
TRANSCRIPT
Influence of Zr doping on the dielectric properties of CaCu3Ti4O12
ceramics
Lu Zhang • Yugong Wu • Xiaozan Guo •
Zhiyuan Wang • Yanan Zou
Received: 7 July 2011 / Accepted: 22 August 2011 / Published online: 4 September 2011
� Springer Science+Business Media, LLC 2011
Abstract Pure and Zr-substituted CaCu3(Ti1-xZrx)4O12
(x = 0, 0.01, 0.02, 0.03) ceramics were prepared by the
Pechini method. X-ray powder diffraction analysis indi-
cated the formation of single-phase compound, and all the
diffraction peaks were completely indexed by the body-
centered cubic perovskite-related structure. The effects of
Zr4? ion substituting partially Ti4? ion on the dielectric
properties were investigated in frequency range between
100 Hz and 1 GHz. The low frequency (f B 105 Hz)
dielectric constant decreases with Zr substitution and
the high frequency (f C 107 Hz) dielectric constant is
unchanged. Interestingly, a low-frequency relaxation was
observed at room temperature through Zr substitution. The
observed dielectric properties in Zr-substituted samples
were discussed using the internal barrier layer capacitor
model. A corresponding equivalent circuit was adopted to
explain the dielectric dispersion. The characteristic fre-
quency of low-frequency relaxation rises due to the
decrease of the resistivity of grain boundary with Zr
substitution, which is likely responsible for the large
low-frequency response at room temperature.
1 Introduction
Since the first report by Subramanian et al. [1] in 2000 on
the gigantic permittivity and unusual dielectric behaviors
of CaCu3Ti4O12 (CCTO), there have been lots of reports
about this material. This material in both ceramic and
single-crystalline [2] forms shows giant dielectric response.
The relative dielectric constant er is up to 105 at room
temperature, which is practically frequency independent
between dc and 106 Hz for the temperature range between
100 and 600 K. The dielectric permittivity abruptly drops
down to a value *100 with decreasing the temperature
below 100 K or increasing the frequency above 106 Hz,
accompanying neither phase transitions nor detectable
changes of long-range crystallographic structure. The
decrease in dielectric permittivity demonstrates a typical
Debye-type relaxation behavior. In order to understand this
unique response, many mechanisms have been proposed
including local dipole moments associating with off-center
displacement of Ti ions [1], relaxor-like slowing down of
dipolar fluctuations in nanosize domain [2], collective
ordering of local dipole moments [3], grain boundary
(internal) barrier layer capacitance (IBLC) [4, 5], and
domain boundary barrier layer capacitance [6]. To date, the
origin of the giant dielectric response is still controversial.
It is well known that dielectric properties of CCTO are
very sensitive to the processing condition and doping. For
the doping effects, several researches have reported sub-
stitution of Mn for Cu [7], La, Sr for Ca [8, 9], and Fe, Nb
for Ti [10, 11]. The dielectric properties of the composition
0.1–1.0 wt% ZrO2 ? CaCu3Ti4O12 have been investigated
and both of the dielectric constant and loss can be reduced
[12]. In the above research, the obtained ZrO2-doped
ceramics are nonstoichiometric and the results may not
reveal directly the effects of Zr substituting Ti on the
L. Zhang � Y. Wu (&) � X. Guo � Z. Wang � Y. Zou
School of Electronic and Information Engineering,
Tianjin University, Tianjin 300072,
People’s Republic of China
e-mail: [email protected]
L. Zhang � Y. Wu � X. Guo � Z. Wang � Y. Zou
Key Laboratory of Advanced Ceramics and Machining
Technology, Ministry of Education Tianjin University,
Tianjin 300072, People’s Republic of China
123
J Mater Sci: Mater Electron (2012) 23:865–869
DOI 10.1007/s10854-011-0508-5
dielectric properties. To date, the investigation on dielectric
properties of CCTO with B-site partially occupied by Zr
ion is still not sufficient.
Wet chemical methods have been used to prepare CCTO
ceramics [13–15]. In comparison with the traditional solid-
state method, wet chemical method has shown consider-
able advantages such as excellent chemical stoichiometry,
compositional homogeneity, and dopant distribution. In
this work, single-phase, stoichiometric CaCu3(Ti1-x
Zrx)4O12 (x = 0, 0.01, 0.02, 0.03) ceramics were prepared
by the Pechini method (one of wet chemical methods [16]).
The frequency-dependent dielectric properties and com-
plex impedance spectra were investigated at room tem-
perature and above. The obtained dielectric properties in
the Zr-substituted CCTO were discussed in terms of the
IBLC model.
2 Experimental
CaCu3(Ti1-xZrx)4O12 (x = 0, 0.01, 0.02, 0.03) powders
were prepared by the Pechini method using CaCO3 (99%,
Tianjin NO. 3 Chemical Reagent Factory, China),
Cu(CH3COO)2�H2O (99%, Tianjin Jiangtian Chemical
Technology Corporation Ltd., China), ZrOCl2�8H2O (99%,
Tianjin Jiangtian Chemical Technology Corporation Ltd.,
China), Ti(OC4H9)4 (98%, China National Pharmaceutical
Industry Corporation Ltd., China), citric acid (CA, 99.5%,
Tianjin Jiangtian Chemical Technology Corporation Ltd.,
China), and ethylene glycol (EG, 99%, Tianjin Jiangtian
Chemical Technology Corporation Ltd., China) as starting
raw materials. At first, stoichiometrical Ti(OC4H9)4 and
ZrOCl2�8H2O were dissolved in EG with continuous stir-
ring on a magnetic stirrer at room temperature. Secondly,
CA was slowly added into the solution and the temperature
rose to 60 �C with continuous stirring so as to dissolve the
added solids completely. The amount of CA and EG were
decided by the mole ratio of total metal ion, CA and EG
which is 1:1:4. After the solution was clear, stoichiomet-
rical CaCO3 and Cu(CH3COO)2�H2O were added into the
solution with continuous stirring and the temperature were
increased further to 80 �C so as to dissolve the entire
amounts of solids added. The solution was then aged in an
oven at 90 �C for a week. The dry gel was calcined at
1,000 �C in air for 2 h. The calcined powder was pressed
into pellets of 10 mm diameter and *1.6 mm thickness.
All of the pellets were sintered at a temperature of
1,100 �C in air for 2 h and then furnace-cooled to room
temperature.
The phase composition of powder was analyzed by
XRD (Rigaku D/MAX 25000) using a Cu Ka radiation for
a range of Bragg angles 2h (10� B 2h B 90�) at room
temperature. The final density of each sintered pellet was
determined following the Archimedes method. The
microstructure of the ceramic samples was investigated by
scanning electron microscope (SEM, HITACHI X-650).
Silver paste was coated on each sample face and fired as
the electrodes at 800 �C. Dielectric properties were mea-
sured using a LCR meter (Tonghui TH2816) in the fre-
quency range 100–150 kHz and an impedance analyzer
(Agilent 4991) in the frequency range of 1 MHz–1 GHz.
3 Results and discussion
XRD patterns for CaCu3(Ti1-xZrx)4O12 powder (x = 0,
0.01, 0.02, 0.03 and 0.04) prepared by the Pechini method
calcined at 1,000 �C for 2 h are shown in Fig. 1. As for
x B 0.03 samples, all the diffraction peaks were completely
indexed by the body-centered cubic perovskite-related
structure. No secondary phase was observed in x B 0.03
samples. Moreover, compared with pure CCTO, the shift of
the peak positions was hardly observed in Zr-substituted
samples. When Zr substitution was increased to x = 0.04,
Ca2Zr5Ti2O16 and CuO phases were found in XRD pattern.
Lattice parameters of CaCu3(Ti1-xZrx)4O12 ceramics sin-
tered at 1,100 �C for 2 h are displayed in Table 1. The
relative density is the ratio of ceramic density and theoret-
ical density which is calculated using the lattice parameter
of CaCu3(Ti1-xZrx)4O12 sample. Compared with pure
CCTO sample, the effects of Zr substitution on the lattice
parameter and porosity of ceramics are very weak. It costs
much reaction time to prepare single-phase CCTO powder
by traditional solid-state method. The synthesis of ZrO2-
doped CCTO powder, for example, needs a prolonged total
reaction time of 24 h [12]. A much shorter calcination time
of 2 h is enough to yield single-phase Zr-substituted CCTO
powder in our Pechini method. Moreover, the Pechini
method improved the Zr-doping level in CCTO to 3 mol%.
Fig. 1 XRD patterns of CaCu3(Ti1-xZrx)4O12 powder synthesized by
Pechini method
866 J Mater Sci: Mater Electron (2012) 23:865–869
123
In former report, the Zr-doping level in CCTO is 1.2 mol%
(1 wt% ZrO2) [12].
Figure 2 shows the SEM images of the fractured sur-
face. Abnormal grain growth occurs in pure CCTO
ceramics and the grain size distribution is non-uniform as
shown in Fig. 2a. In the Zr-substituted CCTO ceramics
abnormal grain growth is rarely observed and the grain size
uniformity is enhanced via Zr substitution (Fig. 2b–d).
Figure 3 shows the frequency dependence of the
dielectric constant and loss measured at room temperature.
As can be seen, all the samples show giant dielectric
constant of er C 5,000 in a broad frequency range lower
than 106 Hz. The remarkable dielectric relaxation (the
high-frequency relaxation) in the frequency range higher
than 106 Hz is observed in all samples. The dielectric
constant values in the frequency range lower than 106 Hz
decrease with Zr substitution, and the dielectric constant
values of all samples in the frequency range higher than
108 Hz are *100 as shown in Fig. 3a. For the x = 0.01,
0.02, and 0.03 Zr-substituted samples, apart from the one
mentioned above in the frequency range higher than 106
Hz, there is another relaxation (the low-frequency relaxa-
tion) in the frequency range lower than 103 Hz. Usually,
only high-frequency relaxation can be observed in pure
CCTO at room temperature. For the polished CCTO, both
of relaxations can be measured [17]. Figure 4 illustrates the
frequency dependence of the dielectric dispersion for the
x = 0.03 Zr-substituted sample at different temperatures.
The low-frequency relaxation becomes obvious with
increasing the temperature, as shown in Fig. 4a. The cor-
responding peaks in the imaginary parts of dielectric
spectra are displayed in Fig. 4b.
The complex impedance spectroscopy of all samples at
room temperature is shown in Fig. 5. For all samples, only
a semi-circular arc was observed with a non-zero intercept
on the real axis at a high frequency. According to the
equivalent circuit analysis, the high frequency, non-zero
intercept is associated with semiconducting grains and the
low-frequency, extrapolated intercept is attributed to the
insulating grain boundary [7]. The resistivity of grain
remains unchanged with Zr substitution at 20 X cm as
shown in the inset of Fig. 5. On the other hand, the resis-
tivity of grain boundary is reduced by approximately one
order of magnitude with Zr substitution from 3.06 MX cm
(pure) to 437 kX cm (x = 0.03 Zr).
In the IBLC model, the effective dielectric constant is
directly proportional to the ratio of the grain size (tg) to
thickness of the insulating layer (grain boundary) (tgb),
assuming that the dielectric constants for the grain and
grain boundary are the same and the resistivity of grain
boundary is much larger than that of the grain [18]. On the
condition that the grain boundary thickness is relatively
Table 1 Lattice parameters of
samples sintered at 1,100 �C for
2 h
CaCu3(Ti1-xZrx)4O12 x = 0 x = 0.01 x = 0.02 x = 0.03
a (A) 7.399 7.401 7.397 7.406
Density (g/cm3) 4.84 4.82 4.83 4.84
Relative density (%) 96 96 95 96
Fig. 2 SEM images of x = a 0,
b 0.01, c 0.02, and d 0.03
CaCu3(Ti1-xZrx)4O12 ceramics
sintered at 1,100 �C for 2 h
J Mater Sci: Mater Electron (2012) 23:865–869 867
123
unchanged with grain size, a higher effective dielectric
constant is attributed to a larger grain [18]. As can be seen
in Fig. 2, the large grain growth is constrained by Zr
substitution. Thus the decrease of low-frequency dielectric
constant for Zr-substituted samples could be attributed to
small grain size. Base on the results mentioned above, we
adopt an equivalent circuit [19] as shown in Fig. 6 to
interpret these two dielectric relaxations in Zr-substituted
samples. It contains three RC elements (RgCg, RgbCgb, and
RxCx, respectively) and a frequency-dependent term ZUDR.
The element RgCg is used to describe the effect of the
grains, and ZUDR is employed to represent the effect of
hopping conduction of localized charge carriers [20]. The
RgbCgb element is used to delineate the effects of grain
boundaries. The RxCx element is employed to describe the
effect of domain boundary [20]. The capacitances, Cx, Cgb,
and Cg, show little temperature dependence and the resis-
tances, Rx, Rgb, Rg, exhibit the thermally activated
behaviors. The characteristic frequencies of high-frequency
and low-frequency relaxation are essentially determined by
CgbRg and CxRgb, respectively. For the pure CCTO, the
low-frequency relaxation can not be observed at room
temperature, because its characteristic frequency at room
temperature is very low. As the measuring temperature is
raised, Rgb decreases and causes an increase in the
characteristic frequency of the low-frequency relaxation.
Consequently, the low-frequency relaxation for the pure
CCTO can be observed only at high measuring temperature.
The resistance of grain boundary Rgb decreases dramati-
cally with Zr substitution compared with pure CCTO from
the complex impedance spectroscopy in Fig. 5. There-
fore, the characteristic frequencies of the low-frequency
Fig. 3 Frequency dependence of a the dielectric constant and b loss
in CaCu3(Ti1-xZrx)4O12 ceramics measured at room temperature
(300 K)
Fig. 4 Frequency dependence of the a real part (e0) and b imaginary
parts (e00) of the dielectric constant for x = 0.03 Zr-substituted sample
at different measuring temperature
Fig. 5 Impedance complex plane plots for the CaCu3(Ti1-xZrx)4O12
ceramics at room temperature (300 K); The inset shows an expanded
view of the high-frequency data close to the origin. Filled symbolsindicate selected frequency
868 J Mater Sci: Mater Electron (2012) 23:865–869
123
relaxation for Zr-substituted samples raise and the low-
frequency relaxation can be observed at room temperature.
The low-frequency relaxation becomes obvious with
increasing the measuring temperature.
4 Conclusions
CaCu3(Ti1-xZrx)4O12 (x = 0, 0.01, 0.02, 0.03) ceramics
have been successfully prepared using the Pechini method.
The total reaction time to prepare single-phase powder can
be reduced and the Zr-doping level in CCTO can be
enhanced through this method. The crystal structure,
dielectric properties and complex impedances are investi-
gated. The low-frequency dielectric constant decreases
with Zr-substitution. The room temperature impedance
spectroscopy analysis shows that the resistivity of grain
boundary is reduced dramatically through Zr substitution.
As a result, the low-frequency relaxation can be observed
for Zr-substituted samples at room temperature.
Acknowledgments Project supported by the open foundation of
Key Laboratory of Advanced Ceramics and Machining Technology,
Ministry of Education Tianjin University.
References
1. M.A. Subramanian, D. Li, N. Duan, B.A. Reisner, A.W. Sleight,
J. Solid State Chem. 15, 323 (2000)
2. C.C. Homes, T. Vogt, S.M. Shapiro, S. Wakimoto, A.P. Ramirez,
Science 29, 673 (2001)
3. A.P. Ramirez, M.S. Subramanian, M. Gardel, G. Blumberg, D. Li,
T. Vogt, S.M. Shapiro, Solid State Commun. 115, 217 (2000)
4. D.C. Sinclair, T.B. Adams, F.D. Morrison, A.R. West, Appl.
Phys. Lett. 80, 2153 (2002)
5. T.B. Adams, D.C. Sinclair, A.R. West, Adv. Mater. 14, 1321
(2002)
6. T.T. Fang, H.K. Shiau, J. Am. Ceram. Soc. 87, 2072 (2005)
7. M. Li, A. Feteira, D.C. Sinclair, A.R. West, Appl. Phys. Lett. 88,
232903 (2006)
8. B. Shri Prakash, K.B.R. Varma, J. Mater. Sci. Mater. Elecron. 17,
899 (2006)
9. R. Schmidt, D.C. Sinclair, Chem. Mater. 22, 6 (2010)
10. A.K. Rai, N.K. Singh, S.K. Lee, K.D. Mandal, D. Kumar,
O. Parkash, J. Mater. Sci: Mater. Elecron. (2011). doi:10.1007/
s1085401103015
11. S.H. Hong, D.Y. Kim, H.M. Park, Y.M. Kim, J. Am. Ceram. Soc.
90, 2118 (2007)
12. E.A. Patterson, S. Kwon, C.C. Huang, D.P. Cann, Appl. Phys.
Lett. 87, 182911 (2005)
13. A. Hassini, M. Gervais, J. Goulon, V.T. Phuoc, F. Gervais, Mater.
Sci. Eng. B87, 164 (2001)
14. L.J. Liu, H.Q. Fan, P.Y. Fang, L. Jin, Solid State Commun. 142,
573 (2007)
15. D.L. Sun, A.Y. Wu, S.T. Yin, J. Am. Ceram. Soc. 91, 169 (2008)
16. Pechini MP, US Patent 3330697 (1967)
17. S. Krohns, P. Lunkenheimer, S.G. Ebbinghaus, A. Loidl, Appl.
Phys. Lett. 91, 022910 (2007)
18. T.B. Adams, D.C. Sinclair, A.R. West, J. Am. Ceram. Soc. 89,
3129 (2006)
19. J.L. Zhang, P. Zheng, C.L. Wang, M.L. Zhao, J.C. Li, J.F. Wang,
Appl. Phys. Lett. 87, 142901 (2005)
20. S.F. Shao, J.L. Zhang, P. Zheng, W.L. Zhong, C.L. Wang,
J. Appl. Phys. 99, 084106 (2006)
Fig. 6 An equivalent circuit model to delineate the electrical
properties of Zr-substituted samples
J Mater Sci: Mater Electron (2012) 23:865–869 869
123