B. Tang et al. / Journal of Alloys and Compounds 492 (2010) 461–465
465
The resulting MgO–TiO2 powders consist of agglomerated parti-
cles of 0.1–3.5 m in size, which are rounded in morphology. The
microstructural evolution, physical and microwave dielectric prop-
erties of the 935MCT ceramics by the addition of ZnNb2O6 have
been investigated. It is obtained that the addition of the ZnNb2O6 in
the ceramics can effectively lower the sintering temperature, and
increases the bulk density, dielectric constant and Q × f values of
the sintered ceramics. The temperature coefficient of resonant fre-
quency of 935MCT shifted to more negative values as the amount
of ZnNb2O6 increased. The 935MCT sample with 5 wt% ZnNb2O6
exhibited the best microwave dielectric constant: εr of 22.5, Q × f
value of 93,561 GHz (at 9 GHz) and ꢀf of 6.2 ppm/◦C.
References
[1] S.-F. Wang, Y.-F. Hsu, Y.-R. Wang, L.-T. Cheng, Y.-C. Hsu, J.P. Chu, C.-
Y. Huang, Journal of the European Ceramic Society 26 (2006) 1629–
1635.
[2] J.-H. Sohn, Y. Inaguma, S.-O. Yoon, M. Itoh, T. Nakamura, S.-J. Yoon, H.-J. Kim,
Japanese Journal of Applied Physics 33 (1994) 5466–5470.
[3] W.W. Cho, K.-I. Kakimoto, H. Ohsato, Materials Science and Engineering B 121
(2005) 48–53.
Fig. 7. ꢀf values of 935MCT ceramics doped with various ZnNb2O6 additions sintered
at 1300 ◦C.
value was independent of the density for highly densified ceramics
[23].
[4] A.B. Gaikwad, S.C. Navale, V. Samuel, A.V. Murugan, V. Ravi, Materials Research
Bulletin 41 (2006) 347–353.
Fig. 7 shows the temperature coefficient of resonant frequency
(ꢀf) of 935MCT ceramics with different amounts of ZnNb2O6 addi-
tions sintered at 1300 ◦C. The temperature coefficient of resonant
frequency (ꢀf) is related to the composition and the second phase
of a material. The ꢀf values of samples tended to move toward
negative direction as the amount of ZnNb2O6 addition increased.
Since ZnNb2O6 has a much more negative ꢀf value compared
with 935MCT, ꢀf values of ZnNb2O6-doped samples could have
more negative with increasing ZnNb2O6 addition. It varied from
14.5 ppm/◦C to 2.8 ppm/◦C as the amount of ZnNb2O6 addition
increased from 1 wt% to 7 wt%, and thus, there was a method to
adjust ꢀf value to the nearly 0 ppm/◦C by variating of the ZnNb2O6
addition. In this study, the optimum Q × f = 93,561 GHz (at 9 GHz)
and ꢀf value = 6.2 ppm/◦C were revealed in 5 wt% ZnNb2O6-doped
935MCT ceramics.
[5] Y.-M. Miao, Q.-L. Zhang, H. Yang, H.-P. Wang, Materials Science and Engineer-
ing: B 128 (2006) 103–106.
[6] I.R. Abothu, A.V. Prasada Rao, S. Komarneni, Materials Letters 38 (1999)
186–189.
[7] V. Parvanova, M. Maneva, Thermochimica Acta 279 (1996) 137–141.
[8] J. Liao, M. Senna, Materials Research Bulletin 30 (1995) 385–392.
[9] A. Belous, O. Ovchar, D. Durilin, M.M. Krzmanc, M. Valant, D. Suvorov, Journal
of the American Ceramic Society 89 (2006) 3441–3445.
[10] K. Wakino, Ferroelectrics 91 (1989) 69–86.
[11] H.-J. Lee, I.-T. Kim, K.S. Hong, Japanese Journal of Applied Physics 36 (1997)
L1318.
[12] T.A. Vanderah, V.L. Miller, I. Levin, S.M. Bell, T. Negas, Journal of Solid State
Chemistry 177 (2004) 2023–2038.
[13] Y.-B. Chen, C.-L. Huang, S.-H. Lin, Materials Letters 60 (2006) 3591–3595.
[14] Y.-B. Chen, Journal of Alloys and Compounds 477 (2009) 883–887.
[15] B.W. Hakki, P.D. Coleman, IEEE Transactions on Microwave Theory and Tech-
niques 8 (1960) 402–410.
[16] T. Ohsaka, Solid State Communications 30 (1979) 345–347.
[17] J. Bernard, F. Belnou, D. Houivet, J.-M. Haussonne, Journal of Materials Process-
ing Technology 199 (2008) 150–155.
[18] K. Sreedhar, N.R. Pavaskar, Materials Letters 53 (2002) 452–455.
[19] C.-L. Huang, C.-H. Shen, C.-L. Pan, Materials Science and Engineering: B 145
(2007) 91–96.
4. Conclusion
[20] S.-H. Wee, D.-W. Kim, S.-I. Yoo, Journal of the American Ceramic Society 87
(2004) 871–874.
[21] S. Kucheiko, J.-W. Choi, H.-J. Kim, H.-J. Jung, Journal of the American Ceramic
Society 79 (1996) 2739–2743.
[22] S.N. Djuniadi, A. Sagala, Journal of the American Ceramic Society 75 (1992)
2573–2575.
[23] W.S. Kim, T.H. Kim, E.S. Kim, K.H. Yoon, Japanese Journal of Applied Physics 37
(1998) 5367–5371.
Single-phase of magnesium titanate powders may be pro-
duced by employing
a
solid-state reaction process using
Mg(OH)2·4MgCO3·5H2O and sub-micrometer size TiO2 as raw
materials. The calcination temperature and MgO: TiO2 ratios have
been found to have a pronounced effect on the phase formation
and particle size of the calcined magnesium titanate powders.