首页> 外文期刊>Journal of advanced dielectrics >High piezoelectric properties and good temperature stabilities of CuO-modified Ba(Ti_(0.96)Sn_xZr_(0.04-x))O_3 ceramics
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High piezoelectric properties and good temperature stabilities of CuO-modified Ba(Ti_(0.96)Sn_xZr_(0.04-x))O_3 ceramics

机译:CuO改性Ba(Ti_(0.96)Sn_xZr_(0.04-x))O_3陶瓷的高压电性能和良好的温度稳定性

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摘要

In order to obtain both high piezoelectric property and good temperature stability in BaTiO_3-based ceramics in the common usage temperature range, Sn~(4+) and Zr~(4+) are co-doped into BaTiO_3 ceramics according to the formula of Ba(Ti_(0.96)Sn_xZr_(0.04-x))O_3 (BTSZ) (x = 0.01-0.4) with 1 mol% CuO being added as sintering-aid in this study. The CuO-modified BTSZ ceramics show both high piezoelectric properties and good temperature stability. Particularly, the CuO-modified Ba(Ti_(0.96)Sn_(0.01)Zr_(0.03))O_3 ceramic displays the high piezoelectric properties of d_(33) = 350 pC/N, k_p = 49.5% at room-temperature and a weak temperature dependence of k_p in the temperature range of -15℃ and 60℃. Moreover, the CuO-modified Ba(Ti_(0.96)Sn_(0.01)Zr_(0.03))O_3 ceramic shows stable thermal aging behavior with the d_(33) being almost unchanged until the aging temperature of 100℃, which is even higher than its Curie temperature. The high piezoelectric properties of CuO-modified Ba(Ti_(0.96)Sn_(0.01)Zr_(0.03))O_3 ceramic were ascribed to the dense microstructure with small and uniform grain size distribution. The stable thermal aging behavior can be explained by the aging effect based on the defect dipolar model.
机译:为了在常用温度范围内获得高压电性能和良好的温度稳定性,在BaTiO_3基陶瓷中,根据Ba的化学式将Sn〜(4+)和Zr〜(4+)共掺杂到BaTiO_3陶瓷中。 (Ti_(0.96)Sn_xZr_(0.04-x))O_3(BTSZ)(x = 0.01-0.4),其中添加了1 mol%的CuO作为烧结助剂。 CuO改性的BTSZ陶瓷显示出高压电性能和良好的温度稳定性。尤其是,CuO改性的Ba(Ti_(0.96)Sn_(0.01)Zr_(0.03))O_3陶瓷表现出d_(33)= 350 pC / N的高压电性能,室温下k_p = 49.5%的弱压电性能在-15℃和60℃的温度范围内k_p的温度依赖性。此外,CuO改性的Ba(Ti_(0.96)Sn_(0.01)Zr_(0.03))O_3陶瓷表现出稳定的热老化行为,其中d_(33)几乎保持不变,直至100℃的老化温度,甚至更高。它的居里温度。 CuO改性的Ba(Ti_(0.96)Sn_(0.01)Zr_(0.03))O_3陶瓷的高压电性能归因于致密的微观结构,晶粒尺寸分布均匀小。稳定的热老化行为可以通过基于缺陷偶极模型的老化效应来解释。

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