1971
DOI: 10.1121/1.1912729
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Electromechanical Properties of PbTiO3 Ceramics Containing La and Mn

Abstract: A piezoelectric ceramic material having low dielectric constant, high thickness coupling factor, high mechanical quality factor, high stability, and high operating temperature, has been prepared from PbTiO3 incorporated with 2.5 mol% of LaO12 and 1.0 mol% of MnO2. Typical electromechanical constants of this material are as follows: dielectric constant ε11T/ε0 230, ε33T/ε0 170; coupling factor k33 0.46, kt 0.46, k15 0.28, kp 0.07, k31 0.04; mechanical quality factor Q 1100, Poisson's ratio σE 0.20. Frequency co… Show more

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Cited by 234 publications
(72 citation statements)
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“…1. For the ferroelectric tetragonal phase of PbTiO 3 , the bulk modulus at the fully relaxed state is 0 104GPa K = which is comparable with the previous experimental results [12][13][14]. Based on the calculation data given in Fig.…”
Section: (A) (B)supporting
confidence: 87%
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“…1. For the ferroelectric tetragonal phase of PbTiO 3 , the bulk modulus at the fully relaxed state is 0 104GPa K = which is comparable with the previous experimental results [12][13][14]. Based on the calculation data given in Fig.…”
Section: (A) (B)supporting
confidence: 87%
“…In Table 3 we summarized all the values calculated with the various functionals, also the available experimental data were given [12][13][14]. As shown in this table, the calculated results strongly depend on the choice of the exchange-correlation functional.…”
Section: (A) (B)mentioning
confidence: 99%
“…2a-d) are comparable to those in anisotropic ferroelectric ceramics of modified PbTiO 3 (see, e.g., data in Ref. 9), however, in the wide m range, the values of ECFs k * 33 and k * t remain considerably larger than those of the aforementioned ceramics. As for the PMN-0.33PT SC, its ECFs k 33 and k t equal 0.94 and 0.64, respectively, and ratios of k 33 /k 31 = −1.59 and k t /k p = −0.674 are achieved [7].…”
supporting
confidence: 76%
“…Then, it is possible to draw the following picture to explain the influence of defects on the coercive field behavior found in figure 3. When the domains are switched without the influence of defects (virgin sample), which means unpinned or weakly pinned by space charges, part of the 90 o domain walls 15 are able to follow the electric field switching up to high frequencies. However, the pinning of the 90° domain walls by space charges increases their coercivity, thus does not allowing their rearrangement at higher frequencies, which implies in a saturation of the coercive field at frequencies lower than that observed for an unpinned state.…”
Section: Frequency Dependence Of the Coercive Fieldmentioning
confidence: 99%