1980
DOI: 10.1143/jjap.19.2099
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Electrostrictive Coefficients of Pb(Mg1/3Nb2/3)O3Ceramics

Abstract: The electrostrictive coefficients Q33 and Q13 of Pb(Mg1/3Nb2/3)O3 ceramics have been precisely determined over a wide temperature range from -110°C to 100°C, using three different methods: strain gauge, piezoelectric resonance and interferometric techniques. A quadratic relation between induced strain and electric polarization holds even in the ferroelectric phase, as well as in the paraelectric phase. The electrostrictive coefficients are nearly temperature-independent with values of Q33=2.3(±0.2)×10-2 m4C-2 … Show more

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Cited by 116 publications
(54 citation statements)
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“…The phenomenological electrostrictive coefficient Q 11 is estimated at 0.023 m 4 C À2 , which is no smaller than that of the representative electrostrictive materials in the literature. 36 As commonly expected, 19,37 both the electrostrictive coefficient and the strain are highly stable against temperature change (Fig. 8(b)).…”
Section: Resultssupporting
confidence: 80%
“…The phenomenological electrostrictive coefficient Q 11 is estimated at 0.023 m 4 C À2 , which is no smaller than that of the representative electrostrictive materials in the literature. 36 As commonly expected, 19,37 both the electrostrictive coefficient and the strain are highly stable against temperature change (Fig. 8(b)).…”
Section: Resultssupporting
confidence: 80%
“…This result is further supported by the constricted polarization hysteresis loops (Supplementary Figure S3). 2 Consistent with the common knowledge that the electrostrictive coefficient is temperature insensitive, 24 it is seen that the temperature dependence of the electromechanical strain is far more stable in RTGG than in CSSR (Figure 1c and Supplementary Figure S4).…”
Section: Sample Characterizationsupporting
confidence: 81%
“…The electrostrictive coefficient for PMN was found to have very little temperature dependence in a measurement range between À100 and þ100 8C. [25] However, in relaxor materials polarization and relative permittivity are strong functions of temperature leading to large temperature dependence of the strain (Eq. 3).…”
Section: à2mentioning
confidence: 99%