2013
DOI: 10.1016/j.ceramint.2012.10.084
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Analytical Landau-type model of polarization switching in ferroelectrics

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Cited by 3 publications
(13 citation statements)
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“…As such explicit functional dependence between ferroelectric properties on factors such as stress, temperature and electric field were not established analytically based on a common theoretical framework. This study develops the explicit functional dependence of ferroelectric properties on stress, electric field and temperature by extending our previous work [24,25] on an analytical form of the Landau theory of phase transitions for second order ferroelectrics by incorporating the effect of hydrostatic stress. The major advantage gained through the analytical approach adopted in this paper is that it enables the changes to the dynamic properties of ferroelectrics caused by the introduction of stress to be explored analytically supported by numerical results.…”
Section: Introductionmentioning
confidence: 94%
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“…As such explicit functional dependence between ferroelectric properties on factors such as stress, temperature and electric field were not established analytically based on a common theoretical framework. This study develops the explicit functional dependence of ferroelectric properties on stress, electric field and temperature by extending our previous work [24,25] on an analytical form of the Landau theory of phase transitions for second order ferroelectrics by incorporating the effect of hydrostatic stress. The major advantage gained through the analytical approach adopted in this paper is that it enables the changes to the dynamic properties of ferroelectrics caused by the introduction of stress to be explored analytically supported by numerical results.…”
Section: Introductionmentioning
confidence: 94%
“…However, for convenience in analysis this study uses a rescaled form of equation (6) given by [32], 2 . The effect of hydrostatic stress on the behaviour of ferroelectric material is incorporated through the scaled electrostriction factor By the inclusion of hydrostatic stress into our previous work [24,25] we extend the range of ferroelectric behaviour that can be studied using the analytical formulation of the Landau theory of phase transition. Equation ( 11) is solved exactly for the case of complete polarization reversal and the resulting expression for equilibrium polarization p e attained by the ferroelectric material at hydrostatic stress x, temperature t and electric field = e ke M (whereby k > 1) is given by the expression,…”
Section: Theorymentioning
confidence: 99%
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