Designing high piezoelectric properties at the BaTiO3-PbZrO3-PbTiO3 phase boundary by Landau-Devonshire theory

IF 2.1 3区 物理与天体物理 Q3 PHYSICS, APPLIED Journal of Advanced Dielectrics Pub Date : 2023-10-17 DOI:10.1142/s2010135x23400027
Yu Song, Xiaoming Shi, Dan Li, Jing Wang, Houbing Huang
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Abstract

Ferroelectric materials possessing exceptional piezoelectric attributes have garnered widespread utilization in various applications. Solid solution systems improve piezoelectric properties through multiphase mixing, but the methodologies for effective design remain wanting. Based on the Landau–Devonshire theory, we propose a theoretical design method. Binary materials with morphotropic phase boundary (MPB) compositions are added with new elements to increase the free energy of the original stabilized phase and lower the energy barrier (EB). Flatter EBsand higher piezoelectric coefficients are found at the phase boundaries of the ternary system. By calculating the phase diagram, piezoelectric coefficient, dielectric constant, polarization, and EBs, we reveal the origin of the highest piezoelectric coefficient at the phase boundaries. This study underscores the importance of the EBs for polarization rotation in characterizing piezoelectric properties and proposes a theoretical design method for exploring materials with high piezoelectric coefficients.
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利用Landau-Devonshire理论设计BaTiO3-PbZrO3-PbTiO3相界的高压电性能
铁电材料具有优异的压电特性,在各种应用中得到了广泛的应用。固溶体系统通过多相混合改善压电性能,但有效的设计方法仍然缺乏。基于Landau-Devonshire理论,提出了一种理论设计方法。在具有致形相界(MPB)成分的二元材料中加入新元素,提高了原稳定相的自由能,降低了能垒(EB)。在三元体系的相界处发现了更平坦的电子束和更高的压电系数。通过计算相图、压电系数、介电常数、极化和EBs,揭示了相界处压电系数最高的来源。本研究强调了EBs极化旋转在表征压电性能中的重要性,并提出了一种探索高压电系数材料的理论设计方法。
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来源期刊
CiteScore
3.80
自引率
6.50%
发文量
36
审稿时长
18 weeks
期刊介绍: The Journal of Advanced Dielectrics is an international peer-reviewed journal for original contributions on the understanding and applications of dielectrics in modern electronic devices and systems. The journal seeks to provide an interdisciplinary forum for the rapid communication of novel research of high quality in, but not limited to, the following topics: Fundamentals of dielectrics (ab initio or first-principles calculations, density functional theory, phenomenological approaches). Polarization and related phenomena (spontaneous polarization, domain structure, polarization reversal). Dielectric relaxation (universal relaxation law, relaxor ferroelectrics, giant permittivity, flexoelectric effect). Ferroelectric materials and devices (single crystals and ceramics). Thin/thick films and devices (ferroelectric memory devices, capacitors). Piezoelectric materials and applications (lead-based piezo-ceramics and crystals, lead-free piezoelectrics). Pyroelectric materials and devices Multiferroics (single phase multiferroics, composite ferromagnetic ferroelectric materials). Electrooptic and photonic materials. Energy harvesting and storage materials (polymer, composite, super-capacitor). Phase transitions and structural characterizations. Microwave and milimeterwave dielectrics. Nanostructure, size effects and characterizations. Engineering dielectrics for high voltage applications (insulation, electrical breakdown). Modeling (microstructure evolution and microstructure-property relationships, multiscale modeling of dielectrics).
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