Alteration of Poisson's ratio in high coupling piezoelectrics

A. Ballato
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引用次数: 3

Abstract

Poisson's ratio finds application in a number of areas of applied elasticity and solid mechanics, for example, to quantify the mechanical coupling between various vibrational modes. The gamut of future high-tech applications, e.g., resonant microstructures integrated with electronic and optical circuitry, can be extended by providing a dynamic mechanism for electrical adjustment of this quantity. This requires an extension of the usual Poisson's ratio considerations to include the piezoelectricity of anisotropic substances. For piezoelectric materials, the Poisson's ratios vary with orientation. This variability is to be expected. What is surprising is the size of the variability that can be produced via the piezo-effect by altering electrical boundary conditions in substances with strong piezocoupling, e.g., poled electroceramics. This second source of adjustment appears an attractive means of tuning novel MEMS filter and resonator devices for future cellular communications. This paper describes how both forms of variation come about: the angular changes, and how these are modified by the piezoelectric effect when electrical loads are imposed. Numerical examples are given.
高耦合压电体泊松比的变化
泊松比在应用弹性和固体力学的许多领域都有应用,例如,量化各种振动模式之间的力学耦合。未来高科技应用的范围,例如,与电子和光学电路集成的谐振微结构,可以通过提供该量的电气调节的动态机制来扩展。这需要扩展通常的泊松比考虑,以包括各向异性物质的压电性。对于压电材料,泊松比随取向而变化。这种可变性是可以预料的。令人惊讶的是,通过改变具有强压电耦合的物质(如极化电陶瓷)的电边界条件,通过压电效应可以产生的变异性的大小。这第二种调整源似乎是一种有吸引力的方法,可以调谐用于未来蜂窝通信的新型MEMS滤波器和谐振器设备。本文描述了这两种形式的变化是如何产生的:角的变化,以及这些变化是如何被施加电负载时的压电效应所修正的。给出了数值算例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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