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Coupled Integral Equations for Microwave Induced Elastic Wave in Elastic Media

机译:弹性介质中微波感应弹性波的耦合积分方程

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The interaction of waves with materials could include multiple physics (multiphysics), depending on the properties of waves and materials. For microwave illumination on elastic media, the electromagnetic (EM) and mechanic processes exist simultaneously and are coupled together. To exactly describe the involved process with interaction of microwave and induced elastic wave, the coupled Maxwell''s equations and elastic wave equations should be solved. Although such coupled equations have been derived earlier but they are in partial differential equation (PDE) form. The solutions for the equations are then only based on finite difference method (FDM) or finite element method (FEM) in addition to analytical approaches. In this work, we first derive coupled integral equations for governing the process from its PDE counterpart. The derivation is based on the Huygens'' equivalence principle and extinction theorem by recognizing that the excitation of elastic wave is EM force and the induced elastic wave will be a new excitation source to affect the EM in return. The coupled integral equations is solved using Nyström method in first time and some basic results from numerical examples for microwave illumination on piezoelectric materials are presented.
机译:波与材料的相互作用取决于波和材料的属性,可能包括多种物理学(multiphysics)。对于在弹性介质上进行微波照射,电磁过程(EM)和机械过程同时存在并耦合在一起。为了准确地描述微波与感应弹性波相互作用所涉及的过程,应求解耦合的麦克斯韦方程和弹性波方程。尽管这种耦合方程式是较早得出的,但它们都是偏微分方程(PDE)形式。然后,除了解析方法之外,方程的解仅基于有限差分法(FDM)或有限元方法(FEM)。在这项工作中,我们首先从其PDE对应项导出用于控制过程的耦合积分方程。该推导基于惠更斯的等效原理和熄灭定理,因为它认识到弹性波的激发是EM力,而感应的弹性波将成为影响EM的新的激发源。首次使用Nyström方法求解了耦合的积分方程,并给出了压电材料上微波照明的数值示例的一些基本结果。

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