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Fundamental electro-elastic field in an infinite transversely isotropic piezoelectric medium with a permeable external circular crack

机译:具有可渗透外部圆形裂纹的无限横观各向同性压电介质中的基本电弹性场

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摘要

For the first time, exact and fundamental solutions are developed for an infinite transversely isotropic piezoelectric medium, weakened by a circular external crack. The crack is assumed to be electrically permeable and is subjected to mechanical loadings applied symmetrically with respect to the crack face. The problem is transformed into a mixed boundary value problem, which is solved by the generalized potential theory method along with the general piezoelectricity solutions. Three-dimensional non-axisymmetric electro-elastic field is completely and explicitly presented in terms of elementary functions. Singular behaviors on the crack tip and the crack face displacement are examined. For a specific piezoelectric material, numerical calculations are performed to confirm the validity of the present solutions, and to show the electromechanical coupling effect and the influence of electric boundary conditions. The present solutions can serve as benchmarks to clarify various simplified analyses and numerical simulations.
机译:首次,为无限的横向各向同性压电介质开发了精确且基本的解决方案,这种介质被圆形外部裂纹削弱了。假定该裂纹是电可渗透的,并且承受相对于裂纹面对称施加的机械载荷。该问题转化为混合边值问题,可以通过广义电势理论方法以及一般的压电解决方案来解决。三维非轴对称电弹性场是根据基本函数完整而明确地呈现的。检查裂纹尖端的奇异行为和裂纹面位移。对于特定的压电材料,执行数值计算以确认本解决方案的有效性,并显示机电耦合效应和电边界条件的影响。本解决方案可以用作基准,以阐明各种简化的分析和数值模拟。

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