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Green' s functions for anisotropic magnetoelectroelastic solids with an elliptical cavity or a crack

机译:格林函数用于具有椭圆形空腔或裂纹的各向异性磁电弹性固体

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摘要

Based on the extended Stroh formalism combined with the technique of conformal mapping and the Laurent series expansion, Green's functions for an infinite two-dimensional anisotropic magnetoelectro- Elastic medium containing an elliptical cavity are obtained. The exact electromagnetic boundary conditions On the cavity surface are adopted in this analysis. When the elliptic cavity degenerates into a slit crack, the Explicit, closed-form expressions for the coupled fields and the intensity factors are also provided. When the Piezomagnetic and electromagnetic constants vanish, our results reduce to existing solutions of the pi- Ezoelectric solids with an elliptical cavity, which shows that our results are correct and universal.
机译:基于扩展的Stroh形式主义,共形映射技术和Laurent级数展开,获得了包含椭圆形腔体的无限二维各向异性磁电弹性介质的格林函数。分析中采用了腔表面的精确电磁边界条件。当椭圆形腔退化为狭缝时,还提供了耦合场和强度因子的显式,封闭形式的表达式。当压电常数和电磁常数消失时,我们的结果将简化为具有椭圆形空腔的π压电固体的现有解决方案,这表明我们的结果是正确且通用的。

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