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Dynamic fracture of a nano-cracked finite exponentially inhomogeneous piezoelectric solid

机译:纳米裂纹有限指数不均匀压电固体的动态断裂

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摘要

Aim of the study is to develop, verify and apply in simulations an efficient non-hypersingular traction boundary integral equation method for solution of anti-plane dynamic problem of a finite exponentially inhomogeneous piezoelectric solid with a nano-crack. The modeling approach is in the frame of continuum mechanics, wave propagation theory, the Gurtin and Murdoch surface elasticity theory and linear fracture mechanics. The simulations reveal the dependence of the stress concentration factors on the electromechanical coupling, on the type and characteristics of the dynamic load, on the position-dependent material properties, on the surface elasticity, on the size effect and on the wave-nanocrack-material gradient interaction in a bounded solid.
机译:该研究的目的是开发,验证并在仿真中应用一种有效的非奇异牵引边界积分方程方法,以解决具有纳米裂纹的有限指数非均匀压电固体的反平面动力学问题。建模方法是在连续力学,波传播理论,Gurtin和Murdoch表面弹性理论以及线性断裂力学的框架内进行的。仿真揭示了应力集中因子与机电耦合,动载荷的类型和特性,与位置相关的材料特性,表面弹性,尺寸效应以及波纳米裂纹材料的依赖性。有界固体中的梯度相互作用。

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