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Displacement discontinuity method for fracture mechanics analysis of Reissner plates: static and dynamic

机译:Reissner板断裂力学分析的位移不连续方法:静态和动态

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摘要

This paper is concerned with the displacement discontinuity method applied to the shear deformable plates (Reissner's and Mindlin's theories) with cracks subjected to static and dynamic loads. Fundamental solutions of dislocation are derived using the Fourier transform method and the Laplace transformation technique. Boundary integral equations are presented in terms of rotations/displacement on the crack surfaces. The Chebyshev polynomials of the second kind are used to evaluate the integral equations with hypersingular kernels on the crack boundaries and determine the stress intensity factors at the crack tips. Comparisons are made with other numerical solutions to demonstrate the proposed method is accurate both for static and dynamic problems.
机译:本文涉及位移不连续性方法应用于剪切变形板(Reissner和Mindlin的理论)的裂纹在静态和动态载荷下的情况。使用傅立叶变换法和拉普拉斯变换技术导出位错的基本解。边界积分方程以裂纹表面的旋转/位移表示。第二类Chebyshev多项式用于评估裂纹边界上具有超奇异核的积分方程,并确定裂纹尖端的应力强度因子。与其他数值解决方案进行了比较,以证明该方法对于静态和动态问题都是准确的。

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