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Hybrid meshless/displacement discontinuity method for FGM Reissner's plate with cracks

机译:用于FGM Reissner的裂缝板的混合网状/位移不连续性方法

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Growing applications of non-homogenous media in engineering structures require the application of powerful computational tools. A novel hybrid Meshless Displacement Discontinuity Method (MDDM) for cracked Reissner's plate in Functionally Graded Materials (FGMs) is presented in this paper. The fundamental solutions of slope and deflection discontinuity for an isotropic homogenous media are chosen as a part of general solutions to create the gaps between the crack surfaces. The governing equation is satisfied by using the meshless methods such as the Meshless Local Petrov-Galerkin (MLPG) and the Point Collocation Method (PCM) with Lagrange series interpolation and mapping technique. The Stress Intensity Factors (SIFs) are evaluated analytically with the Chebyshev polynomials. The accuracy is verified by comparison of numerical and analytical results.
机译:在工程结构中的非同质介质的越来越多的应用需要应用强大的计算工具。本文提出了一种用于裂解的裂解重新发的裂解材料(FGMS)的新型混合网置位不连续方法(MDDM)。选择各向同性均匀介质的斜率和挠曲不连续性的基本解作为一般溶液的一部分,以在裂缝表面之间产生间隙。通过使用带有拉格朗日系列插值和映射技术的无网格本地PETROV-GALERKIN(MLPG)和点搭配方法(PCM),通过诸如无网的本地PETROV-GALERKIN(MLPG)和点搭配方法(PCM)来满足控制方程。用Chebyshev多项式进行分析评估应力强度因子(SIF)。通过比较数值和分析结果来验证准确性。

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