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Meshless Local Petrov-Galerkin Analysis for Thermoelastic Deformations of Functionally Graded Beams

机译:无丝石本地Petrov-Galerkin分析,用于功能渐变梁的热弹性变形

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Numerical solutions obtained by the Meshless Local Petrov-Galerkin(MLPG)method are presented for a functionally graded(FG)beam under either the mechanical or thermal load.The MLPG method is a truly meshless approach,as it does not need any background mesh for integration in the weak form.In this MLPG method,a penally method is used to efficiently enforce the essential boundary conditions,and the test function is chosen to equal the weight function of the moving least squares approximation.The FG beam is made of a two-phase mteal-ceramic composite that have a power law through-the-thickness variation of volume fractions of constituents.The effective material properties are computed by either the Mori-Tanaka or the self-consistent scheme.Results are computed for a simply supported beam to show the accuracy and validity of the MLPG method in analyzing thermo-mechanical deformations of the FG structures.Excellent agreements are obtained between the results of the MLPG method and the analytical solution.Parametric studies are also investigated for varying volume fractions of material constituents.
机译:由无丝毫的本地Petrov-galerkin(MLPG)方法获得的数值溶液在机械或热负荷下呈现功能梯度(FG)光束。MLPG方法是真正无丝毫的方法,因为它不需要任何背景网格在弱形中的集成。在这种MLPG方法中,使用良好的方法来有效地实施必要的边界条件,并且选择测试函数以等于移动最小二乘近似的重量函数。FG梁由两个制成-Phase MTEAL-陶瓷复合材料,其具有组成部分体积分数的厚度变化。有效的材料特性通过森卡卡或自我一致的方案来计算。结果是用于简单支持的光束的方法为了显示MLPG方法的准确性和有效性,用于分析FG结构的热机械变形。在MLPG方法和分析的结果之间获得了达到的达成符合还研究了分类的分数分数的分子溶液。

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