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A local mesh free method for linear elasticity and fracture mechanics

机译:线性弹性和断裂力学的局部无网格方法

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The paper presents recent developments on mesh free numerical methods, implemented at the Department of Civil Engineering and Environment of the University of Brasilia.The concern is a local mesh free numerical model developed to solve two-dimensional problems in elasticity and linear elastic fracture mechanics.The model formulation is based in the work theorem of the theory of structures, kinematically formulated with a simple rigid-body displacement.The discretization considers the approximation of the elastic field with moving least squares (MLS) and implements a reduced numerical integration which improves the model accuracy. Both regular and irregular nodal distributions can be considered, which makes it a reliable model.The arbitrary discretization parameters, which determine the accuracy and efficiency of local mesh free methods, can be generated automatically, in a multi objective optimization environment, with genetic algorithms (GA), which makes it a robust model.Applications of linear elastic fracture mechanics implement the singularity subtraction technique (SST) to regularize the elastic field, before the numerical solution, introducing the stress intensity factors (SIF) as additional unknowns of the problem. These features make it an efficient model.Benchmark problems were solved for an assessment of the accuracy and efficiency of these techniques.
机译:本文介绍了在巴西利亚大学土木工程与环境系实施的无网格数值方法的最新进展,关注的是为解决弹性和线性弹性断裂力学中的二维问题而开发的局部无网格数值模型。模型的建立是基于结构理论的功定理,通过运动学上的简单的刚体位移来进行公式化。离散化考虑了具有最小移动平方(MLS)的弹性场的近似并实现了简化的数值积分,从而改善了模型准确性。可以考虑规则和不规则的节点分布,这使其成为一个可靠的模型。可以在多目标优化环境中使用遗传算法自动生成确定局部无网格方法的准确性和效率的任意离散化参数(线性弹性断裂力学的应用实现了奇异点减法(SST)来规范化弹性场,在数值解之前,引入了应力强度因子(SIF)作为该问题的其他未知数。这些特征使其成为有效的模型。解决了基准问题,以评估这些技术的准确性和效率。

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