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Estudo das Trincas Retas com o Método dos Elementos de Contorno, a Fun??o de Green Numérica e a Técnica da Dupla Reciprocidade

机译:用边界元法,数值格林函数和双重互易技术研究直裂纹

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In recent years, the Boundary Element Method (MEC) has been applied successfully to mechanical problems of linear elastic fracture mechanic (LEFM) involving static and dynamic cases. To solve problems with domain actions (for example: gravitational forces, transient problems with speeds and accelerations, etc.) via BEM, Nardini and Brebbia presented in 1982 the Technique of the Dual Reciprocity (DR), initially with the intention of solving transient problems using static, but has proved to be quite adequate and effective in solving problems with actions of domains. Based on the above, this paper presents complementary studies initiated by Vera-Tudela in 2003, using the Technique of Numerical Green’s Functions (FGN), together with the Dual Reciprocity. The development of these three formulations for the analysis of mechanical problems fractures under the effect of domain charges constitute a step forward in addressing the problems BEM. Although the use of Dual Reciprocity technique in fracture mechanics problems is not recent, their joint implementation with the Numerical Green Function represents a novelty in research and with the advantage of not having to do the discretization of the surfaces of the cracks because the integrations are made only on the contour of the problem. Two examples are presented, and the results compared with the reference literature and with the theory show and efficiency of the formulation.
机译:近年来,边界元方法(MEC)已成功应用于涉及静态和动态情况的线性弹性断裂力学(LEFM)的力学问题。通过BEM,Nardini和Brebbia于1982年提出了双向互易技术(DR),以解决瞬态问题,从而解决了域动作问题(例如:重力,速度和加速度的瞬态问题等)。使用静态方法,但事实证明在解决域操作问题方面是足够有效的。基于上述内容,本文介绍了Vera-Tudela在2003年发起的补充研究,该研究使用了Green Green函数功能(FGN)以及Dual Reciprocity。开发这三种用于分析在区域电荷作用下的机械问题裂缝的配方,是解决BEM问题的重要一步。尽管在断裂力学问题中使用双向可逆技术并不是最近,但它们与数值绿色函数的联合实现代表了研究的新颖性,并且具有无需进行裂缝表面离散化的优点,因为它可以进行积分仅在问题的轮廓上。给出两个例子,并将结果与​​参考文献和理论进行比较,说明配方的有效性。

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