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Numerical methods for estimating / integral in models with regular rectangular meshes

机译:具有常规矩形网格的模型中估计/整体的数值方法

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Cracks and delaminations are the common structural degradation mechanisms studied recently using numerous methods and techniques. Among them, numerical methods based on FEM analyses are in widespread commercial use. The scope of these methods has focused i.e. on energetic approach to linear elastic fracture mechanics (LEFM) theory, encompassing such quantities as the /-integral and the energy release rate G. This approach enables to introduce damage criteria of analyzed structures without dealing with the details of the physical singularities occurring at the crack tip. In this paper, two numerical methods based on LEFM are used to analyze both isotropic and orthotropic specimens and the results are compared with well-known analytical solutions as well as (in some cases) VCCT results. These methods are optimized for industrial use with simple, rectangular meshes. The verification is made based on two dimensional mode partitioning.
机译:裂缝和分层是最近使用多种方法和技术研究的共同结构降解机制。其中,基于有限元分析的数值方法是广泛的商业用途。这些方法的范围集中于充满活力的线性弹性断裂力学(lefm)理论的能量方法,包括作为/ - integral和能量释放率G.这种方法能够在不处理的情况下引入分析的结构的损伤标准在裂缝尖端发生的物理奇点的细节。在本文中,使用基于甲烯的两种数值方法来分析各向同性和正交标本,并将结果与​​众所周知的分析解决方案以及(在某些情况下)进行比较。这些方法针对具有简单,矩形网格的工业用途进行了优化。验证是基于二维模式分区的。

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