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Continuum damage models with non-conventional finite element formulations

机译:非常规有限元公式的连续损伤模型

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摘要

In recent years, some research effort has been devoted to the development of non-conventional finite element models for the analysis of concrete structures. These models use continuum damage mechanics to represent the physically non-linear behavior of this quasi-brittle material. Two alternative approaches proved to be robust and computationally competitive when compared with the classical displacement finite element implementations. The first corresponds to the hybrid-mixed stress model where both the effective stress and the displacement fields are independently modeled in the domain of each finite element and the displacements are approximated along the static boundary, which is considered to include the inter-element edges. The second approach corresponds to a hybrid-displacement model. In this case, the displacements in the domain of each element and the tractions along the kinematic boundary are independently approximated. Since it is a displacement model, the inter-element boundaries are now included in the kinematic boundary. In both models, complete sets of orthonormal Legendre polynomials are used to define all approximations required, so very effective p-refinement procedures can be implemented. This paper illustrates the numerical performance of these two alternative approaches and compares their efficiency and accuracy with the classical finite element models. For this purpose, a set of numerical tests is presented and discussed.
机译:近年来,已经进行了一些研究工作来开发用于混凝土结构分析的非常规有限元模型。这些模型使用连续损伤机制来表示这种准脆性材料的物理非线性行为。与经典位移有限元实现相比,两种替代方法被证明是健壮的,并且在计算上具有竞争力。第一个对应于混合混合应力模型,其中有效应力和位移场都在每个有限元的域中独立建模,并且位移沿静态边界近似,该静态边界被认为包括元素间边缘。第二种方法对应于混合位移模型。在这种情况下,每个单元域中的位移和沿运动学边界的牵引力都是独立近似的。由于它是一个位移模型,因此现在将元素间边界包括在运动学边界中。在这两个模型中,完整的正交勒让德多项式集合用于定义所需的所有近似值,因此可以实现非常有效的p精简过程。本文说明了这两种替代方法的数值性能,并将它们的效率和准确性与经典的有限元模型进行了比较。为此,提出并讨论了一组数值测试。

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