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On the Modeling of Highly Localized Deformations Induced by Material Failure: The Strong Discontinuity Approach

机译:关于材料破坏引起的高度局部变形的建模:强不连续性方法

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Numerical analyses of large engineering structures undergoing highly localized deformations induced by material failure such as cracking in concrete or shear bands in soils still represent a challenge to the scientific community. In this paper, an efficient concept suitable for the analysis of those problems is presented. More precisely, an overview of the Strong Discontinuity Approach (SDA) is given. This specific approach is characterized by the incorporation of strong discontinuities, i.e. discontinuous displacement fields, into standard displacement-based finite elements by means of the Enhanced Assumed Strain (EAS) concept. The fundamentals of the SDA are illustrated and compared to those of other models based on discontinuous deformation mappings. The main part of this contribution deals with the numerical implementation of the SDA. Besides the original finite element formulation of the SDA, two more recently proposed algorithmic frameworks which avoid the use of the static condensation technique are presented. Both models result in a set of equations formally identical to that known from classical plasticity theory and, consequently, it can be solved by applying the return-mapping algorithm. Several recently suggested extensions of the SDA such as rotating surfaces of discontinuous displacements and intersecting discontinuities are discussed and investigated by means of finite element analyses. The applicability of the SDA as well as its numerical performance is illustrated by means of fully three-dimensional ultimate load analyses.
机译:大型工程结构的数值分析由于材料破坏(例如混凝土开裂或土壤中的剪切带)而遭受高度局部变形,仍然对科学界构成挑战。在本文中,提出了一种适用于这些问题分析的有效概念。更准确地说,给出了强不连续性方法(SDA)的概述。这种特定的方法的特点是通过增强假定应变(EAS)概念将强的不连续性(即不连续位移场)合并到基于标准位移的有限元中。图解说明了SDA的基础,并将其与基于不连续变形映射的其他模型的基础进行了比较。该贡献的主要部分涉及SDA的数值实施。除了SDA的原始有限元公式外,还提出了两个最近提出的避免使用静态凝聚技术的算法框架。两种模型都产生了一组方程式,这些方程式与经典可塑性理论中已知的方程式完全相同,因此可以通过应用返回映射算法来求解。最近通过有限元分析讨论和研究了SDA的几种扩展,例如不连续位移的旋转表面和不连续的相交。通过完全三维极限载荷分析,说明了SDA的适用性及其数值性能。

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