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Computational Mechanics with Model Adaptivity in Analysis and Design: Current Research and Perspectives

机译:分析与设计中具有模型适应性的计算力学:当前研究与展望

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In this contribution, a brief review of error-controlled adaptive finite element methods available for approximate solutions of a given mathematical model is presented and the associated model error estimates are discussed. The second important matter is what physical/mathematical models—including various boundary layers and other disturbances—and which accuracy of the finite element solutions in which norm are prescribed and necessary for the safety and reliability of a certain engineering problem, for example in structural engineering, of course depending on materials, systems and the type as well as the magnitude of prescribed loadings (i.e. actions in a factorized concept) acting on a specific structure. It is hard to understand why the current regulations for structural engineering design in Europe—especially the European Standards (Eurocodes) and the German DIN Codes (DIN: Deutsches Institut fur Normung e. V.)—do not lay out any rules or bounds for the prescribed accuracy of the material and structural resistance, i.e. the validity of mechanical modeling and the accuracy of the associated numerical method, usually today the finite element method.
机译:在这一贡献中,对可用于给定数学模型的近似解的误差控制的自适应有限元方法进行了简要回顾,并讨论了相关的模型误差估计。第二个重要问题是什么物理/数学模型(包括各种边界层和其他干扰),以及为规范某些工程问题(例如在结构工程中)的安全性和可靠性而规定了规范的有限元解决方案的准确度和必要性当然,取决于材料,系统和类型以及作用在特定结构上的规定载荷(即因式分解的作用)的大小。很难理解为什么欧洲目前的结构工程设计法规,特别是欧洲标准(Eurocodes)和德国DIN Codes(DIN:Deutsches Institut fur Normung e。V.)并未规定任何规则或界限。规定的材料和结构阻力的精度,即机械建模的有效性以及相关数值方法的精度,今天通常是有限元法。

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