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Guaranteed error bounds on pointwise quantities of interest for transient viscodynamics problems

机译:针对瞬态粘滞动力学问题的有针对性的目标量的有保证的误差界

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摘要

A new method is developed to obtain guaranteed error bounds on pointwise quantities of interest for linear transient viscodynamics problems. The calculation of strict error bounds is based on the concept of “constitutive relation error” (CRE) and the solution of an adjoint problem. The central and original point of this work is the treatment of the singularity in space and time introduced by the loading of the adjoint problem. Hence, the adjoint solution is decomposed into two parts: (i) an analytical part determined from Green’s functions; (ii) a residual part approximated with classical numerical tools (finite element method, Newmark integration scheme). The capabilities and the limits of the proposed approach are analyzed on a 2D example.
机译:针对线性瞬态粘滞动力学问题,开发了一种新的方法来获得感兴趣的点量上的有保证的误差范围。严格误差范围的计算基于“本构关系误差”(CRE)的概念以及伴随问题的解决方案。这项工作的中心和原始点是处理伴随问题带来的时空奇异性。因此,伴随解被分解为两部分:(i)根据格林函数确定的分析部分; (ii)用经典数值工具(有限元方法,Newmark积分方案)近似的残差部分。在2D实例上分析了所提出方法的功能和局限性。

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