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A posteriori error estimation and error control for finite element approximations of the time-dependent Navier-Ntokes equations

机译:时间相关的Navier-Ntokes方程的有限元逼近的后验误差估计和误差控制

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摘要

We present an approach to estimate numerical errors in finite element approximations of the time- dependent Navier-Stokes equations along with a strategy to control these errors. The error estimators and the error control procedure are based on the residuals of the Navier-Stokes equations, which are shown to be comparable to error components in the velocity variable. The present methodology applies to the estimation of numerical errors due to the spatial discretization only. Its performance is demonstrated for two- dimensional channel flows past a cylinder in the periodic regime.
机译:我们提出了一种估计与时间相关的Navier-Stokes方程的有限元逼近中的数值误差的方法,以及控制这些误差的策略。误差估计器和误差控制过程基于Navier-Stokes方程的残差,这些残差与速度变量中的误差分量相当。本方法仅适用于由于空间离散而引起的数值误差的估计。在周期性状态下,二维通道流过圆柱体的性能得到了证明。

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