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Fixed Domain Algorithms in Shape Optimization for Stationary Navier-Stokes Equations

机译:固定Navier-Stokes方程形状优化中的固定域算法

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The paper aims to illustrate the algorithm developed in the paper [6] in some specific problems of shape optimization issued from fluid mechanics. Using the fictitious domain method with penalization, the fluid equations will be solved in a fixed domain. The admissible shapes are parametrized by continuous function defined in the fixed domain, then the shape optimization problem becomes an optimal control problem, where the control is the parametrization of the shape. We get the directional derivative of the cost function by solving co-state equation. Numerical results are obtained using a gradient type algorithm.
机译:本文旨在说明论文[6]中开发的算法,该算法解决了流体力学提出的一些形状优化的特定问题。使用带有罚分的虚拟域方法,将在固定域中求解流体方程。通过在固定域中定义的连续函数对可允许的形状进行参数化,然后形状优化问题成为最优控制问题,其中控制是形状的参数化。通过求解共态方程,可以得到成本函数的方向导数。使用梯度类型算法获得数值结果。

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