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TOPOLOGY OPTIMIZATION FOR STOKES PROBLEM UNDER MULTIPLE FLOW CASES USING AN IMPROVED LEVEL SET METHOD

机译:使用改进的级别设置方法在多个流箱中的拓扑优化问题

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摘要

We present a topology optimization method for the Stokes problem under multiple flow cases by an improved level set method. In the framework of level set method, an implicit reinitialization approach is developed by deriving a new formula for the smoothing parameter in the conventional reinitialization equation. And a spline-free parameterization re-meshing method is adopted to overcome the convergence difficulty in flow analysis and guarantee the direct loading of the no-slip boundary condition. The topology optimization method developed in this paper is used to implement the optimal design for Stokes flow with the different boundary conditions. Numerical examples demonstrate that the proposed approach is effective and robust for the topology optimization of Stokes problem under multiple flow cases.
机译:我们通过改进的级别设置方法提出了一种在多个流箱下的Stokes问题的拓扑优化方法。在级别设置方法的框架中,通过在传统的重新初始化方程中导出用于平滑参数的新公式来开发隐式重新初始化方法。采用一种无花键参数化重新啮合方法来克服流程分析中的收敛难度,并保证无滑移边界条件的直接加载。本文开发的拓扑优化方法用于实现具有不同边界条件的Stokes流的最佳设计。数值例证表明,该方法对于多种流量案例下的Stokes问题的拓扑优化是有效和稳健的。

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