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Level Set Based-Topology Optimization in a Viscous Fluid under Oseen Approximation

机译:可见近似下基于水平集的拓扑优化

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This paper proposes a topology optimization method incorporating level set boundary expressions based on the concept on the phase field method, under the Oseen equilibrium equation, which we apply to a minimum flow friction problem. The Oseen equation is a simplified equilibrium equation in which the nonlinear term is replaced with a linear term of the Navier-Stokes equation, guaranteeing good convergence of the numerical solutions.Using a reaction-diffusion equation to update the level set function, we construct a new topology optimization method for the Oseen flow problem which is able to create new holes and maintain clear boundaries in the target structure during the optimization process. To demonstrate the usefulness of our method, we obtained optimized structures of a flow channel for an internal Oseen flow problem.Comparison of the optimized structures obtained using the Oseen equation with those obtained via the Stokes equation revealed that only the former provided appropriately different optimized structures in response to Reynolds number variation.
机译:本文基于相位场方法的概念,在Oseen平衡方程的基础上,提出了一种包含水平集边界表达式的拓扑优化方法,并将其应用于最小流动摩擦问题。 Oseen方程是简化的平衡方程,其中用Navier-Stokes方程的线性项代替了非线性项,从而确保了数值解的良好收敛性。使用反应扩散方程来更新水平集函数,我们构造了一个针对Oseen流动问题的新拓扑优化方法,该方法能够在优化过程中创建新的孔并在目标结构中保持清晰的边界。为了证明我们方法的有效性,我们获得了内部Oseen流动问题的流道优化结构。使用Oseen方程获得的优化结构与通过Stokes方程获得的优化结构的比较表明,只有前者提供了适当不同的优化结构响应雷诺数的变化。

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