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Topology optimization method with finite elements based on the k-ε turbulence model

机译:基于k-ε湍流模型的有限元拓扑优化方法

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摘要

A new finite element (FE) based topology optimization (TO) for turbulent flow was developed using the k - epsilon turbulent model, which is one of the Reynolds-Averaged Navier-Stokes (RANS) equations. Despite many innovative works on the subject of fluidic TO, it remains important to consider the impact of turbulent flow in TO. To consider the effect of complex turbulent fluid motion, this study considered the k - epsilon turbulent finite element model. To conduct a successful TO, the modification of the k - epsilon turbulent model to account for the topology evolutions during an optimization process is important. Correspondingly, to account for these effects, we proposed the addition of penalization terms to the original k - epsilon turbulent model. To validate the present approach and the effect of turbulent flow on optimized layouts, various two-dimensional designs were optimized by minimizing the turbulent kinetic or the turbulent dissipation energies. Numerical optimization results showed that it is possible to conduct the topology optimization for turbulent flow. (C) 2019 Elsevier B.V. All rights reserved.
机译:使用k-epsilon湍流模型开发了一种新的基于有限元(FE)的湍流拓扑优化(TO)模型,该模型是雷诺平均Navier-Stokes(RANS)方程之一。尽管在流体TO方面有许多创新工作,但考虑TO中湍流的影响仍然很重要。为了考虑复杂湍流运动的影响,本研究考虑了k-epsilon湍流有限元模型。为了进行成功的TO,修改k-epsilon湍流模型以考虑优化过程中的拓扑演化非常重要。相应地,为了解决这些影响,我们建议在原始k-epsilon湍流模型中增加惩罚项。为了验证本方法以及湍流对优化布局的影响,通过最小化湍流动能或湍流耗散能量来优化各种二维设计。数值优化结果表明,可以对湍流进行拓扑优化。 (C)2019 Elsevier B.V.保留所有权利。

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