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Topology optimization of heat and mass transfer problems in two fluids-one solid domains

机译:两种流体 - 一个固体畴中的热量和传质问题的拓扑优化

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摘要

Among various topology optimization methods used in fluid flow problems, density approach has gained more interest compared to other techniques as level set approach, topological derivative technique, and phase field method. The key part of density approach is the penalized interpolation function, which forces progressively porous cells made of fluid and solid simultaneously to belong discretely to fluid or solid sub-domains. However this type of problem was only solved in mono-fluid domains, in which the method accounts for the distribution of a single fluid and a single solid. The actual work aims to extend topology optimization in fluid flow problems to bi-fluid domain. A new interpolation function was developed for this purpose. Furthermore a penalization function was integrated in the multiobjective function, which ensure that each fluid takes its own path in the device, while maintaining a minimal required solid thickness between the channels of different fluids. The results showed the capacity of the proposed method to deal with multiple fluid phases in minimizing the pressure drop while maximizing heat exchange between different flows. The main conclusion is the potential of density approach to be applied on optimization of heat exchangers.
机译:在流体流动问题中使用的各种拓扑优化方法中,与其他技术与水平设定方法,拓扑衍生技术和相现场方法相比,密度方法已经获得了更多的利益。密度方法的关键部分是惩罚的插值函数,其强制由流体和固体制成的逐步多孔电池,以谨慎地属于流体或固体子结构域。然而,这种类型的问题仅在单流体域中求解,其中该方法占单个流体的分布和单个固体。实际工作旨在将流体流动问题的拓扑优化延长到双流体域。为此目的开发了一种新的插值函数。此外,在多目标函数中集成了惩罚功能,这确保了每个流体在装置中采用自己的路径,同时保持不同流体通道之间的最小所需的固体厚度。结果表明,该方法的能力在最小化压降时处理多个流体相位,同时最大化不同流动之间的热交换。主要结论是应用于优化热交换器的密度方法的潜力。

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