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Inverse prediction and optimization of flow control conditions for confined spaces using a CFD-based genetic algorithm

机译:基于CFD的遗传算法对密闭空间流控制条件的逆向预测和优化

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摘要

Optimizing an indoor flow pattern according to specific design goals requires systematic evaluation and prediction of the influences of critical flow control conditions such as flow inlet temperature and velocity. In order to identify the best flow control conditions, conventional approach simulates a large number of flow scenarios with different boundary conditions. This paper proposes a method that combines the genetic algorithm (GA) with computational fluid dynamics (CFD) technique, which can efficiently predict and optimize the flow inlet conditions with various objective functions. A coupled simulation platform based on GenOpt (GA program) and Fluent (CFD program) was developed, in which the GA was improved to reduce the required CFD simulations. A mixing convection case in a confined space was used to evaluate the performance of the developed program. The study shows that the method can predict accurately the inlet boundary conditions, with given controlling variable values in the space, with fewer CFD cases. The results reveal that the accuracy of inverse prediction is influenced by the error of CFD simulation that need be controlled within 15%. The study further used the Predicted Mean Vote (PMV) as the cost function to optimize the inlet boundary conditions (e.g., supply velocity, temperature, and angle) of the mixing convection case as well as two more realistic aircraft cabin cases. It presents interesting optimal correlations among those controlling parameters.
机译:根据特定的设计目标优化室内流型,需要系统评估和预测关键流控制条件(例如流入口温度和速度)的影响。为了确定最佳的流量控制条件,常规方法模拟了具有不同边界条件的大量流量情况。本文提出了一种将遗传算法(GA)与计算流体动力学(CFD)技术相结合的方法,该方法可以有效地预测和优化具有各种目标函数的流入口条件。开发了基于GenOpt(GA程序)和Fluent(CFD程序)的耦合仿真平台,其中对GA进行了改进以减少所需的CFD仿真。在密闭空间中使用混合对流箱来评估所开发程序的性能。研究表明,该方法可以在给定的控制变量值的情况下,以较少的CFD情况准确地预测入口边界条件。结果表明,逆预测的准确性受CFD模拟误差的影响,该误差需要控制在15%以内。该研究进一步使用预测平均投票(PMV)作为成本函数来优化混合对流情况以及两个更现实的飞机机舱情况的入口边界条件(例如供应速度,温度和角度)。它提出了那些控制参数之间有趣的最佳相关性。

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