Direct Simulation of Internal Flow Transient Liquid Crystal Experiments

Peter Forsyth, M. McGilvray, R. Pearce, D. Gillespie
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Abstract

Transient liquid crystal experiments can provide high fidelity heat transfer data for complex geometries, particularly for internal geometries where IR cameras cannot be applied. However, one main drawback of applying the technique to internal geometries is the accurate definition of the driving gas temperature and the need to define it locally in the streamwise direction. Additionally, due to transient changes in the driving gas streamwise profile, the comparison to steady state CFD has been questioned. This paper explores simulating the transient behaviour of the experiment directly. A novel technique to account for differences in the applicable time scales is developed, where the solid surface temperature is calculated analytically using the impulse response method for a semi-infinite conduction and coupled to CFD solver directly. This is compared to the application of transient conjugate heat transfer. Both numerical methods are applied to simulate a transient liquid crystal experiment of a stationary super-scaled rib turbulated internal cooling passage. The surface temperature from the numerical results is post-processed using the method applied in the experiment to ensure direct comparison. Results show that calculations using the new analytical method and steady state gave very similar Nusselt number distributions and mean value in relation to the experimental data. Analysis of transient variation of Nusselt number indicated localised maximum variations up to 40%, though this was not found to significantly effect the minimised global values.
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液晶内部流动瞬态实验的直接模拟
瞬态液晶实验可以为复杂几何结构,特别是红外相机无法应用的内部几何结构提供高保真的传热数据。然而,将该技术应用于内部几何形状的一个主要缺点是驱动气体温度的精确定义,并且需要在流向上进行局部定义。此外,由于驱动气流方向的瞬态变化,与稳态CFD的比较受到质疑。本文探讨了直接模拟实验的瞬态行为。提出了一种考虑时间尺度差异的新方法,利用半无限传导的脉冲响应法解析计算固体表面温度,并直接与CFD求解器耦合。这与瞬态共轭传热的应用进行了比较。应用这两种数值方法模拟了固定超尺度肋湍流内冷却通道的瞬态液晶实验。利用实验中应用的方法对数值结果的表面温度进行后处理,以确保直接比较。结果表明,采用新的解析方法计算得到的努塞尔数分布和平均值与实验数据非常接近。努塞尔数的瞬态变化分析表明,局部最大变化可达40%,尽管没有发现这对全局最小值有显著影响。
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