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INVESTIGATING THE FLOWFIELD PHYSICS WITHIN COMPRESSIBLE TURBULENT BOUNDARY LAYERS

机译:在可压缩湍流边界层内研究流场物理

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Predicting the velocity, the temperature and the heat transfer rates within compressible boundary layers remains a challenging problem. Under compressibility and high Reynolds conditions, the density variations become very significant, resulting in high heat transfer rates. The net result is an altering of the dynamics within the boundary layer that is significantly different from its laminar counterpart. Physical properties, such as the specific heat capacities, the viscosity and the thermal conductivity, which are often considered constant, now vary with respect to temperature, creating a strong coupling between the velocity and the temperature fields. Despite the progress made in this field of research, a common issue frequently expressed in the literature is the difficulty in acquiring high quality time-resolved velocity and temperature data in compressible flows, especially near the wall. The major objective of this study is to demonstrate the capabilities of the Integral-Differential Scheme (IDS) by solving the flow field challenges within compressible boundary layers. It was demonstrated that IDS have the capability of accurately solving the full Navier-Stokes equations under realistic conditions. In the case of the compressible boundary layer, the IDS capture the flow field physics. However, it was demonstrated that the IDS is highly sensitive to grid resolution as well as the prescribed boundary conditions.
机译:预测可压缩边界层内的速度,温度和传热速率仍然是一个具有挑战性的问题。在可压缩性和高雷诺条件下,密度变化变得非常显着,从而导致较高的热传递率。最终结果是边界层内的动态变化与层流动态变化显着不同。现在通常被认为是恒定的物理特性(例如比热容,粘度和导热率)随温度而变化,从而在速度场和温度场之间建立了强大的耦合。尽管在该研究领域取得了进展,但文献中经常表达的一个共同问题是难以获得可压缩流中,尤其是壁附近的高质量时间分辨速度和温度数据。这项研究的主要目的是通过解决可压缩边界层内的流场挑战来证明积分微分方案(IDS)的功能。事实证明,IDS具有在实际条件下准确求解完整的Navier-Stokes方程的能力。对于可压缩边界层,IDS捕获流场物理学。但是,事实证明,IDS对网格分辨率以及规定的边界条件高度敏感。

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