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One-dimensional model for microscale shock tube flow

机译:微型激波管流动的一维模型

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摘要

A one-dimensional model for the numerical simulation of transport effects in small-scale, i.e., low Reynolds number, shock tubes is presented. The conservation equations have been integrated in the lateral directions and three-dimensional effects have been introduced as carefully controlled sources of mass, momentum and energy, into the axial conservation equations. The unsteady flow of gas behind the shock wave is reduced to a quasi-steady flow by choosing a coordinate system attached to the shock. The boundary layer problem is thereby reduced to a laminar solution, similar to the Blasius solution, with the exception that the wall velocity can be nonzero. The resulting one-dimensional equations are then solved numerically using a two-step Lax-Wendroff/ MacCormack scheme with flux correction transport. For validation purposes, comparisons are performed against previously published shock structure and low Reynolds number shock tube experiments; good agreement is observed. The model has been used to predict the performance of a 10A mu m shock tube and the result of this simulation shows the possibility of shock wave disappearance at lower pressure ratios for a micro-scale shock tube.
机译:提出了一维模型,用于在小范围内,即低雷诺数的冲击管,进行数值模拟输运效果。守恒方程已在横向方向上进行了集成,并将三维效应作为仔细控制的质量,动量和能量的来源引入了轴向守恒方程。通过选择附加在冲击波上的坐标系,将冲击波后面的气体非稳定流动减小为准稳定流动。边界层问题因此简化为类似于Blasius解决方案的层流解决方案,但壁速度可以为非零。然后使用带有通量校正传输的两步Lax-Wendroff / MacCormack方案对所得的一维方程进行数值求解。为了进行验证,将其与先前发布的激波结构和低雷诺数激波管实验进行了比较;观察到良好的一致性。该模型已用于预测10Aμm减震管的性能,模拟结果表明,对于微型减震管,在较低的压力比下,减震波可能会消失。

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