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Analysis of Rocket Jet Particulate using Euler-Lagrange and Euler-Euler Approaches

机译:欧拉-拉格朗日和欧拉-欧拉方法分析火箭射流颗粒

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Particle laden flows are often modeled using one of two numerical approaches: Euler-Lagrange and Euler-Euler. The Euler-Lagrange approach analyzes the particulate phase from a control mass perspective, then the solid particulate phase is coupled to a (continuous) fluid phase based on the underlying fluid-flow equations formulated within an Eulerian model. The Euler-Euler approach, however, applies the Eulerian formulation for both the fluid and particulate phase. The aim in this effort is to evaluate the approaches in the context of a two-dimensional, compressible gas flow laden with particulate and impinging on a normal surface. Such flows are relevant to classes of solid rockets, sandblast nozzles, and other particle-laden flows in the context of converging-diverging nozzles. Several comparisons are made between both approaches. This first pertains to model accuracy of the particulate flow, which involves comparing particle velocities and distributions throughout the numerical domain. In addition, the computational time required to solve particle flow in a compressible gas flow was compared between both numerical approaches. The Euler-Euler approach presented a lower computational time to solve particle flow for the rocket jet compared to the Euler-Lagrange approach. The Euler-Euler approach also showed a lower computational cost than that of the Euler-Lagrange approach to reach a steady solution. Also, a numerical validation of an under-expanded jet case was performed using the Euler-Euler approach. The results of the simulation agreed strongly with experimental measurements.
机译:通常使用以下两种数值方法之一对载有粒子的流进行建模:Euler-Lagrange和Euler-Euler。欧拉-拉格朗日方法从控制质量的角度分析了颗粒相,然后根据欧拉模型中公式化的基本流体流动方程将固体颗粒相耦合到(连续)流体相。但是,Euler-Euler方法对流体相和颗粒相均采用欧拉公式。这项工作的目的是在充满微粒并撞击法线表面的二维可压缩气体流中评估这些方法。在会聚-发散喷嘴的情况下,这种流动与固体火箭,喷砂喷嘴和其他载有颗粒的流动的类别有关。两种方法之间进行了几种比较。这首先涉及颗粒流的模型精度,其中涉及比较整个数值域中的颗粒速度和分布。另外,在两种数值方法之间比较了解决可压缩气体流中的颗粒流所需的计算时间。与Euler-Lagrange方法相比,Euler-Euler方法提供了更少的计算时间来解决火箭射流的粒子流。 Euler-Euler方法还显示出比Euler-Lagrange方法低的计算成本,以达到稳定的解决方案。同样,使用Euler-Euler方法对扩展不足的喷气机壳进行了数值验证。模拟结果与实验测量结果非常吻合。

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