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Unified solver for fluid dynamics and aeroacoustics in isentropic gas flows

机译:统一求解器,用于流体动力学和常熵气流中的气流学

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The high computational cost of solving numerically the fully compressible Navier-Stokes equations, together with the poor performance of most numerical formulations for compressible flow in the low Mach number regime, has led to the necessity for more affordable numerical models for Computational Aeroacoustics. For low Mach number subsonic flows with neither shocks nor thermal coupling, both flow dynamics and wave propagation can be considered isentropic. Therefore, a joint isentropic formulation for flow and aeroacoustics can be devised which avoids the need for segregating flow and acoustic scales. Under these assumptions density and pressure fluctuations are directly proportional, and a two field velocity-pressure compressible formulation can be derived as an extension of an incompressible solver. Moreover, the linear system of equations which arises from the proposed isentropic formulation is better conditioned than the homologous incompressible one due to the presence of a pressure time derivative. Similarly to other compressible formulations the prescription of boundary conditions will have to deal with the backscattering of acoustic waves. In this sense, a separated imposition of boundary conditions for flow and acoustic scales which allows the evacuation of waves through Dirichlet boundaries without using any tailored damping model will be presented. (C) 2018 Elsevier Inc. All rights reserved.
机译:求解数值全压缩Navier-Stokes方程的高计算成本以及低马赫号制度在低马赫号的可压缩流动的大多数数值配方的性能不佳地导致了用于计算空气声学的更实惠的数值模型的必要性。对于低马赫数亚音子流量,既不是震动也不是热耦合,流动动力学和波传播都可以被认为是势的。因此,可以设计用于流动和气流声的关节等熵制剂,这避免了对流动和声学尺度的需要。在这些假设中,密度和压力波动是直接比例的,并且可以推导出两个场速度压力可压缩制剂作为不可压缩求解器的延伸。此外,由于存在压力时间衍生物,所提出的等熵制剂产生的等式的线性系统比同源不可压缩的形式更好。与其他可压缩制剂类似,边界条件的处方将必须处理声波的反向散射。从这个意义上讲,将呈现出流动和声学刻度的边界条件的分离施加,这允许在不使用任何定制阻尼模型的情况下通过Dirichlet边界抽空。 (c)2018年Elsevier Inc.保留所有权利。

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