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A high-order numerical method to study hypersonic boundary-layer instability including high-temperature gas effects

机译:研究包括高温气体效应在内的高超声速边界层不稳定性的高阶数值方法

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摘要

Prediction of laminar-turbulent transition is a key factor in the design of the heat shield of vehicles (re-)entering a planetary atmosphere. To investigate the transition by means of numerical simulation, accurate and efficient computational methods are necessary. Here, the compressible Navier-Stokes equations are solved for a gas where properties such as specific heat, thermal conductivity, viscosity, and specific gas constant depend on one or two thermodynamic variables. Our approach models a mixture of perfect gases in local thermodynamic equilibrium. The gas properties are provided either by means of direct calls to a library based on statistical mechanics and kinetic theory or indirectly in the form of look-up tables. In the first part of the paper, our method of handling a high-temperature gas in thermochemical equilibrium is described and verified. In the second part, the method is applied to the investigation of linear and non-linear boundary-layer instability. We carry out numerical simulations for a laminar flat-plate boundary layer at Mach 10 with a small, convectively amplified perturbation for both Earth and Martian atmospheres. Amplification of the perturbations shows favorable agreement with results obtained from linear theory. The secondary instability of the boundary layer in the presence of a large-amplitude two-dimensional wave is investigated. We observe that the non-linear mechanism of fundamental resonance becomes active and leads to a strong increase in amplification of three-dimensional disturbance waves.
机译:层流湍流的预测是设计(重新)进入行星大气的车辆隔热板设计的关键因素。为了通过数值模拟研究这种转变,需要准确而有效的计算方法。在这里,对于一种气体,可解决其可压缩的Navier-Stokes方程,其中诸如比热,导热系数,粘度和比气体常数等属性取决于一个或两个热力学变量。我们的方法在局部热力学平衡中模拟完美气体的混合物。可以通过直接调用基于统计力学和动力学理论的库来提供气体属性,也可以以查询表的形式间接提供气体属性。在本文的第一部分中,我们描述并验证了我们在热化学平衡下处理高温气体的方法。在第二部分中,该方法被应用于研究线性和非线性边界层的不稳定性。我们对速度为10马赫的层状平板边界层进行了数值模拟,对地球和火星大气都进行了较小的对流放大扰动。扰动的放大与线性理论的结果显示出良好的一致性。研究了存在大振幅二维波时边界层的二次不稳定性。我们观察到,基本共振的非线性机制变得活跃,并导致三维干扰波的放大倍数大大增加。

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