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Application of High-Order Accurate Methods to Solve the Computational Gas Dynamics and Aeroacoustics Problems

机译:高阶精确方法在解决计算气体动力学和航空声学问题中的应用

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摘要

The application of the low dissipative high-order accurate scheme for numerical solution of the Euler and Navier-Stokes equations in the two-dimensional statement is considered. The scheme of calculating space derivatives is the seven-point central-difference approximation of the fourth order with the coefficients optimized to reduce the dispersion errors. The optimized six-step Runge-Kutta method is used for evaluating the time derivatives. By means of filtration, spurious pulsations are suppressed and shocks are processed. The results of verifying the calculation scheme realized on the stationary problem of flow around the model turbine blades are presented.
机译:考虑了低耗散高阶精确格式在二维陈述中对Euler和Navier-Stokes方程数值解的应用。计算空间导数的方案是四阶的七点中心差近似,其系数经过优化以减少色散误差。优化的六步Runge-Kutta方法用于评估时间导数。通过过滤,抑制了虚假的脉动并处理了电击。给出了验证模型涡轮叶片周围流动平稳问题的计算方案的结果。

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