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Rapid computation of rotary derivatives for subsonic and low transonic flows

机译:亚音速和低跨音速流的旋转导数的快速计算

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Purpose The purpose of this paper is to develop a new approach for rapid computation of subsonic and low-transonic rotary derivatives with the available steady solutions obtained by Euler computational fluid dynamics (CFD) codes.Design/methodology/approach The approach is achieved by the perturbation on the steady-state pressure of Euler CFD codes. The resulting perturbation relation is established at a reference Mach number between rotary derivatives and normal velocity on surface due to angular velocity. The solution of the reference Mach number is generated technically by Prandtl-Glauert compressibility correction based on any Mach number of interest under the assumption of simple strip theory. Rotary derivatives of any Mach number of interest are then inversely predicted by the Prandtl-Glauert rule based on the reference Mach number aforementioned.Findings The resulting method has been verified for three typical different cases of the Basic Finner Reference Projectile, the Standard Dynamics Model Aircraft and the Orion Crew Module. In comparison with the original perturbation method, the performance at subsonic and low-transonic Mach numbers has significantly improved with satisfactory accuracy for most design efforts.Originality/value The approach presented is verified to be an efficient way for computation of subsonic and low-transonic rotary derivatives, which are performed almost at the same time as an accounting solution of steady Euler equations.
机译:目的本文的目的是开发一种新的方法来快速计算亚音速和低跨音速旋转导数,并提供通过Euler计算流体力学(CFD)代码获得的可用稳态解。设计/方法/方法欧拉CFD代码对稳态压力的扰动。由于角速度,在旋转导数与表面法向速度之​​间的参考马赫数下建立了由此产生的摄动关系。在简单带状理论的假设下,基于任何感兴趣的马赫数,Prandtl-Glauert可压缩性校正技术都会生成参考马赫数的解。然后,根据前面提到的参考马赫数,通过Prandtl-Glauert规则对任何感兴趣的马赫数的旋转导数进行逆预测。结果对于基本Finner参考弹丸(标准动力学模型飞机)的三种典型情况,已验证了所得方法。和猎户座乘员组与原始的扰动方法相比,在大多数设计工作中,亚音速和低跨音速马赫数的性能得到了显着改善,并具有令人满意的精度。原始数据/值所提出的方法被证明是计算亚音速和低跨音速的有效方法旋转导数,几乎与稳定欧拉方程的核算解同时执行。

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