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Steady and unsteady flow solutions using velocity singularities for fixed and oscillating aerofoils and wings

机译:使用速度奇异性的稳态和不稳定的流量解决方案,用于固定和摆动翼型和翼

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This paper presents several methods of solutions recently developed based on velocity singularities for the analysis of steady and unsteady flows past fixed and oscillating aerofoils and wings. All these methods led to efficient theoretical solutions in closed form, which distinguishes them from the previous solutions, in comparison with which they were validated. The method for the unsteady flows past oscillating aerofoils permitted to obtain closed form solutions for both cases of rigid aerofoil oscillations and of flexural oscillations. The method for the wings of finite span permits to obtain efficient solutions for more general problems of practical interest, such as those involving spanwise variable incidence. The nonlinear solutions for flows past aerofoils of symmetrical thickness were found in very good agreement with the experimental results; to the author's best knowledge these are the first non-linear theoretical solutions obtained in closed form.
机译:本文介绍了几种基于速度奇点开发的解决方案方法,用于分析稳定和不稳定流过固定和摆动翼型和翼的速度。所有这些方法都导致封闭形式的理论解决方案,使它们与先前的解决方案区分开来,与其进行验证相比。不稳定流过振荡的空气滤波器,允许获得刚性翼型振荡和弯曲振荡的两种情况的封闭式溶液。用于有限跨度的翅膀的方法允许获得更普遍的实际兴趣问题的有效解决方案,例如涉及跨肺变量发生率的问题。与实验结果非常良好的一致性地区发现了用于过去厚度的流动的非线性溶液;对于作者的最佳知识,这些是以封闭形式获得的第一种非线性理论溶液。

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