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Analysis of the Sailplane Final Approaches Performed by Cosine-Law Speed Variations

机译:余弦律速度变化对帆飞机最终进近的分析

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摘要

High lift-to-drag ratios of the contemporary sailplanes make them the most energy efficient flying vehicles. On the other hand, this capability may become their serious disadvantage during the landing, if their aerodynamic deceleration devices become inoperable in flight. Not being able to dissipate the excess energy quickly when close to the ground, they mayfly over the available landing ground and finish up in front of the obstacles, with still too much energy to land and not enough to fly over them. Beside the sideslipping flight in final, where energy is dissipated through the increased sideforce drag, another solution to this problem has been offered in a number of papers. By numerical analyses they have shown that landing distance in such cases could be minimized using rather complex oscillating flight paths in vertical plane. Although relevant distance reductions could be achieved through them, performing such paths in practice would require exceptional piloting skills. Instead of that, in this paper much simpler approach profiles have been analyzed, based on two types of cosine speed variations with constant periods and amplitudes, which could be flown by pilots of average flying experience. After establishing a quick convergence algorithm, numerical solutions for several typical cases, belonging to two general speed variation types, have been presented. The same initial and terminal reference energy states have been used. Although the distance reductions are smaller than obtained by distance-minimizing techniques, operational simplicity of presented techniques and some specific advantages prove them valuable within this category of problems.
机译:现代滑翔机的高升阻比使其成为最节能的飞行器。另一方面,如果其气动减速装置在飞行中无法使用,则这种能力可能会成为其着陆期间的严重劣势。当靠近地面时,它们无法迅速消散多余的能量,它们可能会飞越可用的着陆地面并最终到达障碍物的前面,仍然有太多的能量无法着陆并且无法飞越它们。最终,在侧滑飞行中,通过增加的侧向力阻力消散了能量,许多论文中都提供了解决该问题的另一种方法。通过数值分析,他们表明,在这种情况下,可以使用垂直平面上的相当复杂的振荡飞行路径来使降落距离最小化。尽管可以通过它们实现相关的距离减小,但是在实践中执行此类路径将需要出色的飞行员技能。取而代之的是,在本文中,基于具有恒定周期和振幅的两种余弦速度变化类型,分析了更为简单的进近曲线,这可以由具有平均飞行经验的飞行员进行。建立快速收敛算法后,提出了几种典型情况的数值解,它们属于两种一般的速度变化类型。已经使用了相同的初始和最终参考能量状态。尽管距离的减小小于通过距离最小化技术获得的距离减小,但是所提出的技术的操作简便性和一些特定的优势证明它们在此类问题中很有价值。

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