An Aerodynamic Equation of State—Part I: Introduction and Aerospace Applications

IF 0.7 Q4 ENGINEERING, AEROSPACE
Phillip Burgers
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引用次数: 0

Abstract

In subsonic aircraft design, the aerodynamic performance of aircraft is compared meaningfully at a system level by evaluating their range and endurance, but cannot do so at an aerodynamic level when using lift and drag coefficients, CL and CD , as these often result in misleading results for different wing reference areas. This Part I of the article (i) illustrates these shortcomings, (ii) introduces a dimensionless number quantifying the induced drag of aircraft, and (iii) proposes an aerodynamic equation of state for lift, drag, and induced drag and applies it to evaluate the aerodynamics of the canard aircraft, the dual rotors of the hovering Ingenuity Mars helicopter, and the composite lifting system (wing plus cylinders in Magnus effect) of a YOV-10 Bronco. Part II of this article applies this aerodynamic equation of state to the flapping flight of hovering and forward-flying insects. Part III applies the aerodynamic equation of state to some well-trodden cases in fluid mechanics found in fluid-mechanics textbooks.
空气动力学状态方程——第一部分:导论和航空航天应用
在亚音速飞机设计中,通过评估飞机的航程和续航能力,可以在系统层面上对飞机的空气动力学性能进行有意义的比较,但在使用升力和阻力系数CL和CD时,不能在空气动力学层面上进行比较,因为这通常会导致不同机翼参考区域的误导性结果。文章的第一部分(I)说明了这些缺点,(ii)介绍了一个量化飞机诱导阻力的无量纲数,(iii)提出了升力、阻力和诱导阻力的空气动力学状态方程,并将其应用于评估鸭式飞机、悬停的“独创”火星直升机的双旋翼、,以及YOV-10 Bronco的复合提升系统(马格努斯效应中的机翼加气缸)。本文的第二部分将这种气动状态方程应用于悬停和向前飞行的昆虫的扑动飞行。第三部分将空气动力学状态方程应用于流体力学教科书中常见的流体力学情况。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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来源期刊
SAE International Journal of Aerospace
SAE International Journal of Aerospace ENGINEERING, AEROSPACE-
CiteScore
0.70
自引率
0.00%
发文量
22
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