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悬停模型昆虫的飞行稳定控制

Flight stabilization control of a hovering model insect.

作者信息

Sun Mao, Wang Ji Kang

机构信息

Institute of Fluid Mechanics, Beijing University of Aeronautics and Astronautics, Beijing 100083, People's Republic of China.

出版信息

J Exp Biol. 2007 Aug;210(Pt 15):2714-22. doi: 10.1242/jeb.004507.

Abstract

The longitudinal stabilization control of a hovering model insect was studied using the method of computational fluid dynamics to compute the stability and control derivatives, and the techniques of eigenvalue and eigenvector analysis and modal decomposition, for solving the equations of motion (morphological and certain kinematical data of hoverflies were used for the model insect). The model insect has the same three natural modes of motion as those reported recently for a hovering bumblebee: one unstable oscillatory mode, one stable fast subsidence mode and one stable slow subsidence mode. Controllability analysis shows that although unstable, the flight is controllable. For stable hovering, the unstable oscillatory mode needs to be stabilized and the slow subsidence mode needs stability augmentation. The former can be accomplished by feeding back pitch attitude, pitch rate and horizontal velocity to produce delta[symbol: see text] or deltaalpha(2); the latter by feeding back vertical velocity to produce deltaPhi or deltaalpha(1) (deltaPhi, delta[symbol: see text], deltaalpha(1) and deltaalpha(2) denote control inputs: deltaPhi and delta[symbol: see text] represent changes in stroke amplitude and mean stroke angle, respectively; deltaalpha(1) represents an equal change whilst deltaalpha(2) a differential change in the geometrical angles of attack of the downstroke and upstroke).

摘要

采用计算流体动力学方法计算稳定性和控制导数,并运用特征值和特征向量分析以及模态分解技术,对悬停模型昆虫的纵向稳定控制进行了研究,以求解运动方程(模型昆虫采用了食蚜蝇的形态学和特定运动学数据)。该模型昆虫具有与最近报道的悬停大黄蜂相同的三种自然运动模式:一种不稳定振荡模式、一种稳定快速下沉模式和一种稳定缓慢下沉模式。可控性分析表明,尽管飞行不稳定,但却是可控的。为实现稳定悬停,需要稳定不稳定振荡模式并增强缓慢下沉模式的稳定性。前者可通过反馈俯仰姿态、俯仰速率和水平速度来产生δ[符号:见原文]或δα(2)来实现;后者则通过反馈垂直速度来产生δΦ或δα(1)(δΦ、δ[符号:见原文]、δα(1)和δα(2)表示控制输入:δΦ和δ[符号:见原文]分别表示冲程幅度和平均冲程角度的变化;δα(1)表示相等变化,而δα(2)表示下行冲程和上行冲程几何攻角的微分变化)。

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