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Nonlinear Analysis of a Two-Parachute System Undergoing Pendulum Motion

机译:摆动的两降落伞系统的非线性分析

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Motion resembling that of a pendulum undergoing large-amplitude limit cycle oscillation was observed during a series of flight tests of an unoccupied Orion Capsule Parachute Assembly System (CPAS) comprised of two parachutes and a capsule payload. Large excursions away from vertical by the capsule could cause it to strike the ground or ocean at a large angle with respect to vertical, or at a large horizontal speed. These conditions are undesirable because they would endanger the occupants of the capsule in an actual mission. A simplified planar dynamics model in conjunction with a nonlinear normal force coefficient vs. angle of attack model serves as the basis of an analytical investigation of the fundamental dynamics of this pendulum motion. Output error methodology from system identification theory was used to identify the parameters of the nonlinear aerodynamics model. The identified model yielded excellent comparison with portions of flight test data where the pendulum motion occurred. Due to the inherent nonlinear nature of the pendulum motion limit cycle, traditional nonlinear analysis techniques were applied to gain further insight into the system. Lyapunov's direct method provided mathematical proof in the absolute stability of the pendulum mode. Describing Function method was used to predict the amplitude and frequency of the limit cycle oscillation. Finally, phase plane analysis allowed easy visualization on the size and shape of the limit cycle with respect to variations in key aerodynamic parameters.
机译:在由两个降落伞和胶囊有效载荷组成的一系列飞行试验期间观察到类似于经历大幅度极限周期振荡振荡的钟摆的运动。远离垂直的胶囊的大型偏移可能导致它以大角度相对于垂直或以大的水平速度撞击地面或海洋。这些条件是不可取的,因为他们会在实际任务中危及胶囊的乘员。一种简化的平面动力学模型与非线性法向力系数与攻击模型的角度为基础,是该摆动运动基本动态的分析研究的基础。系统识别理论的输出误差方法用于识别非线性空气动力学模型的参数。鉴定的模型与发生摆动运动发生的飞行测试数据部分出现了优异的比较。由于摆动运动限制循环的固有非线性性质,应用了传统的非线性分析技术以进一步了解系统。 Lyapunov的直接方法在摆锤模式的绝对稳定性中提供了数学证明。描述功能方法用于预测极限循环振荡的幅度和频率。最后,相平面分析允许容易地对极限循环的尺寸和形状的可视化,相对于关键空气动力学参数的变化。

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    《AIAA aviation forum》|2019年|682-695|共14页
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    Jing Pei;

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