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Time-delayed gyro-free attitude stabilization

机译:延时无陀螺姿态稳定

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This paper addresses output feedback stabilization of fully actuated rigid-body attitude dynamics in the presence of unknown point-wise time-delay in the input torque. Specifically, rate-gyros are unavailable here and only the attitude state represented by the unit quaternion is assumed to be measured. In the absence of time-delay, it is well known that linear asymptotically stabilizing control laws can be derived for this problem using the passivity properties of the system. The presence of unknown time-delay in the measured variables, however, imposes formidable technical challenges for the output-feedback attitude stabilization problem on hand. One of the central difficulties stems from the availability of only a weak Lyapunov-like function for the passivity based dynamic output feedback controller in the absence of delay. This obstacle is circumvented in this paper by a novel process of partially strictifying the underlying weak Lyapunov-like function. This step lends itself very nicely toward the subsequent definition of a Lyapunov-Krasovskii type functional when unknown time-delay is introduced within the feedback. The paper concludes with a closed-loop stability analysis that includes a rigorous characterization for the region of attraction as a function of the initial angular speed and the magnitude of the time-delay.
机译:本文讨论了在输入转矩中存在未知的点式时间延迟的情况下,完全驱动的刚体姿态动力学的输出反馈稳定性。具体地,在这里不存在速率陀螺仪,并且仅假设测量了由单位四元数表示的姿态状态。在没有时间延迟的情况下,众所周知的是,使用系统的无源特性,可以针对此问题得出线性渐近稳定控制律。但是,在测量变量中存在未知的时间延迟,这对当前的输出反馈姿态稳定问题提出了巨大的技术挑战。中心难题之一是在无延迟的情况下,基于无源的动态输出反馈控制器仅具有弱的Lyapunov样函数。本文通过一种新的过程来部分克服潜在的弱Lyapunov样函数,从而克服了这一障碍。当在反馈中引入未知的时间延迟时,此步骤非常适合于随后对Lyapunov-Krasovskii类型的函数的定义。本文以闭环稳定性分析作为结束,该分析包括根据初始角速度和时延幅度对吸引区域进行严格表征。

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