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OQTAL: Optimal quaternion tracking using attitude error linearization

机译:OQTAL:使用姿态误差线性化的最佳四元数跟踪

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The use of quaternions or quaternion error attitude control strategies for unmanned aerial vehicles (UAVs) is commonplace. Quaternion tracking error control is usually presented in rather theoretical works, where the control algorithm is almost exclusively chosen to be a suboptimal one. However, the application of optimal control techniques is usually associated to simplified attitude models frequently aimed at solving real-life problems. The work presented in this paper aims to formally merge the development of a complete theoretical quaternion error model with an optimal control strategy. Moreover, the application of optimal control algorithms to a fully defined quaternion error state-space model and the validation of the same in a real-time experimental setup is the focus of this research. The result is a novel controller named Optimal Quaternion Tracking of Attitude Error Linearization (OQTAL). The paper provides a comprehensive proof of stability, full simulation validation for a planetary landing gravity turn trajectory, and evidence of repeatable experimental work for a real-time quadrotor UAV on a motion capture testbed. OQTAL is compared with proven optimal forms of (PID) proportional-integral-derivative control and linear quadratic regulator control and is shown to have a 10%–20% reduction in error for the experimental setup trajectory tracking trials and an even larger tracking error reduction in the gravity turn simulation trials. Furthermore, for close tracking conditions, OQTAL behaves almost like a linear and time-invariant system, therefore requiring limited computation time for performing the trajectory tracking.
机译:在无人机上使用四元数或四元数误差姿态控制策略是司空见惯的。四元数跟踪误差控制通常是在相当理论上的工作中提出的,其中控制算法几乎都是次优选择的。然而,最佳控制技术的应用通常与简化的姿态模型相关联,这些姿态模型通常旨在解决现实生活中的问题。本文提出的工作旨在将完整的理论四元数误差模型的开发与最优控制策略正式合并。此外,最优控制算法在完全定义的四元数误差状态空间模型中的应用及其在实时实验装置中的验证是本研究的重点。结果是一种新颖的控制器,该控制器称为“姿态误差线性化的最佳四元数跟踪”(OQTAL)。该论文提供了稳定性的全面证明,对行星着陆重力转弯轨迹的完整仿真验证以及运动捕捉测试台上实时四旋翼无人机的可重复实验工作的证据。 OQTAL与经过验证的最优形式的(PID)比例积分微分控制和线性二次调节器控制进行了比较,并且在实验装置轨迹跟踪试验中,其误差减小了10%–20%,并且跟踪误差减小的幅度更大在重力转弯模拟试验中。此外,对于紧密跟踪条件,OQTAL的行为几乎类似于线性且时不变的系统,因此需要有限的计算时间来执行轨迹跟踪。

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