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首页> 外文期刊>Radar, Sonar & Navigation, IET >Recursive linear continuous quaternion attitude estimator from vector observations
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Recursive linear continuous quaternion attitude estimator from vector observations

机译:向量观测值的递归线性连续四元数姿态估计

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摘要

Attitude estimation from vector observations is widely employed in aerospace applications for accurate integrated navigation using solutions to Wahba's problem. Wahba's solutions are practical but may corrupt facing critical cases in the presence of almost collinear reference vector measurements, which is inevitable in robotic applications with redundant sensor arrays or platforms with celestial vision sensors in similar directions. Different from existing algorithms, this study presents a novel sequential multiplicative quaternion attitude estimation method from various vector sensor outputs. The unique linear constitution of the algorithm leads to its specific name of Recursive Linear Quaternion Estimator (RLQE). The algorithm's architecture is designed to use each single pair of vector observation linearly so that the vector observations can be arbitrarily chosen and fused. The closed-form covariance of the RLQE is derived that builds up the existence of a highly reliable RLQE Kalman filter. Simulations and experiments are carried out to give the performances of the authors' algorithm and representative ones. Compared with other works, the proposed RLQE maintains good precision, better consistency and lower variance bounds. Moreover, the attitude estimation performance with critical cases is especially much better than conventional Wahba's solution on its continuity, accuracy and variance.
机译:矢量观测的姿态估计已广泛用于航空航天应用,以使用Wahba问题的解决方案进行精确的集成导航。 Wahba的解决方案是实用的,但在几乎共线的参考矢量测量存在的情况下,可能会危及面对的紧急情况,这在具有冗余传感器阵列或具有类似方向的天体视觉传感器的平台的机器人应用中不可避免。与现有算法不同,本研究从各种矢量传感器输出中提出了一种新颖的顺序四元数姿态估计方法。该算法独特的线性结构导致其特定名称为递归线性四元数估计器(RLQE)。该算法的体系结构被设计为线性使用每对向量观测值,以便可以任意选择和融合向量观测值。推导了RLQE的闭式协方差,从而建立了高度可靠的RLQE卡尔曼滤波器。进行了仿真和实验,以给出作者算法和代表性算法的性能。与其他工作相比,提出的RLQE保持了良好的精度,更好的一致性和更低的方差边界。此外,在紧急情况下的姿态估计性能在连续性,准确性和方差方面要比传统的Wahba解决方案好得多。

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