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Non-linear Estimation with Generalised Compressed Kalman Filter

机译:广义压缩卡尔曼滤波器的非线性估计

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The optimal estimation of dynamic random fields is a relevant problem in diverse areas of robotics application. The associated estimation process in these problems implicitly requires dealing with high dimensional multi-variate Probability Density Functions (PDFs) with unaffordable processing cost. The Generalised Compressed Kalman Filter (GCKF) with subsystem switching and proper information exchange architecture is capable of solving such problems with comparable performance to the optimal full Gaussian estimators but at a remarkably lower cost. In this paper, an explicit algorithm is proposed for replacing the Kalman Filter core with a suitable Gaussian Filter core to solve non-linear estimation problems. The computational advantages of GCKF are highlighted, where the computational complexities of different Gaussian Filters are compared against their compressed counterpart. The performance of the algorithm has been verified through its application in solving linear Stochastic Partial Differential Equations (SPDEs) with unknown parameters.
机译:动态随机场的最佳估计是机器人应用领域中的一个相关问题。这些问题中的相关估计过程隐式地需要处理具有难以承受的处理成本的高维多元变量密度函数(PDF)。具有子系统切换功能和适当的信息交换体系结构的广义压缩卡尔曼滤波器(GCKF)能够以与最佳全高斯估计量相当的性能解决此类问题,但成本却显着降低。本文提出了一种显式算法,用合适的高斯滤波器核代替卡尔曼滤波器核,以解决非线性估计问题。强调了GCKF的计算优势,将不同的高斯滤波器的计算复杂度与其压缩的对应项进行了比较。通过在求解参数未知的线性随机偏微分方程(SPDE)中的应用,验证了该算法的性能。

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