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State estimation with delayed measurements incorporating time-delay uncertainty

机译:具有时滞不确定性的延迟测量的状态估计

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摘要

This study is concerned with the problem of state estimation using delayed measurements, especially when the delay is uncertain. In real-world applications, measurements are often randomly delayed, and hence not immediately available to the filter when taken by a sensor. By modelling uncertain delay as a probabilistic density function, the effect of uncertain delayed measurements is accounted for by the proposed estimator, combined with the augmented state Kalman filter. Use of the uncertain delay model resolves the randomness of the delay, and the augmentation is used to handle the delayed measurements. Consequently, the proposed algorithm is able to provide consistent estimates, regardless of the uncertainty of the delay. Monte Carlo simulations using one-dimensional particle were conducted with three kinds of representative uncertainty models, based on Gaussian, gamma and uniform distributions. The simulations verified the reliability and consistency of the proposed estimator.
机译:这项研究涉及使用延迟测量进行状态估计的问题,尤其是在延迟不确定的情况下。在实际应用中,测量通常是随机延迟的,因此当由传感器进行测量时,无法立即将其提供给滤波器。通过将不确定的延迟建模为概率密度函数,所提出的估计器与增强状态卡尔曼滤波器相结合,解决了不确定的延迟测量的影响。使用不确定的延迟模型可以解决延迟的随机性,并且可以使用增强来处理延迟的测量。因此,无论延迟的不确定性如何,所提出的算法都能够提供一致的估计。基于高斯,伽玛和均匀分布,使用三种代表性的不确定性模型对一维粒子进行了蒙特卡洛模拟。仿真验证了所提出估计量的可靠性和一致性。

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