Track a smoothly maneuvering target based on trajectory estimation

Tiancheng Li, J. Corchado, Huimin Chen, J. Bajo
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引用次数: 8

Abstract

Under the common state space model for tracking a maneuvering target, the tracker needs to adapt its state transition model timely to match the target maneuver, which is usually carried out by finding the best one from a bank of candidate Markov models or employing all of them simultaneously but assigning different probabilities. Both methods suffer from time delay for confirming the target maneuver. To avoid these problems, we model the target motion by a continuous time trajectory function and the tracking problem is formulated as an optimization problem with the goal of finding the trajectory function that best fits the observation over a sliding time window. The trajectory function can be used for smoothing, filtering and even prediction. The approach is particularly applicable to a class of target motion patterns such as passenger aircraft, where little prior statistical information is available on the target dynamics or even the sensor observation except the linguistic information that “the target moves in a smooth trajectory” (as being called smoothly maneuvering target). Simulation is provided to demonstrate the supremacy of our approach with comparison to a number of classical Markov-Bayes approaches, based on Hartikainen et al.'s example.
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基于轨迹估计的平稳机动目标跟踪
在通用状态空间模型下,跟踪机动目标时,跟踪器需要及时调整其状态转移模型以匹配目标机动,这通常是通过从一组候选马尔可夫模型中找到最佳模型或同时使用所有候选马尔可夫模型,但分配不同的概率来实现的。两种方法都存在确定目标机动的时间延迟问题。为了避免这些问题,我们用连续时间轨迹函数对目标运动进行建模,并将跟踪问题表述为一个优化问题,其目标是找到最适合滑动时间窗口观测的轨迹函数。轨迹函数可用于平滑、滤波甚至预测。该方法特别适用于一类目标运动模式,如客机,在这种情况下,除了“目标在平滑轨迹上移动”(称为平滑机动目标)的语言信息外,几乎没有关于目标动力学甚至传感器观察的先验统计信息。基于Hartikainen等人的例子,提供了仿真来证明我们的方法与许多经典的马尔可夫-贝叶斯方法的优越性。
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