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机动目标跟踪中一种机动频率和方差自适应滤波算法
引用本文:钱广华,李颖,骆荣剑.机动目标跟踪中一种机动频率和方差自适应滤波算法[J].雷达学报,2013,2(2):257-264.
作者姓名:钱广华  李颖  骆荣剑
作者单位:(中国人民解放军重庆通信学院 重庆 400035)
基金项目:国家自然科学基金(61272043)和重庆市自然科学基金重点项目(CSTC2011BA2016)资助课题
摘    要:在机动目标跟踪中,当前统计模型(Current Statistical model, CS)需要预先依据经验设定机动频率和加速度极限值,当预先设定的值与目标的实际运动状态不一致时,将造成较大的跟踪误差。为克服上述问题,该文首先从当前统计模型的离散状态方程中,导出了一种机动频率自适应算法,然后对张安清及巴宏欣等人提出的加速度方差自适应算法进行了改进。仿真实验表明,在综合运用上述机动频率自适应和加速度方差自适应算法的基础上,对CS 模型修改后,得到的机动目标跟踪自适应滤波算法(Mending CS based Adaptive Filtering algorithm,MAF),能够有效增强基于CS 模型的机动目标跟踪自适应滤波算法(CS based Adaptive Filtering algorithm, AF)对目标运动状态变化的自适应能力,并且在低噪声环境下,跟踪精度比AF 算法有所提高,算法收敛速度可达到AF 算法的2 倍,在强噪声环境下,目标机动阶段的跟踪精度提高近2 倍,匀速阶段的精度与AF 算法相当,算法的收敛速度可达到AF 算法的4~10 倍,因此,MAF 算法具有较强的抗干扰能力。 

关 键 词:机动目标跟踪    当前统计模型    机动频率自适应    方差自适应
收稿时间:2013-01-06

One Maneuvering Frequency and the Variance Adaptive Filtering Algorithm for Maneuvering Target Tracking
Qian Guang-hua,Li Ying,Luo Rong-jian.One Maneuvering Frequency and the Variance Adaptive Filtering Algorithm for Maneuvering Target Tracking[J].Journal of Radars,2013,2(2):257-264.
Authors:Qian Guang-hua  Li Ying  Luo Rong-jian
Affiliation:(Chongqing Communication Institute of PLA, Chongqing 400035, China)
Abstract:The approach of tracking maneuvering targets based on the Current Statistical (CS) model is widely used. The method needs to preset maneuvering frequency and maximum acceleration based on experience. Inpractice, the preset values are often not consistent with the actual moving state of targets and result in larger tracking errors. In order to tackle the problem, this paper initially deduces a self-adapting maneuvering frequency algorithm from the discrete state equation of the CS model. Then, an improved self-adapting acceleration covariance algorithm is presented. Simulation results show that, by using the self-adapting maneuvering frequency algorithm and the improved self-adapting acceleration covariance algorithm to track targets simultaneously, the ability to self-adapt to the fluctuation of the moving state will be improved. The tracking accuracy is also improved, and the convergence speed of the algorithm is quicker. 
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