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Second-order interacting multiple model algorithm for tracking maneuvering targets

机译:跟踪机动目标的二阶交互多模型算法

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Abstract: Several multiple model techniques have been applied to the tracking of maneuvering targets. The two techniques which provide the best tracking performance for maneuvering targets are the Second Order General Pseudo-Bayesian (GPB2) and Interacting Multiple Model (IMM) algorithms. In both algorithms, the dynamics of the system is represented by multiple models which are hypothesized to be correct and model switching probabilities governed by a first order Markov process. The authors have developed an extension of the IMM algorithm, the second order Interacting Multiple Model (IMM@) algorithm, which provides improved tracking performance when compared to that of the IMM and GPB2 algorithms for applications with large measurement errors and low data rates. In the IMM2 algorithm, the state estimate is computed under each possible model hypothesis for the two most recent sample periods with each hypothesis using a different combination of the previous model-conditional estimates. Thus, the IMM2 algorithm requires r$+2$/ filters for r models. The development of the IMM2 algorithm is given along with a summary of multiple model estimation for tracking maneuvering targets and simulation results for the IMM, GPB2, and IMM2 algorithms.!15
机译:摘要:几种多种模型技术已被应用于机动目标的跟踪。为机动目标提供最佳跟踪性能的两种技术是二阶通用伪贝叶斯(GPB2)算法和交互多模型(IMM)算法。在两种算法中,系统的动力学都由多个模型表示,这些模型被假设为正确的,并且模型切换概率由一阶马尔可夫过程控制。作者开发了IMM算法的扩展,即二阶交互多模型(IMM @)算法,与IMM和GPB2算法相比,它在具有较大测量误差和低数据速率的应用中提供了改进的跟踪性能。在IMM2算法中,状态估计是在两个最新样本周期的每个可能模型假设下,使用先前模型条件估计的不同组合来计算的,每个假设都是如此。因此,IMM2算法需要对r个模型使用r $ + 2 $ /个滤波器。给出了IMM2算法的开发以及用于跟踪机动目标和IMM,GPB2和IMM2算法的仿真结果的多模型估计摘要!15

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