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A fast implementation of interactive-model generalized labeled multi-bernoulli filter for interval measurements

机译:用于间隔测量的交互式模型广义标记多bernoulli滤波器的快速实现

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摘要

Aiming at tracking multi-maneuvering targets for interval measurements, we introduce the multi-model concept into the Generalized Labeled Multi-Bernoulli (GLMB) algorithm and propose an Interactive Multi-Model GLMB (IMM-GLMB) tracking algorithm for interval measurements. The sampled particles are predicted by the Interactive Multi-Model (IMM) algorithm. Afterwards, we update the predicted particles by introducing a generalized likelihood function in conjunction with the GLMB filter update strategy. With the combination of the characteristics of GLMB filtering and the IMM method, this algorithm can effectively improve the target state prediction accuracy and avoid tracking failure caused by model mismatch in the maneuvering process of targets, but it requires different truncation step for each component in the prediction and update. In order to improve the efficiency of the algorithm, we adopt the idea of a fast algorithm proposed in the literature and propose the IMM Generalized Labeled Multi-Bernoulli Fast (IMM-GLMBF) algorithm. This IMM-GLMBF algorithm integrates the prediction and the update steps of the IMM-GLMB algorithm, so that it requires only one truncation. Compared to the IMM-GLMB algorithm, the proposed IMM-GLMBF algorithm is more accurate in estimating the number of targets and their states, and it greatly reduces the computation cost. In addition, we present the Sequential Monte Carlo (SMC) implementation of the IMM-GLMB and IMM-GLMBF algorithms. (C) 2019 Published by Elsevier B.V.
机译:为了跟踪用于间隔测量的多机动目标,我们将多模型概念引入了广义标记多伯努利(GLMB)算法,并提出了一种用于间隔测量的交互式多模型GLMB(IMM-GLMB)跟踪算法。采样的粒子通过交互式多模型(IMM)算法进行预测。之后,我们通过结合GLMB滤波器更新策略引入广义似然函数来更新预测粒子。结合GLMB滤波和IMM方法的特点,该算法可以有效地提高目标状态的预测精度,避免在目标机动过程中因模型不匹配而导致的跟踪失败,但对于目标中的每个组件都需要不同的截断步骤预测和更新。为了提高算法的效率,我们采用文献中提出的快速算法的思想,提出了IMM广义标记多伯努利快速算法(IMM-GLMBF)。该IMM-GLMBF算法集成了IMM-GLMB算法的预测和更新步骤,因此只需要一个截断即可。与IMM-GLMB算法相比,本文提出的IMM-GLMBF算法在估计目标数量及其状态时更加准确,大大降低了计算量。此外,我们介绍了IMM-GLMB和IMM-GLMBF算法的顺序蒙特卡洛(SMC)实现。 (C)2019由Elsevier B.V.发布

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