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首页> 外文期刊>IEEE Transactions on Vehicular Technology >Robust Poisson Multi-Bernoulli Mixture Filter With Unknown Detection Probability
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Robust Poisson Multi-Bernoulli Mixture Filter With Unknown Detection Probability

机译:强大的泊松多Bernoulli混合物过滤器,具有未知的检测概率

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摘要

This paper proposes a robust Poisson multi-Bernoulli mixture (R-PMBM) filter immune to the unknown detection probability. In a majority of multi-object scenarios, the prior knowledge of detection probability is usually uncertain, which is often estimated offline from the training data. In such cases, online filtering is always unfeasible or unrealistic, otherwise, significant parameter mismatches will result in biased estimates (e.g., state and cardinality of objects). As a consequence, the ability of adaptively estimating the detection probability for a sensor is essential in practice. Based on the analysis, we detail how the detection probability can be estimated accompanied with the state estimates. Besides, the closed-form solutions to the proposed method are derived by means of approximating the intensity of Poisson random finite set (RFS) to a Beta-Gaussian mixture (BGM) form and density of Bernoulli RFS to a single Beta-Gaussian form, named BGM-PMBM filter. Simulation results demonstrate the effectiveness and robustness of the proposed method.
机译:本文提出了一种强大的泊松多Bernoulli混合物(R-PMBM)过滤器免受未知检测概率的影响。在大多数多对象场景中,检测概率的先验知识通常不确定,通常从训练数据估计。在这种情况下,在线过滤始终是不可行的或不现实的,否则,显着的参数不匹配将导致偏置估计(例如,物体的状态和基数)。因此,在实践中适应地估计传感器的检测概率的能力是必不可少的。基于分析,我们详细介绍了如何估计检测概率伴随状态估计。此外,所提出的方法的闭合溶液通过近似泊松随机有限组(RFS)的强度近似于β-高斯混合物(BGM)形式和Bernoulli RFS的密度到单个Beta-Gaussian形式,命名为BGM-PMBM过滤器。仿真结果表明了该方法的有效性和鲁棒性。

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