提出新方法提升无源多目标跟踪在未知信号下的精度。
Subspace Track-before-Detect for Passive Multi-Target Tracking with Unknown Emitted Signals

- 用子空间表示目标信号,避开对未知信号的建模
- 在混响噪声环境下均优于传统方法,平均OSPA更低
- 适合信号特性未知或变化的无源跟踪场景
无源多目标跟踪旨在从传感器接收到的噪声混合信号中推断多个未知源的时间变化运动状态和活动状态,而这些源发射的信号未知且可能非平稳。传统的跟踪前检测(TBD)方法通过直接在原始数据上评估多目标假设来增强抗噪能力,但通常假设每个活跃目标对观测的贡献仅由其运动状态决定。这一假设在无源传感中不成立,因为观测结果还受未知且可能变化的源信号影响。为此,本文提出子空间跟踪前检测(Subspace TBD),采用一种与源信号无关的似然函数,基于复球面学生t分布(cST)实现。该方法不显式建模或估计干扰性源信号,而是将每个多目标假设表示为源导向向量张成的子空间,再通过cST似然评估归一化多通道混合信号与该子空间的匹配程度。在两个移动说话人、噪声混响环境下的声学多目标跟踪仿真中,对比了基于波束成形相位变换(SRP-PHAT)结合顺序蒙特卡洛广义标记多伯努利滤波器(SMC-GLMB)的基线方法,所提方法在所有测试条件下均实现了更低的平均最优子模式分配(OSPA)值。
原文摘要 · Abstract (English)
Passive multi-target tracking (MTT) aims to infer the time-varying kinematic and activity states of an unknown number of sources that emit unknown and possibly nonstationary signals, using only noisy mixtures of these signals observed at sensors. Track-before-detect (TBD) methods improve noise robustness by evaluating multi-target hypotheses directly on raw sensor data, without relying on a preceding detection stage. However, existing TBD likelihoods typically assume that the contribution of each active target to the observation is determined solely by its kinematic state. This assumption does not hold in passive sensing scenarios, where the observed mixtures also depend on unknown and possibly nonstationary source signals. To address this issue, we propose subspace TBD, a passive multi-target TBD method that employs a source-signal-insensitive likelihood derived from the complex spherical Student's $t$ (cST) distribution. Instead of explicitly modeling or estimating the nuisance source signals, the method represents each multi-target hypothesis by the subspace spanned by source steering vectors. The cST likelihood then evaluates how well the normalized multichannel mixtures align with this subspace. We conducted acoustic MTT simulations with two moving speakers in noisy, reverberant environments, comparing the proposed method with a baseline consisting of steered response power with phase transform (SRP-PHAT) followed by a sequential Monte Carlo implementation of the generalized labeled multi-Bernoulli filter (SMC-GLMB). The proposed method achieved lower mean optimal subpattern assignment (OSPA) values in all tested conditions.
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