This paper considers device-free sensing in an orthogonal frequency division multiplexing (OFDM) cellular network to enable integrated sensing and communication (ISAC). A novel two-phase sensing framework is proposed to localize the passive targets that cannot transmit/receive reference signals to/from the base stations (BSs), where the ranges of the targets are estimated based on their reflected OFDM signals to the BSs in Phase I, and the location of each target is estimated based on its ranges to different BSs in Phase II. Specifically, in Phase I, we design a model-free range estimation approach by leveraging the OFDM channel estimation technique for determining the delay values of all the two-way BS-target-BS paths, which does not rely on any BS-target channel model. In Phase II, we reveal that ghost targets may be falsely detected in some cases as all the targets reflect the same signals to the BSs, which thus do not know how to match each estimated range with the right target. Interestingly, we show that the above data association issue is not a fundamental limitation for device-free sensing: under the ideal case of perfect range estimation in Phase I, the probability for ghost targets to exist is proved to be negligible when the targets are randomly located. Moreover, under the practical case of imperfect range estimation in Phase I, we propose an efficient algorithm for joint data association and target localization in Phase II. Numerical results show that our proposed two-phase framework can achieve very high accuracy in the localization of passive targets, which increases with the system bandwidth.
翻译:本文考虑在一个正方位频率分多重(OFDM)细胞网络中进行无装置的感测,以便能够进行综合的感测和通信(ISAC)。提出了一个新的两阶段感测框架,将无法向基站/从基站传递/接收参考信号的被动目标本地化。 在第二阶段,目标的范围根据反映的OFDM信号对BS第一阶段的信号估算,每个目标的位置根据它与第二阶段不同BS的距离估算。 具体地说,在第一阶段,我们设计一种无模型范围的估计方法,利用DM频道估计技术来确定所有双向BS目标-BS路径的延迟目标值,而后者并不依赖任何BS目标信道模型。 在第二阶段,我们发现,在某些情况下,鬼目标的范围可能错误地被检测,因为所有目标都反映了BSS的相同信号,因此不知道如何将每个估计的范围与正确的目标匹配。 有意思的是,我们在第一阶段,上述数据关联问题并不是对无装置感测系统存在根本性的限制:在理想的BS-目标中,在最接近的阶段,我们提出的是精确的阶段的阶段,我们提出的指标范围是,我们提出的精确的概率范围范围是,我们提出的,在I级中,在最接近性指标下,我们提出的精确的概率范围是,我们提出的精确的概率范围指标范围是,我们提出的精确的概率范围是:我们提出的精确的尺度范围是,在二。