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面向智能家居的WiFi多链路协同人体跟踪方法

潘厚丞 蔡宇双 姚俊梅 张霆廷

潘厚丞, 蔡宇双, 姚俊梅, 张霆廷. 面向智能家居的WiFi多链路协同人体跟踪方法[J]. 电子与信息学报. doi: 10.11999/JEIT260267
引用本文: 潘厚丞, 蔡宇双, 姚俊梅, 张霆廷. 面向智能家居的WiFi多链路协同人体跟踪方法[J]. 电子与信息学报. doi: 10.11999/JEIT260267
PAN Houcheng, CAI Yushuang, YAO Junmei, ZHANG Tingting. A WiFi Multi-Link Collaborative Human Tracking Method for Smart Home[J]. Journal of Electronics & Information Technology. doi: 10.11999/JEIT260267
Citation: PAN Houcheng, CAI Yushuang, YAO Junmei, ZHANG Tingting. A WiFi Multi-Link Collaborative Human Tracking Method for Smart Home[J]. Journal of Electronics & Information Technology. doi: 10.11999/JEIT260267

面向智能家居的WiFi多链路协同人体跟踪方法

doi: 10.11999/JEIT260267 cstr: 32379.14.JEIT260267
基金项目: 国家自然科学基金面上项目(62171160, 62027802),哈尔滨工业大学原创前沿探索基金(HIT.OCEF.2022055),深圳市重大科技专项(KJZD20231023093055002, KJZD20230923114804009),广东省重点实验室(2024) (2024KSYS023)
详细信息
    作者简介:

    潘厚丞:男,硕士生,研究方向为信号处理、通信感知一体化等

    蔡宇双:男,博士生,研究方向为Wi-Fi感知、多传感器融合、多视角学习等

    姚俊梅:女,副教授,研究方向为无线网络优化、通信感知一体化、移动计算等

    张霆廷:男,教授,研究方向为多智能体协同理论与实现、无线定位理论和脉冲超宽带技术等

    通讯作者:

    张霆廷 zhangtt@hit.edu.cn

  • 中图分类号: TN929.5

A WiFi Multi-Link Collaborative Human Tracking Method for Smart Home

Funds: The Natural Science Foundation of China (62171160, 62027802), The Fundamental Research Funds for the Central Universities (HIT.OCEF.2022055), The Shenzhen Science and Technology Program (KJZD20231023093055002, KJZD20230923114804009), Guangdong Provincial Key Laboratory (2024) (2024KSYS023)
  • 摘要: 在智能家居场景中,WiFi网络将多个物联网(IoT)设备相连,为实现室内被动人体跟踪提供了新路径。然而,多链路跟踪需要考虑信号融合、设备自定位等问题。为此,该文提出了一种适用于商用WiFi的多链路协同跟踪方法。针对商用网卡的测量信号噪声,这种方法首先进行信号预处理,从高维的原始信道状态信息(CSI)数据中提取多普勒频移(DFS)。随后,对多链路DFS进行融合,以实现协同跟踪。该方法在没有WiFi设备位置先验知识的条件下也能实现设备自定位,为跟踪算法提供输入。最后,该文搭建了一个多发单收网络结构的原型验证系统,在未知设备位置的情况下实现了小于50 cm的人体跟踪精度,相比传统方法提升了约70%。在复杂场景的测试中表明,该系统能达到亚米级的跟踪精度,对设备位置误差具有鲁棒性,并显示出一定实时运行潜力。
  • 图  1  智能家居中的WiFi多链路跟踪系统模型

    图  2  系统流程图

    图  3  设备自定位示意图

    图  4  FTM协议原理示意图

    图  5  设备自定位测试场景示意图

    图  6  多普勒提取过程示意图

    图  7  实验场景示意图

    图  8  部分跟踪结果示意图

    图  9  跟踪误差的累积分布函数曲线

    图  10  设备位置误差对跟踪性能的影响

    图  11  不同参数下的跟踪性能

    图  12  复杂环境测试场景与结果示意图

    表  1  设备自定位测试结果

    位置编号1234567891011121314
    AoA估计误差 (°)6.28.25.011.613.40.03.010.42.016.022.65.41.85.4
    FTM测距误差 (m)0.070.000.350.170.110.210.080.330.540.420.290.820.680.59
    STA定位误差 (m)0.330.360.420.650.560.210.140.560.540.631.000.840.680.62
    下载: 导出CSV

    1  基于粒子滤波的多链路跟踪

     输入:每条链路$ n $的DFS序列$ \left\{\overrightarrow{f_{\text{D}}^{n}}\right\} $,每个STA$ n $的位置$ \left(x_{\text{STA}}^{n},y_{\text{STA}}^{n}\right) $,链路数$ N $,粒子数$ {N}_{\text{S}} $,初始状态分布$ \boldsymbol{P} $,过程噪声协方差矩阵
     $ \boldsymbol{Q} $,测量噪声方差$ {\sigma }^{2} $,时间间隔$ \Delta T $
     输出:目标的估计状态$ {\left\{{\hat{\boldsymbol{x}}}[t]\right\}}_{t=1,2,\cdots ,T} $
     1 for $ i $= 1 to$ {N}_{\text{S}} $ do
     2 从初始状态分布中采样第$ i $个粒子:$ {\boldsymbol{x}}_{i}[1]\sim \boldsymbol{P} $;设置第$ i $个粒子的初始权重:$ {w}_{i}[1]=1/{N}_{\text{S}} $
     3 end for
     4 获取粒子初始状态:$ {\hat{\boldsymbol{x}}}[1]=\displaystyle\sum \limits_{i=1}^{{N}_{\text{S}}}{w}_{i}[1]{\boldsymbol{x}}_{i}[1] $
     5 for $ t $= 2 to$ T $ do
     6 for $ i $= 1 to$ {N}_{\text{S}} $ do
     7 通过式(15)传播粒子$ {\boldsymbol{x}}_{i}[t] $
     8 for $ n $= 1 to$ N $ do
     9 通过式估计第$ i $个粒子的DFS$ \hat{f}_{\text{D}i}^{n}[t] $;通过式计算第$ i $个粒子的似然度$ {p}_{i} $;计算权重$ {w}_{i}[t]={w}_{i}[t]\times {p}_{i} $
     10 end for
     11 end for
     12 权重归一化:$ {w}_{i}[t]={w}_{i}[t]/\displaystyle\sum \limits_{i=1}^{{N}_{\text{S}}}{w}_{i}[t] $;估计目标状态:$ {\hat{\boldsymbol{x}}}[t]=\displaystyle\sum \limits_{i=1}^{{N}_{\text{S}}}{w}_{i}[t]{\boldsymbol{x}}_{i}[t] $
     13 重采样$ {N}_{\text{S}} $个粒子
     14 for $ i $= 1 to$ {N}_{\text{S}} $ do
     15 重置权重:$ {w}_{i}[t]=1/{N}_{\text{S}} $
     16 end for
     17 end for
     18 return $ {\left\{{\hat{\boldsymbol{x}}}[t]\right\}}_{t=1,2,\cdots ,T} $
    下载: 导出CSV

    表  2  基于粒子滤波的多链路跟踪算法参数设置

    $ {N}_{\text{S}} $ $ \boldsymbol{P} $ $ \boldsymbol{Q} $ $ {\sigma }^{2} $ $ \Delta T $
    1000 $ \mathcal{N}\left(\left[\begin{array}{c}{x}_{\text{tar}}[1]\\{y}_{\text{tar}}[1]\\0\\0\end{array}\right],\text{diag}\left[\begin{array}{c}{0}^{2}\\{0}^{2}\\{0.01}^{2}\\{0.01}^{2}\end{array}\right]\right) $ $ \mathcal{N}\left(\left[\begin{array}{c}0\\0\\0\\0\end{array}\right],\text{diag}\left[\begin{array}{c}{0.05}^{2}\\{0.05}^{2}\\{0.25}^{2}\\{0.25}^{2}\end{array}\right]\right) $ 0.42 0.1 s
    下载: 导出CSV

    表  3  不同参数下的算法复杂度

    参数 N 3 4
    NS 500 1000 2000 5000 500 1000 2000 5000
    运行时间 (s) 平均值 0.0138 0.0275 0.0551 0.1465 0.0137 0.0270 0.0553 0.1521
    最大值 0.0454 0.0808 0.1061 0.2952 0.0440 0.0654 0.1110 0.5602
    下载: 导出CSV
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出版历程
  • 收稿日期:  2026-03-11
  • 修回日期:  2026-07-01
  • 录用日期:  2026-07-01
  • 网络出版日期:  2026-07-12

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