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基于马尔科夫决策过程的多传感器协同检测与跟踪调度方法

徐公国 单甘霖 段修生 乔成林 王浩天

徐公国, 单甘霖, 段修生, 乔成林, 王浩天. 基于马尔科夫决策过程的多传感器协同检测与跟踪调度方法[J]. 电子与信息学报, 2019, 41(9): 2201-2208. doi: 10.11999/JEIT181129
引用本文: 徐公国, 单甘霖, 段修生, 乔成林, 王浩天. 基于马尔科夫决策过程的多传感器协同检测与跟踪调度方法[J]. 电子与信息学报, 2019, 41(9): 2201-2208. doi: 10.11999/JEIT181129
Gongguo XU, Ganlin SHAN, Xiusheng DUAN, Chenglin QIAO, Haotian WANG. Scheduling Method Based on Markov Decision Process for Multi-sensor Cooperative Detection and Tracking[J]. Journal of Electronics & Information Technology, 2019, 41(9): 2201-2208. doi: 10.11999/JEIT181129
Citation: Gongguo XU, Ganlin SHAN, Xiusheng DUAN, Chenglin QIAO, Haotian WANG. Scheduling Method Based on Markov Decision Process for Multi-sensor Cooperative Detection and Tracking[J]. Journal of Electronics & Information Technology, 2019, 41(9): 2201-2208. doi: 10.11999/JEIT181129

基于马尔科夫决策过程的多传感器协同检测与跟踪调度方法

doi: 10.11999/JEIT181129
详细信息
    作者简介:

    徐公国:男,1990年生,博士生,研究方向为传感器管理、信息融合

    单甘霖:男,1962年生,教授,博士生导师,研究方向为信息融合理论与应用、武器系统仿真

    段修生:男,1970年生,教授,博士生导师,研究方向为电子装备故障诊断、信息融合

    乔成林:男,1990年生,博士生,研究方向为信息融合、传感器管理

    王浩天:男,1989年生,博士生,研究方向为故障诊断、智能优化算法

    通讯作者:

    单甘霖 shanganlin@163.com

  • 中图分类号: TP391

Scheduling Method Based on Markov Decision Process for Multi-sensor Cooperative Detection and Tracking

  • 摘要: 针对多任务场景下的传感器调度问题,该文提出一种面向目标协同检测与跟踪的多传感器调度方法。首先,该方法基于部分可观马尔科夫决策过程(POMDP)构建传感器调度模型,并基于后验克拉美-罗下界(PCRLB)设计优化目标函数。其次,考虑传感器切换时间和目标数目的时变性,采用随机分布粒子计算新生目标的检测概率,给出了固定目标数目和时变目标数目情形下的传感器调度方法。最后,为满足在线调度的实时性需求,采用自适应多种群协同差分进化(AMCDE)算法求解传感器调度方案。仿真结果表明,该方法能够有效应对多任务场景,实现多传感器资源的合理调度。
  • 图  1  基于POMDP的多传感器协同调度过程

    图  2  传感器调度时序图

    图  3  多种群协同策略

    图  4  场景1示意图

    图  5  目标1运动模型估计概率变化曲线

    图  6  目标1估计位置RMSE

    图  7  目标2估计位置RMSE

    图  8  场景2示意图

    图  9  第14时刻传感器调度方案

    图  12  第40时刻传感器调度方案

    图  10  第15时刻传感器调度方案

    图  11  第39时刻传感器调度方案

    表  1  几种DE算法变异策略

    策略名称变异公式
    Rand经典${\text{V}}_l^{j + 1} = {\text{Y}}_{{\rm{r1}}}^j + \beta ({\text{Y}}_{{\rm{r2}}}^j - {\text{Y}}_{{\rm{r3}}}^j)$
    Best${\text{V}}_l^{j + 1} = {\text{Y}}_{\rm{b}}^j + \beta ({\text{Y}}_{{\rm{r2}}}^j - {\text{Y}}_{{\rm{r3}}}^j)$
    Rand-to-Best${\text{V}}_l^{j + 1} = {\text{Y}}_{{\rm{r1}}}^j + {\beta _1}({\text{Y}}_{\rm{b}}^j - {\text{Y}}_{{\rm{r1}}}^j) + {\beta _2}({\text{Y}}_{{\rm{r2}}}^j - {\text{Y}}_{{\rm{r3}}}^j)$
    Target-to-Best${\text{V}}_l^{j + 1} = {\text{Y}}_l^j + {\beta _1}({\text{Y}}_{\rm{b}}^j - {\text{Y}}_l^j) + {\beta _2}({\text{Y}}_{{\rm{r2}}}^j - {\text{Y}}_{{\rm{r3}}}^j)$
    下载: 导出CSV

    表  2  求解算法性能比较

    算法名称寻优平均值寻得最优平均步数单次运算平均时间(s)
    DE35.7230.780.37
    IVDE21.2418.060.45
    CDE23.3022.120.40
    AMCDE21.2916.630.39
    下载: 导出CSV
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出版历程
  • 收稿日期:  2018-12-06
  • 修回日期:  2019-05-26
  • 网络出版日期:  2019-06-03
  • 刊出日期:  2019-09-10

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