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一种人与人和物到物业务共存下的异构蜂窝网络柔性接入策略

田辉 何雷 马文峰 王聪

田辉, 何雷, 马文峰, 王聪. 一种人与人和物到物业务共存下的异构蜂窝网络柔性接入策略[J]. 电子与信息学报, 2020, 42(8): 1918-1925. doi: 10.11999/JEIT190676
引用本文: 田辉, 何雷, 马文峰, 王聪. 一种人与人和物到物业务共存下的异构蜂窝网络柔性接入策略[J]. 电子与信息学报, 2020, 42(8): 1918-1925. doi: 10.11999/JEIT190676
Hui TIAN, Lei HE, Wenfeng MA, Cong WANG. A Flexible Network Access Scheme in Heterogeneous Cell Networks with H2H and M2M Coexistence[J]. Journal of Electronics & Information Technology, 2020, 42(8): 1918-1925. doi: 10.11999/JEIT190676
Citation: Hui TIAN, Lei HE, Wenfeng MA, Cong WANG. A Flexible Network Access Scheme in Heterogeneous Cell Networks with H2H and M2M Coexistence[J]. Journal of Electronics & Information Technology, 2020, 42(8): 1918-1925. doi: 10.11999/JEIT190676

一种人与人和物到物业务共存下的异构蜂窝网络柔性接入策略

doi: 10.11999/JEIT190676
基金项目: 国家自然科学基金(61771486, 61671472),江苏省博士后科研资助计划项目(2019K090)
详细信息
    作者简介:

    田辉:男,1987年生,讲师,研究方向为M2M通信、资源分配、协同通信

    何雷:男,1978年生,讲师,研究方向为无人机智能平台、无线通信网络、军事运筹学

    马文峰:男,1974年生,副教授,研究方向为物联网、5G通信

    王聪:男,1975年生,副教授,研究方向为物联网、计算机网络

    通讯作者:

    田辉 jaytianhui@163.com

  • 1)本文中主要考虑业务对带宽资源的需求。
  • 2)每一个代理节点按照其行为概率分布将0~1区间范围内,划分成不同的区域,其中每个行为对应的区域大小等于其概率。然后,代理节点产生一个0和1之间的随机数,选择随机数位于区域所对应的行为。
  • 中图分类号: TN915.04

A Flexible Network Access Scheme in Heterogeneous Cell Networks with H2H and M2M Coexistence

Funds: The National Natural Science Foundation of China (61771486, 61671472), Jiangsu Planned Projects for Postdoctoral Research Funds (2019K090)
  • 摘要:

    针对人与人(H2H)和物到物(M2M)业务共存的异构无线网络,该文设计了一种根据业务特性的代理节点的网络选择策略,用博弈论对以保障两类业务服务质量(QoS)需求和网络负载均衡为目标的代理节点网络选择问题进行建模,并分析了该博弈模型纳什均衡(NE)的存在性和可行性;同时,提出了基于学习自动机的分布式网络-信道选择算法(DNCSALA),求得该博弈的纳什均衡。仿真结果表明,所提算法能够获得与穷举搜索算法相近的性能,可满足共存场景中不同类型业务的QoS需求并提高网络资源利用率。

  • 图  1  刚性业务与柔性业务满意度随分配带宽变化仿真图

    图  2  DNCSALA中刚性代理节点4的行动概率进化曲线图,(${\gamma ^{\rm ave}} = 5$ dB, ${M_f} = 4$, ${M_r} = 4$, ${{{b}}_{\rm req}} = \{ 0.5,0.6,0.7,0.7\} $)

    图  3  不同算法下全网和收益随SNR变化曲线图(仿真参数同图2)

    图  4  不同算法的满意度性能对比柱状图(仿真参数同图2)

    图  5  不同算法的负载均衡指数对比柱状图(仿真参数同图2)

    表  1  基于学习自动机的分布式网络选择算法(DNCSALA)

     (1) 首先,初始化每个代理节点第0时刻的行为概率分布${ {{p} }_i}(0)$为$p_{ik}^j(0) = {1 / {\left(1 + \displaystyle\sum\nolimits_{j \in {\cal{N}}} {{K_j}} \right)}}$, $\forall i \in {\cal M},j \in {\cal N}$。每一个代理节点根据自   己的行为概率分布${ {{p} }_i}(0)$选择一个行为
     (2) 在每一个时刻$t > 0$,每一个代理节点都根据当前时刻的概率分布${ {{p} }_i}(0)$选择一个行为(${s_i}(t)$);
     (3) 基站根据所有代理节点的行为,计算出收益,并将其广播给所有代理节点;
     (4) 在获得反应函数之后,每一个代理节点根据式(16),更新自己的行为概率分布, 其中$0 < {\zeta ^s} < 1$表示步长参数;
       $\left. \begin{aligned} & {p_{ik}^j(t + 1) = p_{ik}^j(t) - {\zeta ^s}{\gamma _i}(t)p_{ik}^j(t),\quad \quad \quad\quad {s_i}(t) \ne {\rm{CH} }_{ik}^j} \\ & {p_{ik}^j(t + 1) = p_{ik}^j(t) + {\zeta ^s}{\gamma _i}(t)(1 - p_{ik}^j(t)),\quad \;\,{s_i}(t) = {\rm{CH} }_{ik}^j} \end{aligned} \right\}\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\;\qquad\qquad (16)$
     (5) 如果对于任意$i \in {\cal M}$, 其行为概率分布存在一个元素接近1,确切地说等于0.99,那么算法停止。否则,跳转到步骤(2)。
    下载: 导出CSV
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出版历程
  • 收稿日期:  2019-09-03
  • 修回日期:  2020-02-16
  • 网络出版日期:  2020-03-12
  • 刊出日期:  2020-08-18

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