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全双工中继协作下的移动边缘计算系统能耗优化算法

徐勇军 谷博文 谢豪 陈前斌

徐勇军, 谷博文, 谢豪, 陈前斌. 全双工中继协作下的移动边缘计算系统能耗优化算法[J]. 电子与信息学报, 2021, 43(12): 3621-3628. doi: 10.11999/JEIT200937
引用本文: 徐勇军, 谷博文, 谢豪, 陈前斌. 全双工中继协作下的移动边缘计算系统能耗优化算法[J]. 电子与信息学报, 2021, 43(12): 3621-3628. doi: 10.11999/JEIT200937
Yongjun XU, Bowen GU, Hao XIE, Qianbin CHEN. Energy Consumption Optimization Algorithm for Full-Duplex Relay-Assisted Mobile Edge Computing Systems[J]. Journal of Electronics & Information Technology, 2021, 43(12): 3621-3628. doi: 10.11999/JEIT200937
Citation: Yongjun XU, Bowen GU, Hao XIE, Qianbin CHEN. Energy Consumption Optimization Algorithm for Full-Duplex Relay-Assisted Mobile Edge Computing Systems[J]. Journal of Electronics & Information Technology, 2021, 43(12): 3621-3628. doi: 10.11999/JEIT200937

全双工中继协作下的移动边缘计算系统能耗优化算法

doi: 10.11999/JEIT200937
基金项目: 国家自然科学基金(61601071),重庆市自然科学基金(cstc2019jcyj-xfkxX0002),重庆市研究生科研创新项目(CYS20251, CYS20253)
详细信息
    作者简介:

    徐勇军:男,1986年生,副教授,硕士生导师,研究方向为移动边缘计算、云计算、异构无线网络资源分配

    谷博文:男,1996年生,硕士生,研究方向为中继通信、移动边缘计算、无线资源分配

    谢豪:男,1997年生,硕士生,研究方向为异构无线网络资源分配、移动边缘计算

    陈前斌:男,1967年生,教授,博士生导师,研究方向为无线通信、多媒体信息传输与处理

    通讯作者:

    徐勇军 xuyj@cqupt.edu.cn

  • 1)基于自干扰消除技术,本文假设干扰消除残留项可以建模为噪声功率。
  • 中图分类号: TN915

Energy Consumption Optimization Algorithm for Full-Duplex Relay-Assisted Mobile Edge Computing Systems

Funds: The National Natural Science Foundation of China (61601071), The Natural Science Foundation of Chongqing (cstc2019jcyj-xfkxX0002), The Graduate ScientifiC Research Innovation Project of Chongqing (CYS20251, CYS20253)
  • 摘要: 为缓解终端设备处理大数据量、低时延业务的压力,该文提出一种基于全双工中继的移动边缘计算网络资源分配算法。首先,在满足计算任务时延约束、用户最大计算能力、用户和中继的最大发射功率约束条件下,考虑中继选择与子载波分配因子、用户任务卸载系数、用户与中继的传输功率的联合优化,建立了系统总能耗最小化问题。其次,利用交替迭代和变量代换的方法,将原非凸问题分解为两个凸优化子问题,并利用内点法和拉格朗日对偶原理分别进行求解。仿真结果表明,所提算法具有较低的能量消耗。
  • 图  1  全双工中继移动边缘计算网络系统模型

    图  2  任务计算时隙

    图  3  系统总能量消耗迭代收敛图

    图  4  系统总能耗与用户任务数据量和时延的关系

    图  5  系统总能耗与用户任务时延的关系

    图  6  系统总能耗与用户任务数据量的关系

     算法1 基于交替迭代的资源分配算法
     1.初始化系统参数:$ p_n^{\max } $,$ P_m^{\max } $, $ T_n^{\max } $, $ F_n^{\max } $, $ \kappa $, $ B $, $K$,$ h_{n,m}^k $, $ {\sigma ^2} $, $ g_m^k $, $f_n^{\text{M}}$, ${S_n}$, ${C_n}$, $\varphi $, $\sigma _{{\text{SI}}}^2$;定义交替迭代算法收敛精度$\ell $;初始化交替迭
      代次数$t$;定义外层最大迭代次数${T_{\max }}$;定义Dinkelbach迭代算法收敛精度$\zeta $以及相应最大迭代次数${L_{\max }}$;初始化梯度迭代次数$l$,初始化
      $q = 0$;
     2.给定$ \alpha _{n,m}^k(t) $和$ \bar p_{n,m}^k(t) $,利用内点法求解问题式(18),得到$ x_{n,m}^k(t + 1) $;
     3.给定$ x_{n,m}^k(t + 1) $,给定q,求解问题式(20),得到当前最优值$ \bar p_{n,m}^k(l) $,$ \alpha _{n,m}^k(l) $;
     4.当$ \left| {x_{n,m}^k(t + 1){S_n}\bar p_{n,m}^k(l) - q\bar R_{n,m}^k(l)} \right| \ge \zeta $,或者$l \le {L_{\max }}$;
     5.令Flag=0,更新$l = l + 1$;
     6.将$q$更新为$ q = {{x_{n,m}^k(t + 1){S_n}\bar p_{n,m}^k(l)} \mathord{\left/ {\vphantom {{x_{n,m}^k(t + 1){S_n}\bar p_{n,m}^k(l)} {\bar R_{n,m}^k(l)}}} \right. } {\bar R_{n,m}^k(l)}} $,结束并执行步骤3;
     7.当$ \left| {x_{n,m}^k(t + 1){S_n}\bar p_{n,m}^k(l) - q\bar R_{n,m}^k(l)} \right| \le \zeta $,或者$l = {L_{\max }}$;
     8.令Flag=1,更新并输出$ \alpha _{n,m}^{}(t + 1){\text{ = }}\alpha _{n,m}^l(l) $,$ \bar p_{n,m}^k(t + 1) = \bar p_{n,m}^k(l) $;
     9.当$ \left| {\{ E_n^{\text{L}}(t + 1) + \alpha _{n,m}^k(t + 1)E_n^{{\text{UT}}}(t + 1)\} - \{ E_n^{\text{L}}(t) + \alpha _{n,m}^k(t)E_n^{{\text{UT}}}(t)\} } \right| \ge \ell $,或者$t \le {T_{\max }}$;
     10.更新$t = t + 1$,执行步骤2;
     11.结束并输出。
    下载: 导出CSV

    表  1  仿真参数

    参数参数
    $\phi $/(${\text{cycles} } \cdot {\text{bi} }{ {\text{t} }^{ {{ - 1} } } }$)40$\kappa $${10^{ - 24}}$
    $F_n^{\max }$/cycles${10^9}$$ P_m^{\max } $/W5
    $ f_n^M $/cycles${10^{10}}$$ p_n^{\max } $/W1
    $K$5$ \chi $3
    ${\sigma ^2}$/mW${10^{ - 6}}$$ B $/Hz${10^6}$
    下载: 导出CSV
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出版历程
  • 收稿日期:  2020-11-02
  • 修回日期:  2021-09-23
  • 录用日期:  2021-11-05
  • 网络出版日期:  2021-11-09
  • 刊出日期:  2021-12-21

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