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基于Lyapunov优化的隐私感知计算卸载方法

赵星 彭建华 游伟

赵星, 彭建华, 游伟. 基于Lyapunov优化的隐私感知计算卸载方法[J]. 电子与信息学报, 2020, 42(3): 704-711. doi: 10.11999/JEIT190170
引用本文: 赵星, 彭建华, 游伟. 基于Lyapunov优化的隐私感知计算卸载方法[J]. 电子与信息学报, 2020, 42(3): 704-711. doi: 10.11999/JEIT190170
Xing ZHAO, Jianhua PENG, Wei YOU. A Privacy-aware Computation Offloading Method Based on Lyapunov Optimization[J]. Journal of Electronics & Information Technology, 2020, 42(3): 704-711. doi: 10.11999/JEIT190170
Citation: Xing ZHAO, Jianhua PENG, Wei YOU. A Privacy-aware Computation Offloading Method Based on Lyapunov Optimization[J]. Journal of Electronics & Information Technology, 2020, 42(3): 704-711. doi: 10.11999/JEIT190170

基于Lyapunov优化的隐私感知计算卸载方法

doi: 10.11999/JEIT190170
基金项目: 国家重点研发计划网络空间安全专项(2016YFB0801605),国家自然科学基金创新群体项目(61521003),国家自然科学基金(61801515)
详细信息
    作者简介:

    赵星:男,1990年生,博士生,研究方向为移动通信网安全、隐私保护技术

    彭建华:男,1966年生,教授、博士生导师,主要研究方向为无线移动通信网络、信息安全

    游伟:男,1984年生,博士,讲师,主要研究方向为移动通信网络安全、新一代移动通信网络技术

    通讯作者:

    赵星 ndsc_zx@163.com

  • 中图分类号: TP393.08

A Privacy-aware Computation Offloading Method Based on Lyapunov Optimization

Funds: The National Key R&D Program Cyberspace Security Special (2016YFB0801605), The National Natural Science Foundation Innovative Groups Project of China (61521003), The National Natural Science Foundation of China(61801515)
  • 摘要:

    移动边缘计算(MEC)中计算卸载决策可能暴露用户特征,导致用户被锁定。针对此问题,该文提出一种基于Lyapunov优化的隐私感知计算卸载方法。首先,该方法定义卸载任务中的隐私量,并引入隐私限制使各MEC节点上卸载任务的累积隐私量尽可能小;然后,提出假任务机制权衡终端能耗和隐私保护的关系,当系统因隐私限制无法正常执行计算卸载时,在MEC节点生成虚假的卸载任务以降低累积隐私量;最后,建立隐私感知计算卸载模型,并基于Lyapunov优化原理求解。仿真结果表明,基于Lyapunov优化的隐私感知卸载算法(LPOA)能使用户的累积隐私量稳定在0附近,且总卸载频率与不考虑隐私的决策一致,有效保护了用户隐私,同时保持了较低的平均能耗。

  • 图  1  系统模型

    图  2  隐私量变化分析

    图  3  不同时隙个数下平均能耗对比

    图  4  各算法的卸载决策

    图  5  变量V 的影响

    图  6  MEC数量的影响

    表  1  LPOA

     初始化:设置各MEC节点的累积隐私量$Q{\rm{(}}t{\rm{) = 0}}$
     (1) For t=1,2, ···,T Do
     (2) 观察当前无线信道增益${\rm{\{ }}h_k^2{\rm{(}}t{\rm{)\} }}_{k = 1}^{{N_{{\rm{MEC}}}}}$和任务截止时间$\xi (t)$;
     (3) 根据策略1计算${f^*}{\rm{(}}t{\rm{)}},E_{\rm{L}}^*{\rm{(}}t{\rm{)}},\left[ {p_k^*{\rm{(}}t{\rm{)}},E_k^*{\rm{(}}t{\rm{)}}} \right]_{k = 1}^{{N_{{\rm{MEC}}}}}$;
     (4) 根据式(9)获得MEC节点候选集$M{\rm{(}}t{\rm{)}}$;
     (5) If $\left( {M{\rm{(}}t{\rm{) = }}\varnothing } \right)||\left( {E_{\rm{L}}^*{\rm{(}}t{\rm{)}} < E_{{k_{{\rm{min}}}}}^*{\rm{(}}t{\rm{)}}} \right)$
     (6)   If ${f^*}{\rm{(}}t{\rm{) > }}{f_{{\rm{max}}}}$丢弃任务,$E{\rm{(}}t{\rm{) = }}{E_0}$;
     (7)   Else 本地处理,$E{\rm{(}}t{\rm{) = }}E_{\rm{L}}^*{\rm{(}}t{\rm{)}}$;
     (8)   End If
     (9) Else
     (10)   根据式(2)求得隐私量$q(t)$;
     (11)   根据策略2求得最优解${\alpha ^*}{\rm{(}}t{\rm{)}}$;
     (12)   根据${\alpha ^*}{\rm{(}}t{\rm{)}}$执行卸载并根据式(5)更新隐私量$Q{\rm{(}}t{\rm{)}}$;
     (13) End If
     (14) End For
    下载: 导出CSV

    表  2  参数设置

    参数取值
    单位时隙长度${l_s}$1 ms
    信道增益$h_k^2$服从指数分布,均值$\overline {h_k^2} $–90 dB
    信道增益$h_k^2$服从指数分布,量化步长${\delta _{h_k^2}}$$\overline {h_k^2} /100$
    上行链路带宽$W$1 MHz
    噪声功率密度${N_0}$${10^{ - 19}}\;{\rm{W/Hz}}$
    CPU最大频率${f_{\max}}$1.5 GHz
    能耗系数$\kappa $${10^{ - 28}}$[16]
    终端天线最大发射功率${p_{\max}}$1 W
    任务大小b${10^3}$ bit
    处理1 bit数据所需CPU循环数$\beta $700
    任务截止时间$\xi {\rm{(}}t{\rm{)}}$服从均匀分布$\left\{ {0.1{l_s},0.2{l_s}, ··· ,{l_s}} \right\}$
    任务丢弃代价E0$10 \cdot \kappa \beta bf_{{\rm{max}}}^2$
    下载: 导出CSV
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出版历程
  • 收稿日期:  2019-03-21
  • 修回日期:  2019-08-20
  • 网络出版日期:  2019-09-02
  • 刊出日期:  2020-03-19

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