计算机科学
纳什均衡
资源配置
服务质量
移动边缘计算
Lyapunov优化
数学优化
GSM演进的增强数据速率
最优化问题
资源管理(计算)
分布式计算
计算机网络
算法
数学
电信
Lyapunov重新设计
人工智能
李雅普诺夫指数
混乱的
作者
Yan Ding,Kenli Li,Chubo Liu,Zhuo Tang,Keqin Li
标识
DOI:10.1109/tsc.2021.3133547
摘要
The service resource allocation strategy optimization problem has always been a hot issue in mobile edge computing (MEC). In this paper, the problem is formulated as a long-term quality of service (QoS) improvement problem while satisfying the budget of MEC service provider (MSP). Since it is very unrealistic to accurately obtain the request information of user equipments (UEs) over a long time, we first transform the original problem into a series of real-time linear programing sub-problems by using Lyapunov optimization method, and propose a centralized algorithm to determine the resource allocation strategies. However, since the sub-problems are still NP-hard problems, it is a huge challenge to determine the strategies for all UEs with the centralized algorithm in a large scale MEC environment. Thus, we then formulate the sub-problems as an N players non-cooperative game, prove that there exists a Nash equilibrium, and develop two iterative algorithms to find the Nash equilibrium while determining the strategies. Experimental results show that the algorithms can take into account QoS and budget of MSP at the same time, and perform better compared to five other common schemes.
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