摘要
该文研究了面向5G超密集网络的分布式中继选择问题。从博弈论的角度出发,将问题建立成非合作博弈模型,纳什均衡是非合作博弈模型中常用的稳态解。文章利用线性对数学习算法能在无需信息交互的情况下获得稳态解。仿真结果表明,所提线性对数学习算法是完全分布式实现的,且获得的全网吞吐量优于现有的分布式优化方法,并接近于传统的集中式优化方法。
The problem of distributed relay selection for Ultra-dense 5G network was investigated in this literature.The problem was formulated as a non-cooperative game.The proposed game model possess Nash equilibrium which is the well-known stable solution to the non-cooperative game.Then the Linear Log Learning algorithm was used to achieve the stable solution without information exchange.Simulation results the Linear Log Learning algorithm is completely distributed.Moreover the expected network capacity achieve by the proposed approach is Outperforms the distributed algorithm in existence and is close to the centralized algorithm traditionally.
引文
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