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首页> 外文期刊>IEEE/ACM Transactions on Networking >Distributed Game-Theoretic Optimization and Management of Multichannel ALOHA Networks
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Distributed Game-Theoretic Optimization and Management of Multichannel ALOHA Networks

机译:多通道ALOHA网络的分布式博弈论优化与管理

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摘要

The problem of distributed rate maximization in multichannel ALOHA networks is considered. First, we study the problem of constrained distributed rate maximization, where user rates are subject to total transmission probability constraints. We propose a best-response algorithm, where each user updates its strategy to increase its rate according to the channel state information and the current channel utilization. We prove the convergence of the algorithm to a Nash equilibrium in both homogeneous and heterogeneous networks using the theory of potential games. The performance of the best-response dynamic is analyzed and compared to a simple transmission scheme, where users transmit over the channel with the highest collision-free utility. Then, we consider the case where users are not restricted by transmission probability constraints. Distributed rate maximization under uncertainty is considered to achieve both efficiency and fairness among users. We propose a distributed scheme where users adjust their transmission probability to maximize their rates according to the current network state, while maintaining the desired load on the channels. We show that our approach plays an important role in achieving the Nash bargaining solution among users. Sequential and parallel algorithms are proposed to achieve the target solution in a distributed manner. The efficiencies of the algorithms are demonstrated through both theoretical and simulation results.
机译:考虑了多通道ALOHA网络中的分布式速率最大化问题。首先,我们研究受限的分配速率最大化问题,其中用户速率受总传输概率约束。我们提出了一种最佳响应算法,其中每个用户根据信道状态信息和当前信道利用率更新其策略以增加其速率。我们使用潜在博弈论证明了该算法在同构和异构网络中都收敛到Nash均衡。分析最佳响应动态的性能,并将其与简单的传输方案进行比较,在该方案中,用户通过具有最高无冲突实用性的信道进行传输。然后,我们考虑用户不受传输概率约束限制的情况。考虑到不确定性下的分布式速率最大化,以实现用户之间的效率和公平性。我们提出了一种分布式方案,用户可以根据当前网络状态调整其传输概率以最大化其速率,同时保持所需的信道负载。我们证明了我们的方法在实现用户之间的Nash讨价还价解决方案中起着重要作用。提出了顺序和并行算法,以分布式方式实现目标解决方案。理论和仿真结果均表明了算法的有效性。

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