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Distributed Algorithms for Learning and Cognitive Medium Access with Logarithmic Regret

机译:具有对数后悔的学习和认知媒体访问的分布式算法

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The problem of distributed learning and channel access is considered in a cognitive network with multiple secondary users. The availability statistics of the channels are initially unknown to the secondary users and are estimated using sensing decisions. There is no explicit information exchange or prior agreement among the secondary users and sensing and access decisions are undertaken by them in a completely distributed manner. We propose policies for distributed learning and access which achieve order-optimal cognitive system throughput (number of successful secondary transmissions) under self play, i.e., when implemented at all the secondary users. Equivalently, our policies minimize the sum regret in distributed learning and access, which is the loss in secondary throughput due to learning and distributed access. For the scenario when the number of secondary users is known to the policy, we prove that the total regret is logarithmic in the number of transmission slots. This policy achieves order-optimal regret based on a logarithmic lower bound for regret under any uniformly-good learning and access policy. We then consider the case when the number of secondary users is fixed but unknown, and is estimated at each user through feedback. We propose a policy whose sum regret grows only slightly faster than logarithmic in the number of transmission slots.
机译:在具有多个二级用户的认知网络中考虑了分布式学习和频道访问的问题。信道的可用性统计信息最初对于次要用户是未知的,并使用感知决策进行估算。二级用户之间没有明确的信息交换或事先约定,并且它们以完全分布式的方式进行感知和访问决策。我们提出了用于分布式学习和访问的策略,该策略在自已播放时,即在所有次要用户上实施时,实现了顺序最优的认知系统吞吐量(成功的二次传输的数量)。同样,我们的策略可以最大程度地减少分布式学习和访问带来的遗憾,这是由于学习和分布式访问而导致的二级吞吐量的损失。对于策略知道辅助用户数量的情况,我们证明总遗憾的是传输时隙数量是对数的。在任何统一良好的学习和访问策略下,此策略都基于后悔的对数下限,实现了顺序最优的后悔。然后,我们考虑辅助用户数量固定但未知的情况,并通过反馈估算每个用户的数量。我们提出了一种政策,其后悔之和的增长速度仅比传输时隙数的对数增长快。

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