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A Superprocess with Upper Confidence Bounds for Cooperative Spectrum Sharing

机译:具有上限置信范围的协作频谱共享超过程

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Cooperative Spectrum Sharing (CSS) is an appealing approach for primary users (PUs) to share spectrum with secondary users (SUs) because it increases the transmission range or rate of the PUs. Most previous works are focused on developing complex algorithms which may not be fast enough for real-time variations such as channel availability and/or assume perfect information about the network. Instead, we develop a learning mechanism for a PU to enable CSS in a strongly incomplete information scenario with low computational overhead. Our mechanism is based on a Markovian variant of multi-armed bandits (MABs) called superprocess, enhanced with the concept of Upper Confidence Bound (UCB) from stochastic MABs. By means of Monte-Carlo evaluations we show that, despite its low computational overhead, it converges to a low regret solution outperforming baseline approaches such as epsilon-greedy. This algorithm can be extended to include more sophisticated features while maintaining its desirable properties such as low computational overhead and fast speed of convergence.
机译:合作频谱共享(CSS)是一种吸引主要用户(PU)与次要用户(SU)共享频谱的方法,因为它增加了PU的传输范围或速率。以前的大多数工作都集中在开发复杂的算法上,这些算法对于诸如频道可用性之类的实时变化可能不够快,并且/或者假定有关网络的完美信息。取而代之的是,我们为PU开发了一种学习机制,可以在信息量非常不完整的情况下以较低的计算开销启用CSS。我们的机制基于称为超级进程的多臂土匪(MAB)的马尔可夫变体,并通过随机MAB的上限可信度(UCB)概念进行了增强。通过蒙特卡洛评估,我们表明,尽管计算量较低,但收敛到了性能优于基准方法(例如epsilon-greedy)的低后悔解决方案。该算法可以扩展为包括更复杂的功能,同时保持其所需的属性,例如较低的计算开销和快速的收敛速度。

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