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首页> 外文期刊>IEEE transactions on wireless communications >Dynamic Inter-Operator Spectrum Sharing via Lyapunov Optimization
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Dynamic Inter-Operator Spectrum Sharing via Lyapunov Optimization

机译:通过Lyapunov优化实现动态的运营商间频谱共享

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摘要

The problem of spectrum sharing between two operators in a dynamic network is considered. We allow both operators to share (a fraction of) their licensed spectrum band with each other by forming a common spectrum band. The objective is to maximize the gain in profits of both operators by sharing their licensed spectrum bands rather than using them exclusively, while considering the fairness among the operators. This is modeled as a two-person bargaining problem, and cast as a stochastic optimization. To solve this problem, we propose centralized and distributed dynamic control algorithms. At each time slot, the proposed algorithms perform the following tasks: 1) determine spectrum price for the operators; 2) make flow control decisions of users data; and 3) jointly allocate spectrum band to the operators and design transmit beamformers, which is known as resource allocation (RA). Since the RA problem is NP-hard, we have to rely on sequential convex programming to approximate its solution. To derive the distributed algorithm, we use alternating direction method of multipliers for solving the RA problem. Numerically, we show that the proposed distributed algorithm achieves almost the same performance as the centralized one. Furthermore, the results show that there is a trade-off between the achieved profits of the operators and the network congestion.
机译:考虑了动态网络中两个运营商之间的频谱共享问题。我们允许两家运营商通过形成共同的频谱频段来彼此共享其许可频谱频段的一部分。目的是在考虑运营商之间的公平性的同时,共享他们的许可频段,而不是单独使用它们,以最大化两家运营商的利润。这被建模为两个人的讨价还价问题,并被转换为随机优化。为了解决这个问题,我们提出了集中式和分布式动态控制算法。在每个时隙,所提出的算法执行以下任务:1)确定运营商的频谱价格; 2)制定用户数据的流量控制决策; 3)共同分配频谱带给运营商,并设计发射波束成形器,这被称为资源分配(RA)。由于RA问题是NP难题,因此我们必须依靠顺序凸规划来近似其解决方案。为了推导分布式算法,我们使用乘法器的交替方向方法来解决RA问题。在数值上,我们表明所提出的分布式算法可实现与集中式算法几乎相同的性能。此外,结果表明,在运营商获得的利润与网络拥塞之间需要进行权衡。

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