多小区OFDMA网络下行链路调度重述:从全基站协调到实用方案

Yigit Ozcan, C. Rosenberg
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引用次数: 3

摘要

研究了OFDMA蜂窝网络下行链路上的用户调度问题。我们的目标是找到多单元系统的最佳系统范围调度,以了解完全协调的调度可以在多大程度上提高性能。这是一个高度非凸整数问题。我们提出了一种用可解的符号规划问题来求解该问题的上界的方法。利用信号问题的解可以导出原全局调度问题的可行解。我们用数值方法证明了上界与可行解之间的差距很小。然后,我们提供了同质和异构网络的结果。在同构情况下,我们表明协调调度明显优于使用基于等功率的本地调度的简单基准测试。然而,集中式调度程序非常复杂,它需要系统中所有的通道状态信息。因此,我们利用系统范围问题的可行解,推导出一种基于参数化良好的软频率复用和简单的局部调度程序的实用方案。结果表明,该方案的调度性能仅比实际方案提高20%。我们所研究的方法也可以用来求异构网络的上界。我们将充分协调所有基站调度得到的解与齐次情况下得到的实际方案进行了比较,结果表明,这些方案的上界与最佳方案的性能差为21%,这再次提出了协调的必要性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Revisiting Downlink Scheduling in a Multi-Cell OFDMA Network: From Full Base Station Coordination to Practical Schemes
We revisit the user scheduling problem on the downlink of OFDMA cellular networks. Our aim is to find the optimal system-wide schedule of a multi-cell system to understand how much a fully coordinated scheduling could improve performance. It is a highly non-convex integer problem. We propose a method to upper bound this problem by a signo-mial programming problem that can be solved. The solution to the signomial problem can be used to derive a feasible solution to the original global scheduling problem. We show numerically that the gap between the upper bound and that feasible solution is very small. We then provide results both for homogeneous and heterogeneous networks. In the homogeneous case, we show that the coordinated scheduling significantly outperforms a simple benchmark that uses a local scheduling based on equal power. However, the centralized scheduler is very complex and it requires all the channel state information in the system. Therefore, we use the feasible solutions to the system-wide problem to derive a practical scheme based on a well-parameterized soft frequency reuse and a simple local scheduler. We show that the coordinated scheduling performs only 20% better than this practical scheme. The method we study can also be applied to obtain an upper bound for the case of heterogeneous networks. We compare the solution obtained by fully coordinating the scheduling of all the base stations with practical schemes inspired by the one obtained for the homogeneous case and show that the difference between the upper bound and the performance of the best of these schemes is 21%, which again questions the need for coordination.
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