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arXiv 0810.1267cs.ITcs.NImath.ITmath.OC
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多址信道中资源分配的信息论与共享论

Information Theory vs. Queueing Theory for Resource Allocation in Multiple Access Channels

Ali ParandehGheibi, Muriel Medard, Asuman Ozdaglar, Atilla Eryilmaz

摘要:

本文研究了在固定发射功率的衰落高斯多址信道中的速率分配问题。我们的目标是最大化一般凹效用函数的预期实现率的用户。在文献中有不同的方法来解决这个问题。从信息论的角度来看,速率分配只使用信道状态信息。排队论方法利用全局队列长度信息进行速率分配,以保证吞吐量最优以及最大化速率的效用函数。在这项工作中,我们使这两种方法之间的连接表明,信息理论容量区域的多址信道和其稳定区域是等价的。此外,我们的数值结果表明,一个简单的贪婪的政策,不使用的长度信息可以优于基于长度的政策的收敛速度和公平性。

英文摘要:

We consider the problem of rate allocation in a fading Gaussian multiple-access channel with fixed transmission powers. The goal is to maximize a general concave utility function of the expected achieved rates of the users. There are different approaches to this problem in the literature. From an information theoretic point of view, rates are allocated only by using the channel state information. The queueing theory approach utilizes the global queue-length information for rate allocation to guarantee throughput optimality as well as maximizing a utility function of the rates. In this work, we make a connection between these two approaches by showing that the information theoretic capacity region of a multiple-access channel and its stability region are equivalent. Moreover, our numerical results show that a simple greedy policy which does not use the queue-length information can outperform queue-length based policies in terms of convergence rate and fairness.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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