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Efficient and Strategyproof Spectrum Allocations in Multichannel Wireless Networks

机译:多通道无线网络中高效且策略可靠的频谱分配

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In this paper, we study the spectrum assignment problem for wireless access networks. We assume that each secondary user will bid a certain value for exclusive usage of some spectrum channels for a certain time period or for a certain time duration. A secondary user may also require the exclusive usage of a subset of channels, or require the exclusive usage of a certain number of channels. Thus, several versions of problems are formulated under various different assumptions. For the majority of problems, we design PTAS or efficient constant-approximation algorithms such that overall profit is maximized. Here, the profit is defined as the total bids of all satisfied secondary users. As a side product of our algorithms, we are able to show that a previously studied Scheduling Split Interval Problem (SSIP) [CHECK END OF SENTENCE], in which each job is composed of t intervals, cannot be approximated within O(t^{1-epsilon }) for any small epsilon >0 unless {rm NP}={rm ZPP}. Opportunistic spectrum usage, although a promising technology, could suffer from the selfish behavior of secondary users. In order to improve opportunistic spectrum usage, we then propose to combine the game theory with wireless modeling. We show how to design a truthful mechanism based on all of these algorithms such that the best strategy of each secondary user to maximize its own profit is to truthfully report its actual bid.
机译:在本文中,我们研究了无线接入网络的频谱分配问题。我们假设每个二级用户将为某个频谱信道在特定时间段或特定时间段内的独占使用出价某个特定值。次要用户可能还要求排他使用频道的子集,或者要求排他使用一定数量的频道。因此,在各种不同的假设下提出了几种版本的问题。对于大多数问题,我们设计PTAS或有效的恒定近似算法,以使总利润最大化。在此,利润定义为所有满意的二级用户的总出价。作为我们算法的副产品,我们能够证明,以前研究的调度分割间隔问题(SSIP)[句子的检查结束]不能在O(t ^ {除非{rm NP} = {rm ZPP},否则任何大于0的小epsilon都为1-epsilon})。机会频谱的使用虽然是一项有前途的技术,但可能会遭受二级用户的自私行为。为了提高机会频谱的使用,我们建议将博弈论与无线建模相结合。我们展示了如何基于所有这些算法设计一种真实的机制,从而使每个二级用户最大化其自身利润的最佳策略是真实地报告其实际出价。

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