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Scaling Laws for Overlaid Wireless Networks: A Cognitive Radio Network versus a Primary Network

机译:覆盖无线网络的缩放定律:认知无线电网络与主网络

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We study the scaling laws for the throughputs and delays of two coexisting wireless networks that operate in the same geographic region. The primary network consists of Poisson distributed legacy users of density $n$ , and the secondary network consists of Poisson distributed cognitive users of density $m$, with $m>n$. The primary users have a higher priority to access the spectrum without particular considerations for the secondary users, while the secondary users have to act conservatively in order to limit the interference to the primary users. With a practical assumption that the secondary users only know the locations of the primary transmitters (not the primary receivers), we first show that both networks can achieve the same throughput scaling law as what Gupta and Kumar (IEEE Trans. Inf. Theory, vol. 46, no. 2, pp. 388–404, Mar. 2000) established for a standalone wireless network if proper transmission schemes are deployed, where a certain throughput is achievable for each individual secondary user (i.e., zero outage) with high probability. By using a fluid model, we also show that both networks can achieve the same delay-throughput tradeoff as the optimal one established by El Gamal (IEEE Trans. Inf. Theory, vol. 52, no. 6, pp. 2568–2592, Jun. 2006) for a standalone wireless network.
机译:我们研究了在同一地理区域中运行的两个共存无线网络的吞吐量和延迟的缩放定律。主网络由密度为$ n $的Poisson分布式遗留用户组成,辅助网络由密度为$ m $的Poisson分布式认知用户组成,其中$ m> n $。主要用户在没有特别考虑的情况下具有较高的优先级来访问频谱,而次要用户则必须采取保守的行动以限制对主要用户的干扰。在实际假设中,次要用户仅知道主要发送方(而不是主要接收方)的位置的情况下,我们首先证明两个网络都可以实现与Gupta和Kumar相同的吞吐量缩放定律(IEEE Trans。Inf。Theory, (2000年3月,第46卷,第2期,第388–404页),如果部署了正确的传输方案,则可以为每个单独的次要用户(即零中断)以高概率实现一定吞吐量的情况下为独立无线网络建立。通过使用流体模型,我们还表明,这两个网络都可以实现与El Gamal(IEEE Trans。Inf。Theory,第52卷,第6期,第2568–2592页, (2006年6月)用于独立的无线网络。

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