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Opportunistic Wireless Relay Networks: Diversity-Multiplexing Tradeoff

机译:机会性无线中继网络:分集复用的权衡

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The performance of many opportunistic relay networks has been unknown in part because opportunistic analysis relies on independence assumptions that break down in many interesting and useful network topologies. This paper develops techniques that expand opportunistic analysis to a broader class of networks, proposes new opportunistic methods for several network geometries, and analyzes them in the high-SNR regime. For each of the geometries studied in the paper, we analyze the opportunistic DMT of several relay protocols, including amplify-and-forward, decode-and-forward, compress-and-forward, nonorthogonal amplify-forward, and dynamic decode-forward. Among the highlights of the results: In a variety of multi-user single-relay networks, simple selection strategies are developed and shown to be DMT-optimal. It is shown that compress-forward relaying achieves the DMT upper bound in the opportunistic multiple-access relay channel as well as in the opportunistic $ntimes n$ user network with relay. Other protocols, e.g., dynamic decode-forward, are shown to be near optimal in several cases. Finite-precision feedback is analyzed for the opportunistic multiple-access relay channel, the opportunistic broadcast relay channel, and the opportunistic gateway channel, and is shown to be almost as good as full channel state information.
机译:许多机会中继网络的性能尚不明确,部分原因是机会分析依赖于独立性假设,这些假设在许多有趣且有用的网络拓扑结构中均被分解。本文开发了将机会分析扩展到更广泛的网络类别的技术,针对几种网络几何结构提出了新的机会方法,并在高SNR体制下对其进行了分析。对于本文研究的每个几何,我们分析了几种中继协议的机会DMT,包括放大转发,解码转发,压缩转发,非正交放大转发和动态解码转发。结果的亮点包括:在各种多用户单中继网络中,开发了简单的选择策略,并显示出DMT最优。结果表明,压缩转发中继在机会多址中继信道以及带有中继的机会$ ntimes n $用户网络中达到DMT上限。其他协议,例如动态解码转发,在几种情况下被证明是最佳的。分析了机会多址中继信道,机会广播中继信道和机会网关信道的有限精度反馈,并显示出与全信道状态信息几乎一样好的结果。

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