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Code-Based Neighbor Discovery Protocols in Mobile Wireless Networks

机译:移动无线网络中基于代码的邻居发现协议

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In mobile wireless networks, the emerging proximity-based applications have led to the need for highly effective and energy-efficient neighbor discovery protocols. However, existing works cannot realize the optimal worst-case latency in the symmetric case, and their performances with asymmetric duty cycles can still be improved. In this paper, we investigate asynchronous neighbor discovery through a code-based approach, including the symmetric and asymmetric cases. We derive the tight worst-case latency bound in the case of symmetric duty cycle. We design a novel class of symmetric patterns called Diff-Codes, which is optimal when the Diff-Code can be extended from a perfect difference set. We further consider the asymmetric case and design ADiff-Codes. To evaluate (A)Diff-Codes, we conduct both simulations and testbed experiments. Both simulation and experiment results show that (A)Diff-Codes significantly outperform existing neighbor discovery protocols in both the median case and worst case. Specifically, in the symmetric case, the maximum worst-case improvement is up to 50%; in both symmetric and asymmetric cases, the median case gain is as high as 30%.
机译:在移动无线网络中,新兴的基于邻近的应用导致对高效和节能的邻居发现协议的需求。但是,现有工作无法在对称情况下实现最佳的最坏情况下的等待时间,并且仍然可以改善其在非对称占空比下的性能。在本文中,我们通过基于代码的方法(包括对称和非对称情况)来研究异步邻居发现。在对称占空比的情况下,我们推导出了最严格的最坏情况下的延迟范围。我们设计了一类新颖的对称模式,称为Diff-Codes,当可以从理想差集扩展Diff-Code时,这是最佳选择。我们进一步考虑不对称情况并设计ADiff码。为了评估(A)Diff-Code,我们进行了仿真和试验台实验。仿真和实验结果均表明,在中值情况和最坏情况下,(A)Diff-Code均明显优于现有的邻居发现协议。具体而言,在对称情况下,最大最坏情况下的改进高达50%;在对称和非对称情况下,中值情况下的增益高达30%。

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