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On the Theoretical Gap of Channel Hopping Sequences With Maximum Rendezvous Diversity in the Multichannel Rendezvous Problem
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On the Theoretical Gap of Channel Hopping Sequences With Maximum Rendezvous Diversity in the Multichannel Rendezvous Problem

Cheng-Shang Chang, Jang-Ping SheuYi-Jheng Lin
IEEE/ACM Transactions on Networking
2021

摘要

Clocks Cognitive radio IEEE transactions Multichannel rendezvous Partitioning algorithms Receivers Synchronization Tools worst case analysis. Software Computer Science Applications Computer Networks and Communications Electrical and Electronic Engineering
In the literature, there are several well-known periodic channel hopping (CH) sequences that can achieve maximum rendezvous diversity in a cognitive radio network (CRN). For a CRN with N channels, it is known that the period of such a CH sequence is at least N&null The asymptotic approximation ratio, defined as the ratio of the period of a CH sequence to the lower bound N&null when N &null &null, is still 2.5 for the best known CH sequence in the literature. An open question in the multichannel rendezvous problem is whether it is possible to construct a periodic CH sequence that has the asymptotic approximation ratio of 1. In this paper, we tighten the theoretical gap by proposing CH sequences, called IDEAL-CH, that have the asymptotic approximation ratio of 2. For a weaker requirement that only needs the two users to rendezvous on one commonly available channel in a period, we propose channel hopping sequences, called ORTHO-CH, with period (2p +1)p, where p is the smallest prime not less than N.

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