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Lower Bound for Node Buffer Size in Intermittently Connected Wireless Networks

机译:间歇连接的无线网络中节点缓冲区大小的下界

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摘要

We study the fundamental lower bound for node buffer size in intermittently connected wireless networks. The intermittent connectivity is caused by the possibility of node inactivity due to some external constraints. We find even with infinite channel capacity and node processing speed, buffer occupation in each node does not approach zero in a static random network where each node keeps a constant message generation rate. Given the condition that each node has the same probability $(p)$ of being inactive during each time slot, there exists a critical value $(p_c(lambda ))$ for this probability from a percolation-based perspective. When $(pp_c(lambda ))$, the network is in the subcritical case, and there is a tight lower bound $(Theta (sqrt{n}))$ for buffer occupation, where $(n)$ is the number of nodes in the network.
机译:我们研究间歇连接的无线网络中节点缓冲区大小的基本下限。由于某些外部约束,节点不活动的可能性导致了间歇性连接。我们发现,即使具有无限的信道容量和节点处理速度,在每个节点保持恒定消息生成速率的静态随机网络中,每个节点的缓冲区占用也不会接近零。给定条件,即每个节点在每个时隙内处于非活动状态的概率相同,从基于渗流的角度来看,该概率存在一个临界值$(p_c(lambda))$。当$(pp_c(lambda))$处于次临界状态时,缓冲区占用存在一个严格的下限$(Theta(sqrt {n}))$,其中$(n)$是网络中的节点。

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