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Considering a wireless multi-hop network where a total of n nodes are randomly, independently and uniformly distributed in a unit square in R 2 and each node has a uniform transmission power, a fundamental problem is to investigate the connectivity of such networks. In this letter, we prove that the probability of having a connected network and the probability of having no isolated node asymptotically converges to the same value as n goes to infinity for an arbitrary wireless channel model satisfying certain intuitively reasonable conditions.
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Ta et al. (2009) studied this question.
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