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Consider $n$ sensors whose positions are represented by $n$ uniform,independent and identically distributed random variables assuming values in theopen unit interval $(0,1)$. A natural way to guarantee connectivity in theresulting sensor network is to assign to each sensor as its range, the maximumof the two possible distances to its two neighbors. The interference at a givensensor is defined as the number of sensors that have this sensor within theirrange. In this paper we prove that the expected maximum interference of thesensors is $\Theta (\sqrt{\ln n})$.

A Tight Bound on the Maximum Interference of Random Sensors in the Highway Model