Yao Qi, Raja Das, et al.
ISSTA 2009
A model of a packet radio network in which transmitters with range R are distributed according to a twodimensional Poisson point process with density D is examined. To ensure network connectivity, it is shown that πR 2D, the expected number of nearest neighbors of a transmitter, must grow logarithmically with the area of the network. For an infinite area there exists an infinite connected component with nonzero probability if πR2D > N0, for some critical value N0. We show that 2.195 < N0 < 10.526. © 1989 IEEE
Yao Qi, Raja Das, et al.
ISSTA 2009
Apostol Natsev, Alexander Haubold, et al.
MMSP 2007
Rajeev Gupta, Shourya Roy, et al.
ICAC 2006
Yvonne Anne Pignolet, Stefan Schmid, et al.
Discrete Mathematics and Theoretical Computer Science