We show that for any randomized broadcast protocol for radio networks,
there exists a network in which the expected time to broadcast a mess
age is Omega(Dlog(N/D)), where D is the diameter of the network and N
is the number of nodes. This implies a tight lower bound of Omega(Dlog
N) for any D less than or equal to N1-epsilon, where epsilon > 0 is a
ny constant.