We consider one-hop communication in wireless networks with random
connections. In the random connection model, the channel powers between
different nodes are drawn from a common distribution in an i.i.d. manner. An
scheme achieving the throughput scaling of order n1/3−δ, for any
δ>0, is proposed, where n is the number of nodes. Such achievable
throughput, along with the order n1/3 upper bound derived by Cui et al.,
characterizes the throughput capacity of one-hop schemes for the class of
connection models with finite mean and variance.Comment: Submitted to IEEE Communications Letter