  We consider a single-cell network of random transmitters and fixed relays in
a bounded domain of Euclidean space. The transmitters arrive over time and
select one relay according to a spatially inhomogeneous preference kernel. Once
a transmitter is connected to a relay, the connection remains and the relay is
occupied. If an occupied relay is selected by another transmitters with later
arrival time, this transmitter becomes frustrated. We derive a large deviation
principle for the space-time evolution of frustrated transmitters in the
high-density regime.
