  We study an interacting box-particle system on a one-dimensional periodic
ring involving two species of particles $A$ and $B$. In this model, from a
randomly chosen site, a particle of species $A$ can hop to its right neighbor
with a rate that depends on the number of particles of the species $B$ at that
site. On the other hand, particles of species $B$ can be transferred between
two neighboring sites with rates that depends on the number of particles of
species $B$ at the two adjacent sites$-$this process however can occur only
when the two sites are devoid of particles of the species $A$. We study
condensation transition for a specific choice of rates and find that the system
shows a reentrant phase transition of species $A$ $-$ the species $A$ passes
successively through fluid-condensate-fluid phases as the coupling parameter
between the dynamics of the two species is varied. On the other hand, the
transition of species $B$ is from condensate to fluid phase and hence does not
show reentrant feature.
