  We study the thermodynamics of a scalar field on a noncommutative disc
implementing the boundary as the limit case of an interaction with an
appropriately chosen confining background. We explicitly obtain expressions for
thermodynamic potentials of gases of particles obeying different statistics. In
order to do that, we derive an asymptotic expansion for the density of the
zeros of Laguerre polynomials. As a result we prove that the Bose-Einstein
condensation in the noncommutative disc does not take place.
