  We consider a noncommutative description of graphene. This description
consists of a Dirac equation for massless Dirac fermions plus noncommutative
corrections, which are treated in the presence of an external magnetic field.
We argue that, being a two-dimensional Dirac system, graphene is particularly
interesting to test noncommutativity. We find that momentum noncommutativity
affects the energy levels of graphene, but that it does not entail any kind of
correction to the Hall conductivity.
