  Starting from the zero modes of the single and bilayer graphene Hamiltonians
we develop a mechanism to construct the eigenstates and eigenenergies for
Landau levels in noncommutative plane. General formulas for the spectrum of
energies are deduced, for both cases, single and bilayer graphene. In both
cases we find that the effect to introduce noncommutative coordinates is a
shift in the energy spectrum with respect to result obtained in commutative
space.
