Abstract In this paper, we study the exotic Landau problem at the classical level where two
conserved quantities are derived. At the quantum level, the corresponding quantum
operators of the conserved quantities provide two oscillator representations from which
we derive two Boson Fock spaces. Using the normalized coherent states which are
the minimum uncertainty states on noncommutative configuration space isomorphic
to each of the boson Fock space, we form entangled coherent states which are Bell-
like states labeled quasi-Bell states. The effect of non-maximality of a quasi-Bell state
based quantum channel is investigated in the context of a teleportation of a qubit.