  Impulsive control is used to suppress the chaotic behavior in an
one-dimensional discrete supply and demand dynamical system. By perturbing
periodically the state variable with constant impulses, the chaos can be
suppressed. It is proved analytically that the obtained orbits are bounded and
periodic. Moreover, it is shown for the first time that the difference
equations with impulses, used to control the chaos, can generate hidden chaotic
attractors. To the best of the authors knowledge, this interesting feature has
not yet been discussed. The impulsive algorithm can be used to stabilize chaos
in other classes of discrete dynamical systems.
