MAKE A NON-WANDERING POINT PERIODIC AND STABLE BY SMALL CONTROL LAW
利用小控制律使非游荡点成为稳定周期点

In this paper an important problem in chaos control theory, that is, the possibility of generating a new stable periodic solution by small control law for a dynamical system is discussed. It is proved that a solution with an initial point being non-wandering can become asymptotically stable by small control law. This shows that the popular opinion that small control law is not able to create a new periodic point is untrue.