Control and synchronization of continuous space-extended systems is realize
d by means of a finite number of local tiny perturbations. The perturbation
s are selected by an adaptive technique, and they are able to restore each
of the independent unstable patterns present within a space time chaotic re
gime, as well as to synchronize two space time chaotic states. The effectiv
eness of the method and the robustness against external noise is demonstrat
ed for the amplitude and phase turbulent regimes of the one-dimensional com
plex: Ginzhurg-Landau equation. The problem of the minimum number of local
perturbations necessary to achieve control is discussed as compared with th
e number of independent spatial correlation lengths. [S1063-651X(99)00806-5
].