Synchronization features are explored for a pair of chaotic high-dimensiona
l bidirectionally coupled structurally nonequivalent systems. We find tao r
egimes of synchronization in dependence on the coupling strength: creation
of a lower dimensional chaotic state, and for larger coupling a transition
toward a stable periodic motion. We characterize this new state, showing th
at it is associated with an abrupt transition in the Lyapunov spectrum. The
robustness of this state against noise is discussed, and the use of this d
ynamical property as a possible approach for the control of chaos is outlin
ed.