It has recently been recognized that the non-normality of the dynamica
l operator obtained by the linearization of the equations of motion ab
out the strongly sheared background flow plays a central role in the d
ynamics of both fully developed turbulence and laminar/turbulent trans
ition. This advance has led to the development of a deterministic theo
ry for the role of coherent structures in shear turbulence as well as
a stochastic theory for the maintenance of the turbulent state. In thi
s work the theory of stochastically forced non-normal dynamical system
s is extended to explore the possibility of controlling the transition
process and of suppressing fully developed shear turbulence. Modeling
turbulence as a stochastically forced non-normal dynamical system all
ows a great variety of control strategies to be explored and their phy
sical mechanism understood. Two distinct active control mechanisms hav
e been found to produce suppression of turbulent energy by up to 70%.
A physical explanation of these effective control mechanisms is given
and possible applications are discussed. (C) 1996 American Institute o
f Physics.