  Systems far from equilibrium approach stability slowly due to "anti-mixing"
characterized by regions of the phase-space that remain disconnected after
prolonged action of the flow. We introduce the Optimal Growth Mode (OGM) to
capture this slow initial relaxation. The OGM is calculated from Markov
matrices approximating the action of the Fokker-Planck operator onto the phase
space. It is obtained as the mode having the largest growth in energy before
decay. Important nuances between the OGM and the more traditional slowest
decaying mode are detailed in the case of the Lorenz 63 model. The implications
for understanding how complex systems respond to external forces, are
discussed.
