We analyze the evolution of a quantum Brownian particle starting from
an initial state that contains correlations between this system and it
s environment. Using a path-integral approach, we obtain a master equa
tion for the reduced density matrix of the system finding relatively s
imple expressions for its time-dependent coefficients. We examine the
evolution of delocalized initial states (Schrodinger cat) investigatin
g the effectiveness of the decoherence process. Analytic results are o
btained for an Ohmic environment (Drude's model) at zero temperature.