  We present a picture of phase transitions of the system with colored
multiplicative noise. Considering the noise amplitude as the power-law
dependence of the stochastic variable $x^a$ we show the way to phase
transitions disorder-order and order-disorder. The governed equations for the
order parameter and one-time correlator are obtained and investigated in
details. The long-time asymptotes in the disordered and ordered domains on the
phase portrait of the system are defined.
