Interacting random walk in a dynamical random environment. II. The environment "from the point of view of the particle".

For the same model as in the paper I we now consider the "environment from the point of view of the random walk", which is a field with Markov evolution. We prove that as time grows its distribution tends to a limit which is absolutely continuous with respect to the unperturbed equilibrium distributions. Its correlations decay for d≥ 3 as e^{-\al t}\over t^{d/2}