  We adapt a simplified version of the Multi-Scale Analysis presented in
\cite{C11} to multi-particle tight-binding Anderson models. Combined with a
recent eigenvalue concentration bound for multi-particle systems \cite{C10},
the new method leads to a simple proof of the multi-particle dynamical
localization with more optimal decay bounds on eigenfunctions than in
\cite{CS09b,AW09a,AW09b}, for a large class of strongly mixing random
potentials. All earlier results required the random potential to be IID. We
also extend the result on multi-particle localization to models with a rapidly
decaying interaction.
