  The existence of the unique strong solution for a class of stochastic
differential equations with non-Lipschitz coefficients was established
recently. In this paper, we shall investigate the dependence with respect to
the initial values. We shall prove that the non confluence of solutions holds
under our general conditions. To obtain a continuous version, the modulus of
continuity of coefficients is assumed to be less than $\dis
|x-y|\log{1\over|x-y|}$. In this case, it will give rise to a flow of
homeomorphisms if the coefficients are compactly supported.
