We consider infinite systems of stochastic differential equations used to describe the motion of interacting particles in
random media. It is assumed that mass of each particle tends to zero and the density of particles infinitely increases in a
proper way. It is proved that the sequence of the corresponding measure-valued processes converges in distribution. We
also prove existence and uniqueness of a strong solution for the limit equation.
Citation Example:Pilipenko A. Yu., Tantsiura M. V. Limit theorem for coiuntable systems of stochastic differential
equations // Ukr. Mat. Zh. - 2016. - 68, № 10. - pp. 1380-1402.