General results concerning the asymptotic behaviour of the solution of the Robbins–Monro type stochastic differential equations are presented. In particular, the rate of convergence of the solution as is established. Moreover, it is shown that Z admits an asymptotic expansion which enables one to obtain the asymptotic distribution of the randomly normed solution from a martingale limit theorem.
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Lazrieva et al. (2003) studied this question.
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