标题：L p $L^{p}$ ( p ≥ 2 ) $(p\geq2)$ -strong convergence in averaging principle for multivalued stochastic differential equation with non-Lipschitz coefficients
摘要：We investigate the averaging principle for multivalued stochastic differential equations (MSDEs) driven by a random process under non-Lipschitz conditions. We consider the convergence of solutions in L p ( p ≥ 2 ) $L^{p}~(p\geq2)$ and in probability between the MSDEs and the corresponding averaged MSDEs.
