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This article investigates the Euler-Maruyama approximation procedure forstochastic differential equations in the framework of G-Browinian motion withnon-linear growth and non-Lipschitz conditions. Subject to non-linear growthcondition, it is revealed that the Euler-Maruyama approximate solutions arebounded in M^2_G.In view ofnon-linear growth and non-uniform Lipschitzconditions,we give estimates for the difference between the exact solution Z(t)and approximate solutions Zq(t) of SDEs in the framework of G-Brownia nmotion.

Estimates for the difference between approximate and exact solutions to stochastic differential equations in the G-framework