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In this paper, we consider a generalized Newton method for solving the generalized equation 0 2 F(x)+ T(x), where F is Frechet differentable and T is set valued and maximal monotone. Using the center Lipschitz conditions, we prove the convergence of the method with the following advantages: tighter error estimates on the distances involved and the information on the location of the solution is at least as precise. These advantages were obtained under the same computational cost.

Expanding the applicability of the generalized Newton method for generalized equations