Abstract
In this paper, we propose an efficient method to approximate bivariate functions by Szasz-Mirakjan operators via Dunkl generalization. More precisely, we generalize the Dunkl formation of Szasz-Mirakjan operators by introducing the exponential functions and obtain the approximation by means of well-known Korovkin's theorem, modulus of continuity, Lipschitz functions and Peetre's K-functional. Next, we also discuss approaches of approximation by the operators in space of Bogel continuous functions.