Abstract
In this paper, we construct Kantorovich type Szasz-Mirakjan operators generated by Dunkl generalization of the exponential function via q-integers. We obtain some approximation results via well-known Korovkin's type theorem for these operators and study convergence properties by using the modulus of continuity. Furthermore, we obtain the rate of convergence in terms of the classical, second-order, and weighted modulus of continuity.