  This paper is devoted to study the approximation properties and rate of
approximation of the Szasz-Mirakjan-Kantrovich-Stancu type polynomials
generated by the Dunkl generalization of the exponential function with respect
to q -calculus. We present approximation properties with the help of well-known
Korovkin's theorem and determine the rat e of convergence in terms of classical
modulus of continuity, the class of Lipschitz functions, Peetre's K-functional,
and the second-order modulus of continuity. Moreover, we obtain the
approximation results for Bivariate case for these operators
