Approximation of sequences of Phillips operators generated by Dunkl exponential function

In this study, we use the Dunkl analogue properties to study the convergence properties of Phillips operators. By initiating the sequences of the new continuous function $ r_n(x) $ on $ [0, \infty) $, we construct the Phillips operators. We calculate the qualitative outcomes in weighted Korovkin and Korovkin spaces to gain a deeper comprehension of the uniform convergence results of Phillips operators.