Statistical approximation by a modification of -Meyer-Kِnig and Zeller operators

In this work, we introduce a modification of the q -Meyer-König and Zeller operators, and investigate the Korovkin type statistical approximation properties of this modification via A -statistical convergence. Also we prove that this modification provides a better estimation than the q -MKZ operators on the interval [ α n , 1 ) ⊂ [ 1 2 , 1 ) by means of the modulus of continuity.