Sevda Orhan

Korovkin-Type Theorems for Modular --Statistical Convergence

We deal with a new type of statistical convergence for double sequences, called --statistical convergence, and we prove a Korovkin-type approximation theorem with respect to this type of convergence in modular spaces. Finally, we give some application to moment-type operators in Orlicz spaces.

\(K_{a}\)-convergence and Korovkin type approximation

In the present paper, we study a Korovkin type approximation theorem in the setting of

Statistical e-Convergence of Bögel-Type Continuous Functions

K_{a}

Statistically Relatively Uniform Convergence of Positive Linear Operators

Ka-convergence that contains the classical result. We also study the rate of

Statistical \fancyscript{A}-summation process and Korovkin type approximation theorem on modular spaces

K_{a}

Triangular A-Statistical Approximation by Double Sequences of Positive Linear Operators

Ka-convergence and afterwards, we give some concluding remarks.