This cluster of papers explores statistical convergence in approximation theory, functional analysis, and sequence spaces. It covers topics such as approximation theorems, double sequences, Bernstein polynomials, ideal convergence, and summability methods. The research also delves into applications in Orlicz spaces and Kantorovich operators.
Statistical Convergence; Approximation Theorems; Double Sequences; Bernstein Polynomials; Sequence Spaces; Ideal Convergence; Summability Methods; Kantorovich Operators; Orlicz Spaces; Functional Analysis