On the approximation properties of bivariate $(p,q)-$Bernstein operators

Abstract

In the present study, we have given a corrigendum to our paper on the approximation properties of bivariate $(p,q)-$Bernstein operators. Recently, we \cite{kar} have defined the bivariate $(p,q)-$Bernstein operators. Later, we have aware of Acar et. al \cite{acar} already have given some moments. In this case, we have revised \cite[Lemma 2.3]{kar}.

References in corpus (3)

• (p,q)-Generalization of Szasz-Mirakyan Operators
• On the fundamental theorem of $(p,q)$-calculus and some $(p,q)$-Taylor formulas
• Some Approximation Results by $(p,q)$-analogue of Bernstein-Stancu Operators (Revised)

Cited by in corpus (3)

• Approximation by Meyer-Konig and Zeller Operators using (p, q)-CALCULUS
• Statistical approximation by $(p,q)$-analogue of Bernstein-Stancu Operators
• Statistical approximation properties of (p, q)-Szasz-Mirakjan Kantorovich operators