Turkish Journal of Mathematics
Article Title
Higher Order Generalization of Positive Linear Operators Defined by a Class of Borel Measures
DOI
-
Abstract
In the present paper, we introduce a sequence of linear operators, which is a higher order generalization of positive linear operators defined by a class of Borel measures studied in [2]. Then, using the concept of A-statistical convergence we obtain some approximation results which are stronger than the aspects of the classical approximation theory.
Keywords
Statistical convergence, A-statistical convergence, positive linear operators, regular matrices, the elements of the Lipschitz class, Korovkin-type approximation theorem
First Page
333
Last Page
339
Recommended Citation
DUMAN, OKTAY (2007) "Higher Order Generalization of Positive Linear Operators Defined by a Class of Borel Measures," Turkish Journal of Mathematics: Vol. 31: No. 3, Article 7. Available at: https://journals.tubitak.gov.tr/math/vol31/iss3/7
