Synopses & Reviews
This monograph deals with the quantitative overconvergence phenomenon in complex approximation by various operators. The book is divided into three chapters. First, the results for the Schurer-Faber operator, Beta operators of first kind, Bernstein-Durrmeyer-type operators and Lorentz operator are presented. The main focus is on results for several q-Bernstein kind of operators with q > 1, when the geometric order of approximation
Synopsis
This monograph presents quantitative overconvergence results in complex approximation. It generalizes and extends the results for certain cases of the complex q-Bernstein operators. Each chapter includes notes and open problems.
Table of Contents
Overconvergence in C of Some Bernstein-Type Operators.- Overconvergence and Convergence in C of Some Integral