Abstract
Bernstein operator of rough $I-$ core of triple sequences
Highlights
The notion of rough convergence has firstly been presented by Phu [10,11,12] in finite dimensional normed spaces
The author illustrated that this set LI Mxr is closed, convex and bounded; and he at the same time proposed the concept about the rough Cauchy sequence
The author again examined the connections among rough convergence and the other types of convergence and the dependence for LI Mxr on the roughness having degree of r
Summary
The notion of rough convergence has firstly been presented by Phu [10,11,12] in finite dimensional normed spaces. It is said that a triple sequence of Bernstein-Stancu polynomials S rst,p,q ( f, x) in a metric space (X, |., .|) and r ≥ 0 be a real number is r-convergent to ( f, x), denoted by S rst,p,q ( f, x) →r ( f, x), if for any
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