Pages that link to "Item:Q5488130"
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The following pages link to Iterates of a class of discrete linear operators via contraction principle. (Q5488130):
Displaying 16 items.
- On the iterates of positive linear operators preserving the affine functions (Q994305) (← links)
- IFS on a metric space with a graph structure and extensions of the Kelisky-Rivlin theorem (Q1025024) (← links)
- New rates of convergence for the iterates of some positive linear operators (Q1674207) (← links)
- Rate of approximation by finite iterates of \(q\)-Durrmeyer operators (Q1700592) (← links)
- Iterates of Bernstein type operators on a triangle with all curved sides (Q1725063) (← links)
- On a \(q\)-analogue of Stancu operators (Q2379248) (← links)
- Structure properties for binomial operators (Q2422476) (← links)
- New quantitative results for the convergence of the iterates of some positive linear operators (Q2424858) (← links)
- Asymptotic properties of powers of linear positive operators which preserve \(e_2\) (Q2429107) (← links)
- New properties for the \(p\) variables Stancu operators (Q2884240) (← links)
- A fixed point theorem for JS-contraction type mappings with applications to polynomial approximations (Q5020935) (← links)
- Convergence of Iterates of <i>α</i>-Bernstein Type Operators via Fixed Point of Generalized JS-Contraction Type Mappings (Q5085206) (← links)
- Convergence of iterates of q-Bernstein and (p,q)-Bernstein operators and the Kelisky-Rivlin type theorem (Q5087820) (← links)
- Approximation by Cheney-Sharma Chlodovsky operators (Q5160549) (← links)
- (Q5212941) (← links)
- Estimates related to the iterates of positive linear operators and their multidimensional analogues (Q6126585) (← links)
