Pages that link to "Item:Q912320"
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The following pages link to Degree of approximation by lacunary interpolators: (0,\dots ,R-2,R) interpolation (Q912320):
Displaying 12 items.
- New estimates for the differences of positive linear operators (Q342877) (← links)
- Degree of simultaneous approximation of bivariate functions by Gordon operators (Q810788) (← links)
- Convergence of iterates of genuine and ultraspherical Durrmeyer operators to the limiting semigroup: \(C^{2}\)-estimates (Q1041633) (← links)
- Simultaneous approximation by Birkhoff interpolators (Q1293533) (← links)
- On convergent \((0,3)\) interpolation processes (Q1335198) (← links)
- Simultaneous approximation by \((0,\dots,R-2,R)\) interpolators (Q1373470) (← links)
- Classical Kantorovich operators revisited (Q2306728) (← links)
- Properties and applications of \(P_n\)-simple functionals (Q2358772) (← links)
- A quantitative version of Trotter's approximation theorem (Q2370171) (← links)
- The degree of approximation in mean by 2-periodic lacunary interpolatory polynomials (Q3984046) (← links)
- Simultaneous approximation by Bernstein operators in Hölder norms (Q4916112) (← links)
- Quantitative Voronovskaya type results for a sequence of Stancu type operators (Q5028936) (← links)