Results 91 to 100 of about 497 (121)

Steklov operators [PDF]

, 2008
Tacelli, Cristian
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Voronovskaja-type theorem for modified Bernstein operators

Journal of Mathematical Analysis and Applications, 2021
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Voronovskaja type approximation theorem for q-Szász-beta operators

Applied Mathematics and Computation, 2014
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YÜKSEL, İSMET, DİNLEMEZ KANTAR, ÜLKÜ   +1 more
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Voronovskaja type theorem for some nonpositive Kantorovich type operators

Carpathian Journal of Mathematics, 2023
In this paper we will study a Voronovskaja type theorem and a simultaneous approximation result for a new class of generalized Bernstein operators. The new operators are obtained using a generalization of Kantorovich's method, namely, we will introduce a sequence of operators $K_n^l=D^l\circ B_{n+l}\circ I^l$, where $B_{n+l}$ are Bernstein operators ...
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Voronovskaja Type Theorems for King Type Operators

Results in Mathematics, 2020
Here the author introduced the King type operators associated to a couple \((A,\tau)\) for a sequence of linear positive operators from \(C [0, 1]\) into \(C [0, 1]\) and \(\tau : [0, 1] \to [0, \infty)\) a continuous strictly increasing function. The concept of the \(\Lambda\)-Voronovskaja property of a function \(f \in C [0, 1]\) with respect to the \
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Voronovskaja Type Theorems and High-Order Convergence Neural Network Operators with Sigmoidal Functions

Mediterranean Journal of Mathematics, 2020
The authors provide an asymptotic formula for neural network (NN for short) operators which are given in terms of sigmoidal functions, i.e., real functions satisfying meaningful assumptions (Theorem 3.1). Also, the authors describe an asymptotic behavior of a finite linear combination of NN type operators (Theorem 4.1).
Danilo Costarelli, Gianluca Vinti
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An intermediate Voronovskaja type theorem

Revista de la Real Academia de Ciencias Exactas, Físicas y Naturales. Serie A. Matemáticas, 2019
For suitable sequences of positive linear operators \(V_n : C[a,b]\rightarrow C[a,b]\) the classical Voronovskaja type results evaluate the limit \(\lim_{n\rightarrow \infty}n(V_n f(x)-f(x))\) where \(f \in C[a,b]\) is twice differentiable at \(x\). The author obtains a Voronovskaja type result of the form \(\lim_{n\rightarrow \infty}\lambda_n(V_n f(x)-
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Quantitative-Voronovskaja-type theorems for novel generalized-Szász–Durrmeyer operators incorporating the Sheffer sequences

The Journal of Analysis, 2022
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Voronovskaja type theorems for positive linear operators related to squared Bernstein polynomials

Positivity, 2018
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Ulrich Abel, Vitaliy Kushnirevych
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Voronovskaja Type Approximation Theorem for q-Szasz–Schurer Operators

2016
In 2011, Ozarslan (Miscolc Math Notes, 12:225–235, 2011) introduced the q-Szasz–Schurer operators and investigated their approximation properties. In the present paper, we state the Voronovskaja-type asymptotic formula for q-analogue of Szasz–Schurer operators.
Tuba Vedi, Mehmet Ali Özarslan
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