Asymptotic theorems for Durrmeyer sampling operators with respect to the \(L^p\)-norm

DOI10.1007/978-3-031-41130-4_2zbMATH Open1547.94209MaRDI QIDQ6608644

Publication date: 20 September 2024

Asymptotic approximations, asymptotic expansions (steepest descent, etc.) (41A60) Rate of convergence, degree of approximation (41A25) Sampling theory in information and communication theory (94A20)

Cites Work

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On the boundedness of singular integrals in Morrey spaces and its preduals
A note on rate of convergence of double singular integral operators
Asymptotic formulae for linear combinations of generalized sampling operators
A unifying approach to convergence of linear sampling type operators in Orlicz spaces
On approximation properties of generalized Kantorovich-type sampling operators
On approximation methods generated by Bochner-Riesz kernels
Convergence of iterates of genuine and ultraspherical Durrmeyer operators to the limiting semigroup: \(C^{2}\)-estimates
The sampling theorem and linear prediction in signal analysis
A general approximation approach for the simultaneous treatment of integral and discrete operators
A Nice representation for a link between Baskakov- and Szász-Mirakjan-Durrmeyer operators and their Kantorovich variants
Inverse results of approximation and the saturation order for the sampling Kantorovich series
The genuine Bernstein-Durrmeyer operators revisited
The limiting behavior of certain sampling series and cardinal splines
\(L^p\)-approximation by truncated max-product sampling operators of Kantorovich-type based on Fejér kernel
Approximation properties of the sampling Kantorovich operators: regularization, saturation, inverse results and Favard classes in \(L^p\)-spaces
Linear prediction and simultaneous approximation by \(m\)-th order Kantorovich type sampling series
How sharp is the Jensen inequality?
Saturation by the Fourier transform method for the sampling Kantorovich series based on bandlimited kernels
A comparison between the sampling Kantorovich algorithm for digital image processing with some interpolation and quasi-interpolation methods
A new construction of the Clifford-Fourier kernel
Classical and approximate sampling theorems; studies in the \(L^{p}(\mathbb R)\) and the uniform norm
Approximation by max-product sampling operators based on sinc-type kernels
Quantitative Voronovskaja formulae for generalized Durrmeyer sampling type series
Approximation Results for a General Class of Kantorovich Type Operators
A general approximation result for nonlinear integral operators and applications to signal processing^*
Five short stories about the cardinal series
A Theory for Sampling Signals From a Union of Subspaces
Approximation by boolean sums of positive linear operators III: Estimates for some numerical approximation schemes
An Inverse Result of Approximation by Sampling Kantorovich Series
On Window Methods in Generalized Shannon Sampling Operators
Reconstruction of signals inL^p(ℝ)-space by generalized sampling series based on linear combinations ofB-splines†
Inequalities.
On the convergence properties of sampling Durrmeyer‐type operators in Orlicz spaces
On Urysohn type generalized sampling operators

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