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Generalized Modulus of Smoothness and K-functional.

Communications on Applied Nonlinear Analysis
Many articles introduced about direct and inverse theorems interims of ordinary modulus of smoothness andK-functional. Here we shall define a generalized modulus of smoothness andK-functional, then we prove they are equivalent.
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Direct Jackson-type estimate for the general modulus of smoothness in the nonperiodic case

Mathematical Notes, 2015
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Equivalence of K-functionals and modulus of smoothness generated by the (k,n)-Fourier transform

Asian-European Journal of Mathematics
By considering a generalized translation operator related to the [Formula: see text]-Fourier transform, we define the corresponding modulus of smoothness and [Formula: see text]-functionals. We prove their equivalence in [Formula: see text], extending classical results to this generalized harmonic analysis framework. This lays the groundwork for future
Mehrez Mannai   +2 more
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On Jackson theorems for the generalized modulus of smoothness

1985
The authors prove the following interesting theorem: Let \(\lambda >- 1,1\leq ...
Potapov, M. K., Fedorov, V. M.
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Embeddings of Sobolev-type spaces into generalized Hölder spaces involving \(k\)-modulus of smoothness

2015
Filling a hole in the literature, the authors establish necessary and sufficient conditions for continuous embeddings of both nonhomogeneous Sobolev spaces \(W^k\,X(\mathbb{R}^n)\) and homogeneous Sobolev space \(W^k\,X(\mathbb{R}^n)\), modelled upon rearrangement-invariant Banach function space \(X(\mathbb{R}^n)\), into generalized Hölder spaces ...
Gogatishvili, A. (Amiran)   +3 more
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Equivalence of K-functionals and modulus of smoothness for Laguerre type operator

Journal of Pseudo-Differential Operators and Applications, 2021
Larbi Rakhimi, R Daher
exaly  

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