Whitney extension operators without loss of derivatives
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Publication:726761
DOI10.4171/RMI/888zbMath1348.47011arXiv1304.2928WikidataQ125796653 ScholiaQ125796653MaRDI QIDQ726761
Jochen Wengenroth, Enrique Jordá, Leonhard Frerick
Publication date: 14 July 2016
Published in: Revista Matemática Iberoamericana (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1304.2928
Jets in global analysis (58A20) Linear operator methods in interpolation, moment and extension problems (47A57) (C^infty)-functions, quasi-analytic functions (26E10) Functions of several variables (26B99)
Related Items (5)
Whitney extension operators with arbitrary loss of differentiability ⋮ Extension operators for smooth functions on compact subsets of the reals ⋮ Continuously differentiable functions on compact sets ⋮ Equivalence of the global and local Markov inequalities in the complex plane ⋮ Manifolds of Mappings for Continuum Mechanics
Cites Work
- Tame linear extension operators for smooth Whitney functions
- Some examples of \(C^\infty\) extension by linear operators
- Markov's inequality and the existence of an extension operator for \(C^{\infty}\) functions
- Markov's inequality and \(C^{\infty}\) functions on sets with polynomial cusps
- Fortsetzungen von \(C^\infty\)-Funktionen, welche auf einer abgeschlossenen Menge in \(R^ n\) definiert sind
- Geometric and differential properties of subanalytic sets
- Sobolev-Gagliardo-Nirenberg and Markov type inequalities on subanalytic domains
- Degree-independent Sobolev extension on locally uniform domains
- Extension operators for spaces of infinite differentiable Whitney jets
- Hardy and Lipschitz spaces on subsets of $R^{n}$
- Extension of C ∞ Functions Defined in a Half Space
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