Results 71 to 80 of about 276 (127)
How far is the Borel map from being surjective in quasianalytic ultradifferentiable classes?, [PDF]
, 2018 peer reviewedThe Borel map $j^{\infty}$ takes germs at 0 of smooth functions to the sequence of iterated partial derivatives at 0. In the literature, it is well known that the restriction of $j^{\infty}$ to the germs of quasianalytic ultradifferentiable ...
Schindl, Gerhard, Esser, Céline
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Ultradifferentiable functions on smooth plane curves
Journal of Mathematical Analysis and Applications, 2004 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Ultradifferentiable CR manifolds [PDF]
, 2017 Das Hauptthema dieser Arbeit ist die Untersuchung der Regularität von CR Abbildungen zwischen ultradifferenzierbaren CR Mannigfaltigkeiten. Ultradifferenzierbar ist hier im Sinne von Denjoy-Carleman Klassen gemeint, d.h.
Fürdös, Stefan
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Genericity and classes of ultradifferentiable functions [PDF]
, 2014 As surprising as it may seem, there exist infinitely differentiable functions which are nowhere analytic. When such an unexpected object is found, a natural question is to ask whether many similar ones may exist. A classical technique is to use the Baire
Esser, Céline
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Existence and regularity of ultradifferentiable periodic solutions to certain vector fields [PDF]
, 2023 We consider a class of first-order partial differential operators, acting on the space of ultradifferentiable periodic functions, and we describe their range by using the following conditions on the coefficients of the operators: the connectedness of ...
Gonzalez, Rafael B.
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Sheafs of ultradifferentiable functions
An abstract theory of ultradifferentiable sheafs is developed. Moreover, various applications to the theory of linear partial differential equations, differential geometry and, in particular, CR geometry are discussed.
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Optimal Flat Functions in Carleman-Roumieu Ultraholomorphic Classes in Sectors. [PDF]
Results Math, 2023 Jiménez-Garrido J +3 more
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Extension of Functions with ω-Rapid Polynomial Approximation [PDF]
, 1995 For a weight function ω : [0, ∞[ → [0, ∞[ we denote by E(ω)(RN) the class of all ω-ultradifferentiable functions of Beurling type on RN. Each element in E(ω)(RN) is a function with ω-rapid polynomial approximation on each compact set K ⊂ of RN, whenever ...
Franken, U.
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Nonlinear Conditions for Ultradifferentiability. [PDF]
J Geom Anal, 2021 Nenning DN, Rainer A, Schindl G.
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Extension maps in ultradifferentiable and ultraholomorphic function spaces [PDF]
, 2000 The problem of the existence of extension maps from 0 to ℝ in the setting of the classical ultradifferentiable function spaces has been solved by Petzsche [9] by proving a generalization of the Borel and Mityagin theorems for $C^{∞}$-spaces.
Schmets, Jean, Valdivia, Manuel
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