A linear extension operator for Whitney fields on closed o-minimal sets

Wiesław Pawłucki

Displaying similar documents to “A linear extension operator for Whitney fields on closed o-minimal sets”

The Denjoy-Clarkson property with respect to Hausdorff measures for the gradient mapping of functions of several variables

Miroslav Zelený (2008)

Annales de l’institut Fourier

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We construct a differentiable function $f : R^{n} \to R$ ( $n \geq 2$ ) such that the set ${(\nabla f)}^{- 1} (B (0, 1))$ is a nonempty set of Hausdorff dimension $1$ . This answers a question posed by Z. Buczolich.

Simultaneous reduction to normal forms of commuting singular vector fields with linear parts having Jordan blocks

Masafumi Yoshino, Todor Gramchev (2008)

Annales de l’institut Fourier

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We study the simultaneous linearizability of $d$ –actions (and the corresponding $d$ -dimensional Lie algebras) defined by commuting singular vector fields in $ℂ^{n}$ fixing the origin with nontrivial Jordan blocks in the linear parts. We prove the analytic convergence of the formal linearizing transformations under a certain invariant geometric condition for the spectrum of $d$ vector fields generating a Lie algebra. If the condition fails and if we consider the situation where small denominators...

Inversion of incidence mappings.

Krämer, Helmut (1997)

Séminaire Lotharingien de Combinatoire [electronic only]

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On one problem of Smale.

Tomberg, Eh.A., Yakubovich, V.A. (2000)

Siberian Mathematical Journal

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Regular Expression Quantifiers - at least m Occurrences

Michał Trybulec (2008)

Formalized Mathematics

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This is the second article on regular expression quantifiers. [4] introduced the quantifiers m to n occurrences and optional occurrence. In the sequel, the quantifiers: at least m occurrences and positive closure (at least 1 occurrence) are introduced. Notation and terminology were taken from [8], several properties of regular expressions from [7].MML identifier: FLANG 3, version: 7.8.05 4.89.993

On solvability of fourth order operator-diferential equations of elliptic type on weight spaces.

Ismailova, M. (2009)

Bulletin of TICMI

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