A differential Puiseux theorem in generalized series fields of finite rank

Mickaël Matusinski

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Displaying similar documents to “A differential Puiseux theorem in generalized series fields of finite rank”

A proof of the theorem of supports

Thomas Boehme (1985)

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Ordering the set of antichains of an ordered set.

Paulo Ribenboim (1995)

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The support of $ℒ (ξ, η)$ when the supports of $ℒ (η | ξ = x)$ and $ℒ (ξ)$ are given

Daniel Hlubinka (1998)

Acta Universitatis Carolinae. Mathematica et Physica

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On duals of Calderón-Lozanovskiĭ intermediate spaces

Yves Raynaud (1997)

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We give a description of the dual of a Calderón-Lozanovskiĭ intermediate space φ(X,Y) of a couple of Banach Köthe function spaces as an intermediate space ψ(X*,Y*) of the duals, associated with a "variable" function ψ.

On the representation of Dirichlet forms

Lars-Erik Andersson (1975)

Annales de l'institut Fourier

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A general representation theorem is obtained for positive quadratic forms, defined on $C_{00}^{1} (Ω)$ (the space of continuously differentiable functions with compact support contained in $Ω \subset R^{n}$ ) which are local and on which all normal contractions operate.

Some remarks on convolution equations

C. A. Berenstein, M. A. Dostal (1973)

Annales de l'institut Fourier

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Using a description of the topology of the spaces $E^{'} (Ω)$ ( $Ω$ open convex subset of $R^{n}$ ) via the Fourier transform, namely their analytically uniform structures, we arrive at a formula describing the convex hull of the singular support of a distribution $T$ , $T \in E^{'}$ . We give applications to a class of distributions $T$ satisfying $cv. sing. supp. S * T = cv. sing. supp. S + cv. sing. supp. T$ for all $S \in E^{'}$ .

Displaying similar documents to “A differential Puiseux theorem in generalized series fields of finite rank”

A proof of the theorem of supports

Ordering the set of antichains of an ordered set.

The support of ℒ ( ξ , η ) when the supports of ℒ ( η | ξ = x ) and ℒ ( ξ ) are given

On duals of Calderón-Lozanovskiĭ intermediate spaces

On the representation of Dirichlet forms

Some remarks on convolution equations

The support of $ℒ (ξ, η)$ when the supports of $ℒ (η | ξ = x)$ and $ℒ (ξ)$ are given