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Currently displaying 1 – 9 of 9

Order by Relevance | Title | Year of publication

Identités de Bezout analytiques

Seminaire de Théorie des Nombres de Bordeaux

Residue currents and complexity problems

M. Elkadi; A. Yger — 1995

Banach Center Publications

The use of D-modules to study exponential polynomials

C. Berenstein; A. Yger — 1995

Banach Center Publications

This is a summary of recent work where we introduced a class of D-modules adapted to study ideals generated by exponential polynomials.

Traitement du signal et algorithmes explicites de déconvolution

A. Yger; C. A. Berenstein

Séminaire Équations aux dérivées partielles (Polytechnique)

Exponential polynomials and $𝒟$ -modules

C. A. Berenstein; A. Yger — 1995

Compositio Mathematica

Effective Nullstellensatz and geometric degree for zero-dimensional ideals

A. Fabianom; G. Pucci; A. Yger — 1996

Acta Arithmetica

Une formule de Jacobi et ses conséquences

Carlos A. Berenstein; A. Yger — 1991

Annales scientifiques de l'École Normale Supérieure

Analytic Continuation of Currents and Division Problems.

A. YGER; R. Gay; Carlos A. Berenstein — 1989

Forum mathematicum

Sur les systèmes d'équations différence-différentielles

C. A. Berenstein; B. A. Taylor; A. Yger — 1983

Annales de l'institut Fourier

Étant donné un système $(S)$ d’équations différence-différentielles à coefficients constants en deux variables, où les retards sont commensurables, de la forme : $μ_{1} * f = 0$ , $μ_{2} * f = 0$ , si le système n’est pas redondant (i.e. $V {{\hat{μ}}_{1} = {\hat{μ}}_{2} = 0}$ est discrète dans $C^{2}$ ), toute solution $C^{\infty}$ du système admet une représentation $f (x) = Σ a_{γ} (x) e^{i ⟨ γ, x ⟩}$ , où $γ \in V$ , $a_{γ} \in C [x_{1}, x_{2}]$ et $a_{γ} (x) e^{i ⟨ γ, x ⟩}$ est une solution du système $(S)$ . La série est de plus convergente dans $ℰ (R^{2})$ après un groupement de termes indépendant de la solution $f$ .

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