Sur l'op\'erateur $\bar{\partial}$ et les fonctions diff\'erentiables au sens de Whitney dans un domaine $q$-convexe de $\mathbb{C}^n$
Eramane Bodian, Salomon Sambou

TL;DR
This paper addresses the solution of the arar problem for differential forms within Whitney's framework, specifically in the context of q-convex domains in complex n-space.
Contribution
It provides a solution to the arar problem for Whitney differentiable functions in q-convex domains, extending previous results to this setting.
Findings
Solved the arar problem for Whitney differentiable forms
Extended arar theory to q-convex domains
Established existence results in complex analysis for Whitney functions
Abstract
We solve the -problem for differential forms in the sens of Whitney.
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Taxonomy
TopicsFunctional Equations Stability Results · Advanced Banach Space Theory · Mathematical and Theoretical Analysis
