Weighted \(\overline{\partial}\)-integral representations of \(C^1\)-functions in \(\mathbb C^n\)
From MaRDI portal
Publication:416310
DOI10.1155/2012/265092zbMath1239.32003OpenAlexW2077936699WikidataQ58908168 ScholiaQ58908168MaRDI QIDQ416310
Publication date: 10 May 2012
Published in: Journal of Function Spaces and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2012/265092
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Integral formulas for the \(\partial\overline\partial\)-equation and zeros of bounded holomorphic functions in the unit ball
- Formules explicites pour les solutions minimales de l'équation \(\overline\partial u=f\) dans la boule et dans le polydisque de \(\mathbb C^n\)
- Henkin-Ramirez kernels with weight factors
- Integral representations and uniqueness theorems for entire functions of several variables
- The weighted integral representations of functions in the polydisc and in the space \(\mathbb{C}^ n\)
- Weighted integral representations of smooth or holomorphic functions in the unit disk and in the complex plane
- Weighted<ovl>∂</ovl>-integral representations in matrix domains
- Formulars for the $L^2$-minimal solutions of the $\partial\bar{\partial}$-equation in the unit ball of $\mathsf{C}^N$
- Valeurs au bord pour les solutions de l'opérateur $d^n$, et caractérisation des zéros des fonctions de la classe de Nevanlinna
- Canonical homotopy operators for the $\overline{\partial}$ complex in strictly pseudoconvex domains
- Approximate formulas for canonical homotopy operators for the $\bar \partial$ complex in strictly pseudoconvex domains
- On canonical homotopy operators for \(\overline{\partial}\) in Fock type spaces in \(\mathbb R^n\)
