Convexité rationnelle des surfaces lagrangiennes. (Rational convexity of Lagrangian surfaces)
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Publication:913039
DOI10.1007/BF01245091zbMath0699.32008OpenAlexW1991216121MaRDI QIDQ913039
Publication date: 1991
Published in: Inventiones Mathematicae (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/143897
Real submanifolds in complex manifolds (32V40) General geometric structures on manifolds (almost complex, almost product structures, etc.) (53C15) Polynomial convexity, rational convexity, meromorphic convexity in several complex variables (32E20)
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Cites Work
- Uniform approximation by polynomials in two functions
- The hull of a curve in \(\mathbb C^n\)
- An example concerning rational convexity
- Un exemple de disque polynômialement convexe. (An example of a polynomially convex disc)
- Approximation by polynomials in two complex variables
- The analytic part of the Runge hull
- Uniform approximation on smooth curves
- Differentiable manifolds in complex Euclidean space
- Un exemple concernant la convexite par rapport aux polynômes
- Approximation on a disk
- Polynomially and rationally convex sets
- Uniform Approximation on Compact Sets in $\mathsf{C}^n$.
- Approximation Theorems on Differentiable Submanifolds of a Complex Manifold
- Approximation on Disks
- Une Propriete Topologique des Domaines de Runge
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