Interpolation on plane sets in \({\mathbb{C}}^ 2\)

DOI10.5802/afst.752zbMath0786.32015OpenAlexW2086437583MaRDI QIDQ1261241

D. E. Papush, Alexander Russakovskij

Publication date: 31 August 1993

Published in: Annales de la Faculté des Sciences de Toulouse. Mathématiques. Série VI (Search for Journal in Brave)

Full work available at URL: http://www.numdam.org/item?id=AFST_1992_6_1_3_337_0

zbMATH Keywords

holomorphic functionsgrowth estimatesanalytic varietiesinterpolatory divisors

Mathematics Subject Classification ID

Continuation of analytic objects in several complex variables (32D15) Nevanlinna theory; growth estimates; other inequalities of several complex variables (32A22) Holomorphic functions of several complex variables (32A10)

Related Items

Complete interpolating sequences for Fourier transforms supported by convex symmetric pol\-y\-gons, Multivariate Gabor frames and sampling of entire functions of several variables, On the Dependence of Analytic Solutions of Partial Differential Equations on the Right-Hand Side

Cites Work

• Interpolation problems in \(C^ n\) with applications to harmonic analysis
• Entire functions of several variables with a regular set of flat zeros
• Interpolation with discrete sets in \(\mathbb{C}^ l\)
• The regularity of growth of entire functions whose zeros are hyperplanes
• О продолжении с оценками функции, голоморфной на алгебраическом множестве
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