Singular points of the sum of a Dirichlet series on the convergence line
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Publication:498565
DOI10.1007/s10688-015-0094-zzbMath1325.30002OpenAlexW911671399MaRDI QIDQ498565
A. S. Krivosheev, O. A. Krivosheeva
Publication date: 29 September 2015
Published in: Functional Analysis and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s10688-015-0094-z
Related Items (8)
Domain of existence of the sum of a series of exponential monomials ⋮ The distribution of singular points of the sum of a series of exponential monomials on the boundary of its domain of convergence ⋮ Representation of analytic functions ⋮ Lower bounds for entire functions ⋮ SINGULAR POINTS FOR THE SUM OF A SERIES OF EXPONENTIAL MONOMIALS ⋮ Representation of analytic functions by series of exponential monomials in convex domains and its applications ⋮ The representation by series of exponential monomials of functions from weight subspaces on a line ⋮ Regularly distributed subsets in the complex plane
Cites Work
- A criterion for the fundamental principle to hold for invariant subspaces on bounded convex domains in the complex plane
- Sur la croissance radiale d'une fonction méromorphe
- A fundamental principle for invariant subspaces in convex domains
- Singular points of the sum of a series of exponential monomials on the boundary of the convergence domain
- INVARIANT SUBSPACES OF ANALYTIC FUNCTIONS. III. ON THE EXTENSION OF SPECTRAL SYNTHESIS
- On the Growth of Functions of Mean Type
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