The closed span of an exponential system in the Banach spaces \(L^p(\gamma, \beta)\) and \(C[\gamma, \beta]\)

DOI10.1016/J.JAT.2011.05.005zbMath1243.30006OpenAlexW1595905738MaRDI QIDQ719367

Elias Zikkos

Publication date: 10 October 2011

Published in: Journal of Approximation Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/j.jat.2011.05.005

zbMATH Keywords

closed spanMüntz-SzászTaylor-Dirichlet series

Mathematics Subject Classification ID

Dirichlet series, exponential series and other series in one complex variable (30B50) Completeness problems, closure of a system of functions of one complex variable (30B60)

Related Items (2)

An addendum to theorems of A. F. Leont'ev and L. Carleson on an infinite order differential equation on a real interval ⋮ Interpolation in \(H^p\) spaces over the right half-plane

Cites Work

• Unnamed Item
• Unnamed Item
• Unnamed Item
• Unnamed Item
• The ``Full Müntz theorem revisited
• Approximation by polynomials
• Muntz type Theorems I
• Generalizations of Müntz’s Theorem via a Remez-type inequality for Müntz spaces
• On a theorem of norman levinson and a variation of the fabry gap theorem
• The ``Full Clarkson–Erdős–Schwartz Theorem on the closure of non-dense Müntz spaces
• Entire Functions and Muntz-Szasz Type Approximation
• On Hyperdirichlet Series and on Related Questions of the General Theory of Functions
• The ``full Müntz theorem in \(L_p[0,1\) for \(0<p<\infty\).]

This page was built for publication: The closed span of an exponential system in the Banach spaces \(L^p(\gamma, \beta)\) and \(C[\gamma, \beta]\)