On Banach frameness of degenerate weighted exponential system

This work deals with the frameness of weighted exponential system E ( ω , Z ) = { ω ( t ) e i n t } n ∈ Z in the space L p ( − π , π ) , p > 1 , with the weight function ω ( t ) of general form. Basis properties of E ( ω , Z ) in L p ( − π , π ) , p > 1 , are studied, in other words, the crite...

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Bibliographic Details
Published in:	Fixed point theory and algorithms for sciences and engineering Vol. 2025; no. 1; pp. 26 - 15
Main Authors:	Ismailov, Migdad I., Simsir Acar, Kader
Format:	Journal Article
Language:	English
Published:	Cham Springer International Publishing 23.09.2025 Springer Nature B.V SpringerOpen
Subjects:	Analysis Applications of Mathematics Atomic properties Banach spaces Basicity Completeness Decomposition Differential Geometry Frameness Mathematical and Computational Biology Mathematics Mathematics and Statistics Minimality Muckenhoupt condition Topology Weighted exponential system Weighting functions 46B15 Completeness 46E30 Minimality Muckenhoupt condition Basicity 42C15 Weighted exponential system Frameness
ISSN:	2730-5422, 2730-5422
Online Access:	Get full text
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