Norm closed operator ideals in Lorentz sequence spaces
Anna Kaminska, Alexey I. Popov, Eugeniu Spinu, Adi Tcaciuc, Vladimir, G. Troitsky
TL;DR
This paper investigates the structure of closed operator ideals within the algebra of operators on Lorentz sequence spaces, providing insights into their algebraic and topological properties.
Contribution
It offers a detailed analysis of the closed algebraic ideals in the operator algebra on Lorentz sequence spaces, a topic not extensively explored before.
Findings
Characterization of closed ideals in Lorentz sequence space operator algebra
Identification of maximal and minimal ideals
Structural insights into the algebraic hierarchy of operator ideals
Abstract
In this paper, we study the structure of closed algebraic ideals in the algebra of operators acting on a Lorentz sequence space.
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