Entropy numbers of finite-dimensional Lorentz space embeddings

The sequence of entropy numbers quantifies the degree of compactness of a linear operator acting between quasi-Banach spaces. We determine the asymptotic behavior of entropy numbers in the case of natural embeddings between finite-dimensional Lorentz spac

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Publication Details

Journal
Studia Mathematica
Published
2025-01-01
DOI
https://doi.org/10.4064/sm240409-15-2
Citations
3
Primary Topic
Advanced Operator Algebra Research
Type
article
Field-Weighted Citation Impact
11.08

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article

Entropy numbers of finite-dimensional Lorentz space embeddings

Joscha Prochno, Jan Vybíral, Mathias Sonnleitner
3 citations
Studia Mathematica
Advanced Operator Algebra Research
11.08
article

Entropy numbers of finite-dimensional Lorentz space embeddings

Joscha Prochno, Jan Vybíral, Mathias Sonnleitner
article en
3 citations

Abstract

The sequence of entropy numbers quantifies the degree of compactness of a linear operator acting between quasi-Banach spaces. We determine the asymptotic behavior of entropy numbers in the case of natural embeddings between finite-dimensional Lorentz spac

Studia Mathematica
Johannes Kepler University of Linz (AT), University of Passau (DE), Czech Technical University in Prague (CZ)
Deutsche Forschungsgemeinschaft, Grantová Agentura České Republiky, Austrian Science Fund
Openalex Percentile: Top 2%
Advanced Operator Algebra Research
11.08
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