Unique pseudo-expectations for hereditarily essential $C^*$-inclusions

The $C^*$-inclusion $\mathcal A \subseteq \mathcal B$ is said to be hereditarily essential if for every intermediate $C^*$-algebra $\mathcal A \subseteq \mathcal C \subseteq \mathcal B$ and every non-zero ideal $\{0\} \neq \mathcal J \lhd \mathcal C$, we

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Publication Details

Journal
Studia Mathematica
Published
2025-01-01
DOI
https://doi.org/10.4064/sm240627-12-3
Primary Topic
Optimization and Variational Analysis
Type
article
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article

Unique pseudo-expectations for hereditarily essential $C^*$-inclusions

Vrej Zarikian
Studia Mathematica
Optimization and Variational Analysis
article

Unique pseudo-expectations for hereditarily essential $C^*$-inclusions

Vrej Zarikian
article en

Abstract

The $C^*$-inclusion $\mathcal A \subseteq \mathcal B$ is said to be hereditarily essential if for every intermediate $C^*$-algebra $\mathcal A \subseteq \mathcal C \subseteq \mathcal B$ and every non-zero ideal $\{0\} \neq \mathcal J \lhd \mathcal C$, we

Studia MathematicaVol. 283(1)
United States Naval Academy (US)
Reduced inequalities
Openalex Percentile: Top 85%
Optimization and Variational Analysis
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Unique pseudo-expectations for hereditarily essential $C^*$-inclusions — Vrej Zarikian · Studia Mathematica (2025) | TGRS Research Map | TGRS