Projective C*-Algebras and Boundary Maps
Terry A. Loring
TL;DR
This paper explores the relationship between boundary maps in K-theory and surjective mappings from projective to semiprojective C*-algebras, providing a new perspective on their structural connections.
Contribution
It introduces a novel framework expressing boundary maps in K-theory via surjections from projective C*-algebras to semiprojective C*-algebras.
Findings
Boundary maps are characterized through surjections from projective C*-algebras.
Provides a new approach to understanding K-theory boundary maps.
Connects projective and semiprojective C*-algebras in K-theoretic context.
Abstract
Both boundary maps in K-theory are expressed in terms of surjections from projective C*-algebras to semiprojective C*-algebras.
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Taxonomy
TopicsAdvanced Operator Algebra Research · Advanced Topics in Algebra · Advanced Banach Space Theory