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On the Linear Span of the Projections in Certain Simple C-algebras
by
Marcoux, L.W.
in
Algebra
/ Associative rings and algebras
/ College mathematics
/ Commutators
/ Exact sciences and technology
/ Hilbert spaces
/ Linear and multilinear algebra, matrix theory
/ Mathematical theorems
/ Mathematics
/ Nonassociative rings and algebras
/ Operator algebras
/ Operator theory
/ Sciences and techniques of general use
/ Supernaturalism
/ Topping
2002
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On the Linear Span of the Projections in Certain Simple C-algebras
by
Marcoux, L.W.
in
Algebra
/ Associative rings and algebras
/ College mathematics
/ Commutators
/ Exact sciences and technology
/ Hilbert spaces
/ Linear and multilinear algebra, matrix theory
/ Mathematical theorems
/ Mathematics
/ Nonassociative rings and algebras
/ Operator algebras
/ Operator theory
/ Sciences and techniques of general use
/ Supernaturalism
/ Topping
2002
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Do you wish to request the book?
On the Linear Span of the Projections in Certain Simple C-algebras
by
Marcoux, L.W.
in
Algebra
/ Associative rings and algebras
/ College mathematics
/ Commutators
/ Exact sciences and technology
/ Hilbert spaces
/ Linear and multilinear algebra, matrix theory
/ Mathematical theorems
/ Mathematics
/ Nonassociative rings and algebras
/ Operator algebras
/ Operator theory
/ Sciences and techniques of general use
/ Supernaturalism
/ Topping
2002
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On the Linear Span of the Projections in Certain Simple C-algebras
Journal Article
On the Linear Span of the Projections in Certain Simple C-algebras
2002
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Overview
In this paper we show that if a C*-algebra 𝒜 admits a certain 3 × 3 matrix decomposition, then every commutator in 𝒜 can be written as a linear combination of at most 84 projections in A. In certain C*-algebras, this is sufficient to allow us to show that every element is a linear combination of a fixed finite number of projections from the algebra.
Publisher
Department of Mathematics INDIANA UNIVERSITY,Indiana University
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