Traces, bitraces and hilbert algebras
Copyright policy ) Yood, B.;
Traces, bitraces and hilbert algebras
The author shows that a *-algebra \(A\) has a non-trivial trace if there is a *-homomorphism of \(A\) onto a non-zero Hilbert algebra \(K\), and conversely a non-trivial trace on a normed *-algebra \(A\) satisfying \(A^ 2\) is dense in \(A\) gives rise to a non-zero *-homomorphism of \(A\) onto a Hilbert algebra.
- Pennsylvania State University United States
Hilbert algebra, Linear function spaces and their duals, *-algebra, *-homomorphism, non-trivial trace, Hilbert algebras
Hilbert algebra, Linear function spaces and their duals, *-algebra, *-homomorphism, non-trivial trace, Hilbert algebras
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This is an alternative to the "Influence" indicator, which also reflects the overall/total impact of an article in the research community at large, based on the underlying citation network (diachronically).
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