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A properly infinite Banach *-algebra with a non-zero, bounded trace

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A properly infinite Banach *-algebra with a non-zero, bounded trace. / Dales, H. G.; Laustsen, Niels J.; Read, Charles J.
In: Studia Mathematica, Vol. 155, No. 2, 01.04.2003, p. 107-129.

Research output: Contribution to Journal/Magazine › Journal article › peer-review

Harvard

Dales, HG, Laustsen, NJ & Read, CJ 2003, 'A properly infinite Banach *-algebra with a non-zero, bounded trace', Studia Mathematica, vol. 155, no. 2, pp. 107-129. https://doi.org/10.4064/sm155-2-2

APA

Dales, H. G., Laustsen, N. J., & Read, C. J. (2003). A properly infinite Banach *-algebra with a non-zero, bounded trace. Studia Mathematica, 155(2), 107-129. https://doi.org/10.4064/sm155-2-2

Vancouver

Dales HG, Laustsen NJ, Read CJ. A properly infinite Banach *-algebra with a non-zero, bounded trace. Studia Mathematica. 2003 Apr 1;155(2):107-129. doi: 10.4064/sm155-2-2

Author

Dales, H. G. ; Laustsen, Niels J. ; Read, Charles J. / A properly infinite Banach *-algebra with a non-zero, bounded trace. In: Studia Mathematica. 2003 ; Vol. 155, No. 2. pp. 107-129.

Bibtex

@article{913feef743c0410d80d7f7420580e7ea,
title = "A properly infinite Banach *-algebra with a non-zero, bounded trace",
abstract = "A properly infinite C-algebra has no non-zero traces. We construct properly infinite Banach -algebras with non-zero, bounded traces, and show that there are even such algebras which are fairly \close{"} to the class of C algebras, in the sense that they can be hermitian or -semisimple.",
author = "Dales, {H. G.} and Laustsen, {Niels J.} and Read, {Charles J.}",
year = "2003",
month = apr,
day = "1",
doi = "10.4064/sm155-2-2",
language = "English",
volume = "155",
pages = "107--129",
journal = "Studia Mathematica",
issn = "0039-3223",
publisher = "Instytut Matematyczny",
number = "2",

}

RIS

TY - JOUR

T1 - A properly infinite Banach *-algebra with a non-zero, bounded trace

AU - Dales, H. G.

AU - Laustsen, Niels J.

AU - Read, Charles J.

PY - 2003/4/1

Y1 - 2003/4/1

N2 - A properly infinite C-algebra has no non-zero traces. We construct properly infinite Banach -algebras with non-zero, bounded traces, and show that there are even such algebras which are fairly \close" to the class of C algebras, in the sense that they can be hermitian or -semisimple.

AB - A properly infinite C-algebra has no non-zero traces. We construct properly infinite Banach -algebras with non-zero, bounded traces, and show that there are even such algebras which are fairly \close" to the class of C algebras, in the sense that they can be hermitian or -semisimple.

U2 - 10.4064/sm155-2-2

DO - 10.4064/sm155-2-2

M3 - Journal article

VL - 155

SP - 107

EP - 129

JO - Studia Mathematica

JF - Studia Mathematica

SN - 0039-3223

IS - 2

ER -