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Classifying Higher Rank Toeplitz Operators.

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

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Classifying Higher Rank Toeplitz Operators. / Power, S.C.
In: New York Journal of Mathematics, Vol. 13, 16.08.2007, p. 271-298.

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

Harvard

Power, SC 2007, 'Classifying Higher Rank Toeplitz Operators.', New York Journal of Mathematics, vol. 13, pp. 271-298. <http://nyjm.albany.edu/j/2007/13-14.html>

APA

Power, S. C. (2007). Classifying Higher Rank Toeplitz Operators. New York Journal of Mathematics, 13, 271-298. http://nyjm.albany.edu/j/2007/13-14.html

Vancouver

Power SC. Classifying Higher Rank Toeplitz Operators. New York Journal of Mathematics. 2007 Aug 16;13:271-298.

Author

Power, S.C. / Classifying Higher Rank Toeplitz Operators. In: New York Journal of Mathematics. 2007 ; Vol. 13. pp. 271-298.

Bibtex

@article{31fff8eac68b498e81c118d0055f726b,
title = "Classifying Higher Rank Toeplitz Operators.",
abstract = "To a higher rank directed graph (Λ, d), in the sense of Kumjian and Pask, 2000, one can associate natural noncommutative analytic Toeplitz algebras, both weakly closed and norm closed. We introduce methods for the classification of these algebras in the case of single vertex graphs.",
author = "S.C. Power",
note = "The final, definitive version of this article has been published in the Journal, New York Journal of Mathematics 13, 2007, {\textcopyright} New York Journal of Mathematics.",
year = "2007",
month = aug,
day = "16",
language = "English",
volume = "13",
pages = "271--298",
journal = "New York Journal of Mathematics",
issn = "1076-9803",
publisher = "Electronic Journals Project",

}

RIS

TY - JOUR

T1 - Classifying Higher Rank Toeplitz Operators.

AU - Power, S.C.

N1 - The final, definitive version of this article has been published in the Journal, New York Journal of Mathematics 13, 2007, © New York Journal of Mathematics.

PY - 2007/8/16

Y1 - 2007/8/16

N2 - To a higher rank directed graph (Λ, d), in the sense of Kumjian and Pask, 2000, one can associate natural noncommutative analytic Toeplitz algebras, both weakly closed and norm closed. We introduce methods for the classification of these algebras in the case of single vertex graphs.

AB - To a higher rank directed graph (Λ, d), in the sense of Kumjian and Pask, 2000, one can associate natural noncommutative analytic Toeplitz algebras, both weakly closed and norm closed. We introduce methods for the classification of these algebras in the case of single vertex graphs.

M3 - Journal article

VL - 13

SP - 271

EP - 298

JO - New York Journal of Mathematics

JF - New York Journal of Mathematics

SN - 1076-9803

ER -