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Canonical bases for Hecke algebra quotients.

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Canonical bases for Hecke algebra quotients. / Green, R. M.; Losonczy, J.
In: Mathematical Research Letters, Vol. 6, No. 2, 1999, p. 213-222.

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

Harvard

Green, RM & Losonczy, J 1999, 'Canonical bases for Hecke algebra quotients.', Mathematical Research Letters, vol. 6, no. 2, pp. 213-222. <http://www.mrlonline.org/mrl/1999-006-002/1999-006-002-009.html>

APA

Green, R. M., & Losonczy, J. (1999). Canonical bases for Hecke algebra quotients. Mathematical Research Letters, 6(2), 213-222. http://www.mrlonline.org/mrl/1999-006-002/1999-006-002-009.html

Vancouver

Green RM, Losonczy J. Canonical bases for Hecke algebra quotients. Mathematical Research Letters. 1999;6(2):213-222.

Author

Green, R. M. ; Losonczy, J. / Canonical bases for Hecke algebra quotients. In: Mathematical Research Letters. 1999 ; Vol. 6, No. 2. pp. 213-222.

Bibtex

@article{31184e3c44954dae8de37612eae003eb,
title = "Canonical bases for Hecke algebra quotients.",
abstract = "We establish the existence of an IC basis for the generalized Temperley--Lieb algebra associated to a Coxeter system of arbitrary type. We determine this basis explicitly in the case where the Coxeter system is simply laced and the algebra is finite dimensional.",
author = "Green, {R. M.} and J. Losonczy",
year = "1999",
language = "English",
volume = "6",
pages = "213--222",
journal = "Mathematical Research Letters",
publisher = "International Press of Boston, Inc.",
number = "2",

}

RIS

TY - JOUR

T1 - Canonical bases for Hecke algebra quotients.

AU - Green, R. M.

AU - Losonczy, J.

PY - 1999

Y1 - 1999

N2 - We establish the existence of an IC basis for the generalized Temperley--Lieb algebra associated to a Coxeter system of arbitrary type. We determine this basis explicitly in the case where the Coxeter system is simply laced and the algebra is finite dimensional.

AB - We establish the existence of an IC basis for the generalized Temperley--Lieb algebra associated to a Coxeter system of arbitrary type. We determine this basis explicitly in the case where the Coxeter system is simply laced and the algebra is finite dimensional.

M3 - Journal article

VL - 6

SP - 213

EP - 222

JO - Mathematical Research Letters

JF - Mathematical Research Letters

IS - 2

ER -