Bellamy, G. (2012) The Calogero-Moser partition for G(m,d,n). Nagoya Mathematical Journal, 207, pp. 47-77.
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Publisher's URL: http://projecteuclid.org/euclid.nmj/1343309818
Abstract
We show that it is possible to deduce the Calogero-Moser partition of the irreducible representations of the complex reflection groups G(m,d,n) from the corresponding partition for G(m,1,n). This confirms, in the case W = G(m,d,n), a conjecture of Gordon and Martino relating the Calogero-Moser partition to Rouquier families for the corresponding cyclotomic Hecke algebra.
Item Type: | Articles |
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Status: | Published |
Refereed: | Yes |
Glasgow Author(s) Enlighten ID: | Bellamy, Professor Gwyn |
Authors: | Bellamy, G. |
Subjects: | Q Science > QA Mathematics |
College/School: | College of Science and Engineering > School of Mathematics and Statistics > Mathematics |
Research Group: | Algebra |
Journal Name: | Nagoya Mathematical Journal |
ISSN: | 0027-7630 |
ISSN (Online): | 2152-6842 |
Published Online: | 01 September 2012 |
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