Abstract
The structure of a O-Hecke algebra H of type (W, R) over a field is examined. H has 2n distinct irreducible representations, where n = \ R |, all of which are one-dimensional, and correspond in a natural way with subsets of R. H can be written as a direct sum of 2” indecomposable left ideals, in a similar way to Solomon's (1968) decomposition of the underlying Coxeter group W. © 1979, Australian Mathematical Society. All rights reserved.
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CITATION STYLE
APA
Norton, P. N. (1979). O-Hecke Algebras. Journal of the Australian Mathematical Society, 27(3), 337–357. https://doi.org/10.1017/S1446788700012453
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