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A Solomon descent theory for the wreath products G ~ S_n

We propose an analogue of Solomon's descent theory for the case of a wreath product G ~ S_n, where G is a finite abelian group. Our construction mixes a number of ingredients: Mantaci-Reutenauer algebras, Specht's theory for the representations of wreath products, Okada's extension to wreath products of the Robinson-Schensted correspondence, Poirier's quasisymmetric functions. We insist on the functorial aspect of our definitions and explain the relation of our results with previous work concerning the hyperoctaedral group.

preprint2005arXivOpen access
Pierre BaumannChristophe Hohlweg
math.COmath.RA
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Pierre BaumannChristophe Hohlweg

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