Discrete Models: Combinatorics, Computation, and Geometry, DM-CCG 2001
Robert Cori and Jacques Mazoyer and Michel Morvan and Rémy Mosseri (eds.)
DMTCS Conference Volume AA (2001), pp. 123-132
| author: | François Boulier, Florent Hivert, Daniel Krob and Jean-Christophe Novelli |
|---|---|
| title: | Pseudo-Permutations II: Geometry and Representation Theory |
| keywords: | Hyperplane Arrangements, Symmetric Group, Permutations, q-analogs |
| abstract: | In this paper, we provide the second part of the study of the pseudo-permutations. We first derive a complete analysis of the pseudo-permutations, based on hyperplane arrangements, generalizing the usual way of translating the permutations. We then study the module of the pseudo-permutations over the symmetric group and provide the characteristics of this action. |
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| reference: | François Boulier and Florent Hivert and Daniel Krob and Jean-Christophe Novelli (2001), Pseudo-Permutations II: Geometry and Representation Theory, in Discrete Models: Combinatorics, Computation, and Geometry, DM-CCG 2001, Robert Cori and Jacques Mazoyer and Michel Morvan and Rémy Mosseri (eds.), Discrete Mathematics and Theoretical Computer Science Proceedings AA, pp. 123-132 |
| bibtex: | For a corresponding BibTeX entry, please consider our BibTeX-file. |
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