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- Vexillary_permutation abstract "In mathematics, a vexillary permutation is a permutation μ of the positive integers containing no subpermutation isomorphic to the permutation (2143); in other words, there do not exist four numbers i < j < k < l with μ(j) < μ(i) < μ(l) < μ(k). They were introduced by Lascoux and Schützenberger (1982, 1985). The word "vexillary" means flag-like, and comes from the fact that vexillary permutations are related to flags of modules.Guibert, Pergola & Pinzani (2001) showed that vexillary involutions are enumerated by Motzkin numbers.".
- Vexillary_permutation wikiPageExternalLink books?id=BvLuAAAAMAAJ.
- Vexillary_permutation wikiPageID "31942906".
- Vexillary_permutation wikiPageRevisionID "564042365".
- Vexillary_permutation hasPhotoCollection Vexillary_permutation.
- Vexillary_permutation last "Lascoux".
- Vexillary_permutation last "Schützenberger".
- Vexillary_permutation year "1982".
- Vexillary_permutation year "1985".
- Vexillary_permutation subject Category:Permutation_patterns.
- Vexillary_permutation comment "In mathematics, a vexillary permutation is a permutation μ of the positive integers containing no subpermutation isomorphic to the permutation (2143); in other words, there do not exist four numbers i < j < k < l with μ(j) < μ(i) < μ(l) < μ(k). They were introduced by Lascoux and Schützenberger (1982, 1985).".
- Vexillary_permutation label "Vexillary permutation".
- Vexillary_permutation sameAs m.0gvtxhl.
- Vexillary_permutation sameAs Q7923887.
- Vexillary_permutation sameAs Q7923887.
- Vexillary_permutation wasDerivedFrom Vexillary_permutation?oldid=564042365.
- Vexillary_permutation isPrimaryTopicOf Vexillary_permutation.