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- W2949891637 abstract "Let SYT_n be the set of all standard Young tableaux with n cells. After recalling the definitions of four partial orders, the weak, KL, geometric and chain orders on SYT_n and some of their crucial properties, we prove three main results: (i)Intervals in any of these four orders essentially describe the product in a Hopf algebra of tableaux defined by Poirier and Reutenauer. (ii) The map sending a tableau to its descent set induces a homotopy equivalence of the proper parts of all of these orders on tableaux with that of the Boolean algebra 2^{[n-1]}. In particular, the Mobius function of these orders on tableaux is (-1)^{n-3}. (iii) For two of the four orders, one can define a more general order on skew tableaux having fixed inner boundary, and similarly analyze their homotopy type and Mobius function." @default.
- W2949891637 created "2019-06-27" @default.
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- W2949891637 date "2005-09-07" @default.
- W2949891637 modified "2023-10-03" @default.
- W2949891637 title "Properties of four partial orders on standard Young tableaux" @default.
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