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- W2895963877 abstract "In 1986 Stanley associated to a poset the order polytope. The close interplay between its combinatorial and geometric properties makes the order polytope an object of tremendous interest. Double posets were introduced in 2011 by Malvenuto and Reutenauer as a generalization of Stanleys labelled posets. A double poset is a finite set equipped with two partial orders. To a double poset Chappell, Friedl and Sanyal (2017) associated the double order polytope. They determined the combinatorial structure for the class of compatible double posets. In this paper we generalize their description to all double posets and we classify the 2-level double order polytopes." @default.
- W2895963877 created "2018-10-26" @default.
- W2895963877 creator A5062937109 @default.
- W2895963877 date "2018-10-24" @default.
- W2895963877 modified "2023-09-27" @default.
- W2895963877 title "Incompatible double posets and double order polytopes" @default.
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