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- W2951355584 abstract "Given a graph G, we construct a simple, convex polytope whose face poset is based on the connected subgraphs of G. This provides a natural generalization of the Stasheff associahedron and the Bott-Taubes cyclohedron. Moreover, we show that for any simplicial Coxeter system, the minimal blow-ups of its associated Coxeter complex has a tiling by graph-associahedra. The geometric and combinatorial properties of the complex as well as of the polyhedra are given. These spaces are natural generalizations of the Deligne-Knudsen-Mumford compactification of the real moduli space of curves." @default.
- W2951355584 created "2019-06-27" @default.
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- W2951355584 date "2004-07-13" @default.
- W2951355584 modified "2023-09-27" @default.
- W2951355584 title "Coxeter Complexes and Graph-Associahedra" @default.
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