Publication date
January 2015
DOI Publisher
American Mathematical Society (AMS)Abstract
International audienceWe show that the vertex barycenter of generalized associahedra and permutahedra coincide for any finite Coxeter system
International audienceWe show that the vertex barycenter of generalized associahedra and permutahedra coincide for any finite Coxeter system
Graph associahedra are natural generalizations of the classical associahedra. They provide polytopal...
This paper shows the polytopality of any finite type $\mathbf{g}$-vector fan, acyclic or not. In fac...
AbstractWe prove a conjecture of F. Chapoton relating certain enumerative invariants of (a) the clus...
International audienceWe show that the vertex barycenter of generalized associahedra and permutahedr...
Abstract. We show that the vertex barycenter of generalized associahedra and permutahedra coincide f...
AbstractGiven a finite Coxeter system (W,S) and a Coxeter element c, or equivalently an orientation ...
We generalize the brick polytope of V. Pilaud and F. Santos to spherical subword complexes for finit...
International audienceWe generalize the brick polytope of V. Pilaud and F. Santos to spherical subwo...
International audienceWe generalize the brick polytope of V. Pilaud and F. Santos to spherical subwo...
In this article, we show that Loday’s realization of the associahedron has the the same center of gr...
We describe many different realizations with integer coordinates for the associahedron (i.e. the Sta...
AbstractGiven any finite graph, we offer a simple realization of its corresponding graph associahedr...
An associahedron is a polytope whose vertices correspond to triangulations of a convex polygon and w...
AbstractGiven a graph Γ, we construct a simple, convex polytope, dubbed graph-associahedra, whose fa...
International audienceGraph associahedra are polytopes realizing the nested complex N(G) on connecte...
Graph associahedra are natural generalizations of the classical associahedra. They provide polytopal...
This paper shows the polytopality of any finite type $\mathbf{g}$-vector fan, acyclic or not. In fac...
AbstractWe prove a conjecture of F. Chapoton relating certain enumerative invariants of (a) the clus...
International audienceWe show that the vertex barycenter of generalized associahedra and permutahedr...
Abstract. We show that the vertex barycenter of generalized associahedra and permutahedra coincide f...
AbstractGiven a finite Coxeter system (W,S) and a Coxeter element c, or equivalently an orientation ...
We generalize the brick polytope of V. Pilaud and F. Santos to spherical subword complexes for finit...
International audienceWe generalize the brick polytope of V. Pilaud and F. Santos to spherical subwo...
International audienceWe generalize the brick polytope of V. Pilaud and F. Santos to spherical subwo...
In this article, we show that Loday’s realization of the associahedron has the the same center of gr...
We describe many different realizations with integer coordinates for the associahedron (i.e. the Sta...
AbstractGiven any finite graph, we offer a simple realization of its corresponding graph associahedr...
An associahedron is a polytope whose vertices correspond to triangulations of a convex polygon and w...
AbstractGiven a graph Γ, we construct a simple, convex polytope, dubbed graph-associahedra, whose fa...
International audienceGraph associahedra are polytopes realizing the nested complex N(G) on connecte...
Graph associahedra are natural generalizations of the classical associahedra. They provide polytopal...
This paper shows the polytopality of any finite type $\mathbf{g}$-vector fan, acyclic or not. In fac...
AbstractWe prove a conjecture of F. Chapoton relating certain enumerative invariants of (a) the clus...
Add to ORKG