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Associaèdre — Wikipédia
https://fr.wikipedia.org/wiki/Associaèdre
Christophe Hohlweg et Carsten E. M. C. Lange, « Realizations of the associahedron and cyclohedron », Discrete & Computational Geometry, vol. 37, no 4, ...Associahedron - Wikipedia, the free encyclopedia
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In mathematics, an associahedron Kn is an (n − 2)-dimensional convex polytope in which each vertex corresponds to a way of correctly inserting opening and ...
associahedron in nLab
ncatlab.org/nlab/show/associahedronTraduire cette page
2 déc. 2015 - For n ≥ 1 n \geq 1 the associahedron K n K_n is an ( n − 2 ) (n-2) -dimensional polyhedron whose i i -dimensional cells are, for 0 ≤ i ≤ n − 2 0 ...associahedron - Feature Column from the AMS
www.ams.org/samplings/feature.../fcarc-associahedraTraduire cette page
Introduction. A polytope of n dimensions is the convex hull of a finite collection of points in an n-dimensional vector space Rn that is non-degenerate in the sense ...[PDF]The Multiple Facets of the Associahedron - IRMA
www-irma.u-strasbg.fr/~loday/.../MultFAsENG2.pdfTraduire cette page
de JL LODAY - 2005 - Cité 1 fois - Autres articles
associahedron (also called Stasheff polytope) from several points of views: ... The associahedron Kn is a polytope of dimension n whose vertices are in one to ...Associahedron -- from Wolfram MathWorld
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Loday (2004) provides the following method for associahedron construction. Take Y_n , the set of planar binary trees with n+1 leaves. Define a_i as the number ...[PDF]A history of the Associahedron
www.math.uiuc.edu/~lescobar/pdf/Olivetti2015.pdfTraduire cette page
27 févr. 2015 - Outline. The associahedron. Toric variety of the associahedron. The associahedron and mathematics. A history of the Associahedron.Ziegler´s Lecture on the Associahedron | Combinatorics and ...
https://gilkalai.wordpress.com/.../ziegler´s-lecture-on-t...Traduire cette page
28 févr. 2009 - The associahedron in 3 dimension, and James Stasheff. This picture is taken from Bill Casselman's article on the associahedron. The article is ...Many non-equivalent realizations of the associahedron
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de C Ceballos - 2011 - Cité 27 fois - Autres articles
26 sept. 2011 - A third classical construction of the associahedron, as the secondary polytope of a convex n-gon (Gelfand-Kapranov-Zelevinsky, 1990), ...