scientific article; zbMATH DE number 2209740

From MaRDI portal
Publication:5692723

zbMath1077.52503arXivmath/0206027MaRDI QIDQ5692723

Francisco Santos, Ileana Streinu, Günter Rote

Publication date: 28 September 2005

Full work available at URL: https://arxiv.org/abs/math/0206027

Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.



Related Items

Enumerating non-crossing minimally rigid frameworksResolving Loads with Positive Interior StressesTransforming pseudo-triangulationsA Hopf algebra of subword complexesCombinatorial pseudo-triangulationsCompatibility fans for graphical nested complexesMany non-equivalent realizations of the associahedronConvexity minimizes pseudo-triangulationsMinkowski decomposition of associahedra and related combinatoricsThe brick polytope of a sorting networkCelebrating Loday's associahedronABHY Associahedra and Newton polytopes of F$F$‐polynomials for cluster algebras of simply laced finite typeBijections for Baxter families and related objectsCluster algebras of type \(D\): pseudotriangulations approachMultitriangulations, pseudotriangulations and primitive sorting networksSubword complexes, cluster complexes, and generalized multi-associahedraBorel generatorsRelative convex hulls in semi-dynamic arrangementsThe diameter of type \(D\) associahedra and the non-leaving-face propertyGeometry of $\nu $-Tamari lattices in types $A$ and $B$On the number of pseudo-triangulations of certain point setsPlanar minimally rigid graphs and pseudo-triangulationsEnumerating pseudo-triangulations in the planeComputing pseudotriangulations via branched coveringsThe \(\nu \)-Tamari lattice via \(\nu \)-trees, \( \nu \)-bracket vectors, and subword complexesUnnamed ItemMultitriangulations as complexes of star polygonsEmpty pseudo-triangles in point setsBrick polytopes of spherical subword complexes and generalized associahedraConnectivity of triangulation flip graphs in the planeLiftings and stresses for planar periodic frameworksFan realizations of type \(A\) subword complexes and multi-associahedra of rank 3