Hyperplane Arrangements with a Lattice of Regions.
A. Björner, P.H. Edelman, G.M. Ziegler (1990)
Discrete & computational geometry
Similarity:
Displaying similar documents to “Topological order complexes and resolutions of discriminant sets.”
Hyperplane Arrangements with a Lattice of Regions.
Symmetric simplicial pseudoline arrangements.
Berman, Leah Wrenn (2008)
The Electronic Journal of Combinatorics [electronic only]
Similarity:
Arrangements of Lines with a Minimum Number of Triangles Are Simple.
J.P. Roudneff (1988)
Discrete & computational geometry
Similarity:
Oriented Matroids with Few Mutations.
G.M. Ziegler, N.E. Mnëv (1993)
Discrete & computational geometry
Similarity:
Two Constructions of Oriented Matroids with Disconnected Extension Space.
J. Richter-Gebert, N.E. Mnëv (1993)
Discrete & computational geometry
Similarity:
Arrangements of Oriented Hyperplanes.
J. Linhart (1993)
Discrete & computational geometry
Similarity:
Complexified real arrangements of hyperplanes.
William A. Arvola (1991)
Manuscripta mathematica
Similarity:
Voroni Diagrams and Arrangements.
H. Edelsbrunner, Raimund Seidel (1986)
Discrete & computational geometry
Similarity:
Combinatorial properties of one-dimensional arrangements.
Cazals, Frédéric (1997)
Experimental Mathematics
Similarity:
Non-isotropic circle translation cyclides of the flag space. I. (Nichtisotrope Kreisschiebzykliden des Flaggenraumes. I.)
Karáné, G.S. (1994)
Beiträge zur Algebra und Geometrie
Similarity:
Arrangements of Segments that Share Endpoints: Single Face Results.
K. Kedem, D. Halperin, E.M. Arkin, J. S. B. Mitchell, N. Naor (1995)
Discrete & computational geometry
Similarity:
Freeness of hyperplane arrangements and related topics
Masahiko Yoshinaga (2014)
Annales de la faculté des sciences de Toulouse Mathématiques
Similarity:
These are the expanded notes of the lecture by the author in “Arrangements in Pyrénées”, June 2012. We are discussing relations of freeness and splitting problems of vector bundles, several techniques proving freeness of hyperplane arrangements, K. Saito’s theory of primitive derivations for Coxeter arrangements, their application to combinatorial problems and related conjectures.
On hyperplanes and free subspaces of affine Klingenberg spaces.
T. Bisztriczky, J.W. Lorimer (1994)
Aequationes mathematicae
Similarity: