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Results tagged with hyperplane-arrangements
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user 20595
A hyperplane arrangement is a set of hyperplanes in a vector space or in a projective space. The complement of the union of these hyperplanes defines an algebraic variety, with interesting geometry and topology.
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What are / could be the applications of Delaunay oriented matroids?
The Delaunay oriented matroid is studied in detail by F. Santos (actually this paper is more general).
For a set of points $S$ (in any dimension), let $C$ be a sphere, $C^+$ be its interior, $C^-$ be …
- 2,581
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Are the following hyperplane arrangements previously studied?
For a subset $I$ of $[n]$, a hyperplane $H_I \subset \mathbb{R}^n$ is defined by $$\sum_{i \in I} x_i= \sum_{j \not\in I} x_j.$$
Have you seen the following hyperplane arrangements? Is there anything …
- 2,581