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Geometriae Dedicata, 2003
An arrangement of hyperplanes \(\mathcal H\) in real affine space divides the affine space into open cells referred to as the faces of \(\mathcal H\). Well-known formulae express the number of faces of each dimension. When considering the complex complement arrangement, these numbers have a cohomological interpretation.
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An arrangement of hyperplanes \(\mathcal H\) in real affine space divides the affine space into open cells referred to as the faces of \(\mathcal H\). Well-known formulae express the number of faces of each dimension. When considering the complex complement arrangement, these numbers have a cohomological interpretation.
openaire +1 more source
A Basis Construction for the Shi Arrangement of the TypeBℓorCℓ
Communications in Algebra, 2015Daisuke Suyama
exaly
Counting Shi Regions with a Fixed Separating Wall
Annals of Combinatorics, 2013Mónica Vazirani +2 more
exaly
The Bernoulli basis construction for the extended Shi and Catalan arrangements of the type Al−1
Communications in AlgebraRuimei Gao
exaly

