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We describe a combinatorial model for the complement of a complexified toric arrangement by using nerves of acyclic categories.
Topology of the complement of real hyperplanes in ℂ N \mathbb{C}^{N}
M. Salvetti · 1987
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A toral configuration space and regular semisimple conjugacy classes
G. I. Lehrer · 1995
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On the fundamental group of the complement of a complex hyperplane arrangement
G. Rybnikov · 1998
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Metric spaces of non-positive curvature
M.R. Bridson and A. Haefliger · 1999
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Algebraic Topology
A. Hatcher · 2002
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Group actions on posets
E. Babson and D. N. Kozlov · 2005
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On the geometry of toric arrangements
C. De Concini and C. Procesi · 2005
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Combinatorial algebraic topology
D. Kozlov · 2007
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Combinatorics and topology of toric arrangements defined by root systems
L. Moci · 2008
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Affine and toric hyperplane arrangements
R. Ehrenborg, M. Readdy, and M. Slone · 2009
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A Tutte polynomial for toric arrangements
L. Moci · 2009
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Wonderful models for toric arrangements
L. Moci · 2009
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Topics in hyperplane arrangements, polytopes and box-splines
C. De Concini and C. Procesi · 2010
Later among the works it cites.
The homotopy type of toric arrangements
L. Moci and S. Settepanella · 2010
Later among the works it cites.
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