Combinatorial Complexity Of Arrangements
Combinatorial Complexity of Arrangements is a theoretical measure in computational geometry that quantifies the asymptotic growth rate of the number of faces, edges, or vertices in an arrangement of curves as a function of the number of curves, capturing the intrinsic combinatorial structure imposed by their intersections.
334
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12.8K
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545
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305
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2017–2026
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On a combinatorial problem in geometry
H. L. Abbott, D. Hanson · Discrete Mathematics · 1975 · 462 citations
Discrete Mathematics · 1989 · 209 citations
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University of Illinois Urbana-Champaign, United States
11 publications · 1.2K citations
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Courant Institute of Mathematical Sciences, United States
5 publications · 242 citations
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Tel Aviv University
Tel Aviv, Israel
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45 publications
2.2K citations
Courant Institute of Mathematical Sciences
New York, United States
18 h-index
23 publications
1.4K citations
New York University
New York, United States
18 h-index
31 publications
1.6K citations
Stanford University
Stanford, United States
13 h-index
16 publications
825 citations
University of Illinois Urbana-Champaign
Urbana, United States
11 h-index
13 publications
847 citations
University of California, Berkeley
Berkeley, United States
6 h-index
6 publications
353 citations

Hungarian Academy of Sciences
Budapest, Hungary
6 h-index
8 publications
405 citations

Centre National de la Recherche Scientifique
Paris, France
6 h-index
13 publications
473 citations
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