Klein's arrangements of lines and conics
G\'abor G\'evay, Piotr Pokora
TL;DR
This paper explores complex arrangements of lines and conics inspired by Klein's 21-line configuration, providing new geometric constructions and insights into their properties.
Contribution
It introduces novel arrangements of lines and conics based on Klein's classical 21-line configuration, expanding understanding of their geometric relationships.
Findings
New arrangements derived from Klein's configuration
Insights into geometric properties of line and conic arrangements
Potential applications in algebraic geometry
Abstract
In this paper we construct several arrangements of lines and/or conics that are derived from the geometry of the Klein arrangement of lines in the complex projective plane.
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Taxonomy
Topicsgraph theory and CDMA systems · Mathematics and Applications · Finite Group Theory Research