Norbert Bogya, Gábor P. Nagy
Published 2018-09-30Version 1
The aim of this paper is twofold: First we classify all abstract light dual multinets of order $6$ which have a unique line of length at least two. Then we classify the weak projective embeddings of these objects in projective planes over fields of characteristic zero. For the latter we present a computational algebraic method for the study of weak projective embeddings of finite point-line incidence structures.
On $t$-perfect triangulations of the projective plane
A greedy algorithm to compute arrangements of lines in the projective plane
Basic nets in the projective plane
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