We construct a new infinite family of $k$-arcs in Miquelian inversive planes of prime order $p$, and show that these arcs are complete provided that $p$ is sufficiently large. More precisely, completeness is granted whenever $p\geq 1.24\cdot 10^{8}$.
Complete arcs in inversive planes over prime fields
SONNINO, Angelo
2002-01-01
Abstract
We construct a new infinite family of $k$-arcs in Miquelian inversive planes of prime order $p$, and show that these arcs are complete provided that $p$ is sufficiently large. More precisely, completeness is granted whenever $p\geq 1.24\cdot 10^{8}$.File in questo prodotto:
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