%0 Journal Article
%A Daskalov, R.
%A Metodieva, E.
%T Bounds on $m_r(2,29)$
%J Iranian Journal of Mathematical Sciences and Informatics
%V 14
%N 2
%U http://ijmsi.ir/article-1-1020-en.html
%R
%D 2019
%K Finite projective plane, $(n, r)$-Arc in a projective plane, $(l, t)$-Blocking set in a projective plane, Maximum size of an $(n, r)$-arc,
%X An $(n, r)$-arc is a set of $n$ points of a projective plane such that some $r$, but no $r+1$ of them, are collinear. The maximum size of an $(n, r)$-arc in PG(2, q) is denoted by $m_r(2,q)$. In this paper thirteen new $(n, r)$-arc in PG(2,,29) and a table with the best known lower and upper bounds on $m_r(2,29)$ are presented. The results are obtained by non-exhaustive local computer search.
%> http://ijmsi.ir/article-1-1020-en.pdf
%P 127-138
%& 127
%!
%9 Research paper
%L A-10-2459-1
%+ Professor
%G eng
%@ 1735-4463
%[ 2019