Title of article
Elementary proof techniques for the maximum number of islands
Author/Authors
Barلt، نويسنده , , Jلnos and Hajnal، نويسنده , , Péter and Horvلth، نويسنده , , Eszter K.، نويسنده ,
Issue Information
روزنامه با شماره پیاپی سال 2011
Pages
6
From page
276
To page
281
Abstract
Islands are combinatorial objects that can be intuitively defined on a board consisting of a finite number of cells. It is a fundamental property that two islands are either containing or disjoint. Czédli determined the maximum number of rectangular islands. Pluhلr solved the same problem for bricks, and Horvلth, Németh and Pluhلr for triangular islands. Here, we give a much shorter proof for these results, and also for new, analogous results on toroidal and some other boards.
Journal title
European Journal of Combinatorics
Serial Year
2011
Journal title
European Journal of Combinatorics
Record number
1547208
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