非空角2-凸多项式的重构

K. Tawbe, S. Mansour
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引用次数: 0

摘要

本文利用作者先前研究中发展的理论材料,重构了2-凸多角的一个子类,称为多角的左上角和右下角各包含一个细胞。主要思想是通过使用32种几何形状来控制这些多项式的形状。对hv -凸多项式的Chrobak和Durr重构算法作了一些修改,以使其能适应这些几何形状。
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Reconstruction of 2-Convex Polyominoes with Non-Empty Corners
This paper uses the theoretical material developed in a previous study by the authors in order to reconstruct a subclass of 2-convex polyominoes called where the upper left corner and the lower right corner of the polyomino contain each only one cell. The main idea is to control the shape of these polyominoes by using 32 types of geometries. Some modifications are made in the reconstruction algorithm of Chrobak and Durr for HV-convex polyominoes in order to impose these geometries.
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