树形图绘制问题的O(n)和O(n2)时间算法

Tadaaki Kirishima, Tomoo Sumida, Yasunori Shiono, T. Goto, T. Yaku, T. Nishino, K. Tsuchida
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引用次数: 1

摘要

研究了积分格上树结构图的较窄画法的条件集。我们发现,在某些条件下,有实用的程序算法来绘制更窄的树结构图,而在其他条件下则没有。基于我们的发现,我们提出了有效的算法,提供更窄的放置满足给定的无定形条件。在棘手的条件下,我们提出了一种基于约束的算法,通过限制单元数来绘制具有最小宽度的树结构图。我们的结果提供了在给定条件下决定是否使用程序或基于约束的算法来绘制树结构图的标准。
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O(n) and O(n2) Time Algorithms for Drawing Problems of Tree-Structured Diagrams
We investigate sets of conditions with respect to narrower drawing of tree-structured diagrams on an integral lattice. We found that under certain sets of conditions there are practical procedural algorithms for narrower drawing of tree-structured diagrams, while under other sets of conditions there are none. Based on our findings, we present efficient algorithms that provide narrower placement satisfying given amorphous conditions. In intractable conditions, we propose a constraint-based algorithm for drawing tree-structured diagrams with a minimum-width by limiting the number of cells. Our results provide a criterion for deciding under given conditions, whether to use procedural or constraint-based algorithms to draw a tree-structured diagram.
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