切片平面图的关键问题

A. Kostanyan, Sona Kurazyan
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引用次数: 1

摘要

切片平面图是通过水平线或垂直线对给定矩形进行一系列连续解剖而获得的几何结构。切片平面图的逻辑结构可以用二叉树表示,其叶子表示最终平面图的矩形,内部节点指定水平和垂直切线。切片结构广泛应用于数字电路物理设计中,以确定矩形(或房间),其中应该分配块(即数字电路的分离部分)。平面图的质量是根据其封闭矩形的面积和逻辑连接块之间的紧密程度来估计的。我们提出了一种平面图的变换方法来解决几个优化问题,如预定义块在目标点周围的集中,预定义块相互迁移等。所有这些转换都是通过保持平面的边界矩形来完成的。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Critical problems for a slicing floorplan
A slicing floorplan is a geometrical structure obtained by a series of successive dissections of a given rectangle by horizontal or vertical lines. The logical structure of a slicing floorplan can be represented by a binary tree whose leaves denote rectangles of the resulting floorplan and internal nodes specify horizontal and vertical cut lines. The slicing structure is widely used in digital circuit physical design to determine rectangles (or, rooms), where blocks (i.e., separated parts of the digital circuit) should be allocated. The quality of a floorplan is estimated based on the area of its enclosing rectangle and the closeness of logically connected blocks to each other. We suggest a method of transformation of a floorplan to solve several optimization problems such as concentration of predefined blocks around a target point, migration of predefined blocks towards each other, etc. All these transformations are done by keeping the bounding rectangle of the floorplan.
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