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Twin binary sequences: a nonredundant representation for general nonslicing floorplan

机译:双二进制序列:一般非切片平面图的非冗余表示

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The efficiency and effectiveness of many floorplanning methods depend very much on the representation of the geometrical relationship between the modules. A good representation can shorten the searching process so that more accurate estimations on area and interconnect costs can be performed. Nonslicing floorplan is the most general kind of floorplan that is commonly used. Unfortunately, there is not yet any complete and nonredundant topological representation for nonslicing structure. In this paper, we propose the first representation of this kind. Like some previous work (Zhou et al. 2001), we have also made use of a mosaic floorplan as an intermediate step. However, instead of including a more than sufficient number of extra dummy blocks in the set of modules (that will increase the size of the solution space significantly), our representation allows us to insert an exact number of irreducible empty rooms to a mosaic floorplan such that every nonslicing floorplan can be obtained uniquely from one and only one mosaic floorplan. The size of the solution space is only O(n!2/sup 3n//sup 1.5/), which is the size without empty room insertion, but every nonslicing floorplan can be generated uniquely and efficiently in linear time without any redundant representation.
机译:许多布局规划方法的效率和有效性在很大程度上取决于模块之间几何关系的表示。一个好的表示可以缩短搜索过程,从而可以对面积和互连成本进行更准确的估计。非切片式平面图是最常用的一种平面图。不幸的是,对于非切片结构,还没有任何完整且非冗余的拓扑表示。在本文中,我们提出了这种类型的第一种表示形式。像以前的一些工作(Zhou et al。2001)一样,我们也将镶嵌平面图用作中间步骤。但是,除了在模块集中不包含足够数量的额外虚拟块(这将大大增加解决方案空间的大小)之外,我们的表示还允许我们在镶嵌平面图中插入确切数量的不可约空房间,例如可以从一个且只有一个镶嵌平面图中唯一获得每个非切片平面图。解决方案空间的大小仅为O(n!2 / sup 3n // n / sup 1.5 /),这是没有空房间插入的大小,但是每个非切片平面图都可以在线性时间内唯一有效地生成,而无需任何冗余表示。

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