Abstract
We present an ordered tree (O tree) structure to represent nonslicing floorplans. The O tree uses only n(2+[lg n]) bits for a floorplan of n rectangular blocks. We define an admissible placement as a compacted placement in both x and y directions. For each admissible placement, we can find an O-tree representation. We show that the number of possible O-tree combinations is O(n!2/sup 2n-2//n/sup l.5/). This is very concise compared to a sequence pair representation that has O((n!)/sup 2/) combinations. The approximate ratio of sequence pair and O-tree combinations is O(n/sup 2/(n/4e)/sup n/). The complexity of O tree is even smaller than a binary tree structure for slicing floorplan that has O(n!2/sup 5n-3//n/sup 1.5/) combinations. Given an O tree, it takes only linear time to construct the placement and its constraint graph. We have developed a deterministic floorplanning algorithm utilizing the structure of O tree. Empirical results on MCNC (www.mcnc.org) benchmarks show promising performance with average 16% improvement in wire length and 1% less dead space over previous central processing unit (CPU) intensive cluster refinement method.
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