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Extra resources for ACM-SIGDA Physical Design Workshop #4 1993: Layout Synthesis for the New Generation of VLSI ASIC Technologies (Workshop Proceedings)

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Group. The TPMSs on Exit; the tree are therefore selected. In other words, the problem can be formulated as: } else{ Given a weighted bipartite graph, find a SRT which: Increase Current-orderby one; Current-graph= Pruned-graph; * covers all the vertices on a designated side, Goto label; * has the mazimal weights on those edges whose } / 26 12 I Prune In this sub-procedure, all the TPMS vertices are removed and the edges are reorganised. The bipartite graph becomes an Prunedgraph, where only the group vertices remain.

According to the formation of groups of the modules covered by the TPMS may have been realised when the previous groups were treated, and and the definition of TPMSs, we have: Theorem 1 25 1 2 3 incident vertex on the designated side is prior to its other vertex (related with its BFS order) minimised. 4 In figure 8, the rooted tree of the bipartite graph is indicated by the thick lines with group 3 being the root. The related BFS order is: 3, g, 4, c, 1, b, 2. The minimised maximal weight of the tree is three (wirnUn 3 to TPMS 'c'}.

2 In this sub-procedure, ' and r are merged together and form a new If. 2, 1 Et I corresponds to modules covered by the current SPMS, and I, be the the weight in the SRT. As all SPMSs and TPMSs are intersection between M, and M. ). SPMS (SPMS){ ing to the SRT. 5 Final Realisation realizations of I, are identical; After realising all SPMSs and TPMSs, the module Merge r and R to from a realization shapes are specified. ; a set of possible shapes for the floorplan can be obtained using the module sizes.

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