University of Rostock, Institute of Mathematics, 2005
https://doi.org/10.18453/rosdok_id00005895
Abstract: In this paper, we consider an optimization problem on directed acyclic graphs which is motivated by a standard task in low power VLSI design. With each vertex v of a directed acyclic graph, we associate two delay values d0(v) ≤ d1(v) and two leakage values c0(v) ≥ c1(v). The objective is to choose one of the indices 0 or 1 for each vertex, such that in first instance the corresponding total delay along any directed path is minimal, and in second instance the total leakage is minimized. We prove that a very restricted special case of this problem already is NP-hard, and we present four different heuristic approaches to the problem. Further, we test our algorithms on ISCAS85 benchmark circuits.
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