Rank-based Multi-objective Approximate Logic Synthesis via Monte Carlo Tree Search
Yuyang Ye, Xiangfei Hu, Yuchen Liu, Peng Xu, Yu Gong, Tinghuan Chen, Hao Yan, Bei Yu, Longxing Shi
Abstract
Approximate Logic Synthesis (ALS) is an automated technique designed for error-tolerant applications, optimizing delay, area, and power under specified error constraints. However, existing methods typically focus on either delay reduction or area minimization, often leading to local optima in multi-objective optimization. This paper proposes a rankbased multi-objective ALS framework using Monte Carlo Tree Search (MCTS). It develops non-dominated circuit ranking, to guide MCTS in exploring local approximate changes (LACs) across the entire circuit and generate approximate circuit sets with great optimization potential. Additionally, a Rank-Transformer model is introduced to predict pathdomain ranks, enhancing the application of high-quality LACs within circuit paths. Experimental results show that our framework achieves faster and more efficient optimization in delay and area simultaneously compared to state-of-the-art methods.
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