⚡ 本页包含 AI 生成的分析内容,仅供参考
该论文提出了一种基于28nm工艺的完整K-SAT求解器SKADI,采用双路径SRAM宏和增量更新技术,实现了100%的可解性,解决了传统Von Neumann架构求解K-SAT问题能耗高、速度慢的问题。
applications in various fields, including electronic design automation [1], formal verification [2], and fault diagnosis [3]. The objective of the K-SAT problem is to determine whether a truth assignment exists for n Boolean variables Xi to satisfy all clauses that typically are in conjunctive normal form F(x). Given its NP-complete nature, solving K-SAT problems on Von Neumann machines consumes extensive energy and time. To address this challenge, several ASIC solvers have been proposed, employing diverse methods such as continuoustime dynamics [4], Ising machines [5], and recurrent neural networks [6]. However, all prior works [4-8] are incomplete solvers that are only capable of resolving satisfiable (SAT) cases, without providing proof for the unsatisfiability (UNSAT) of F(x). This constraint limits
Zihan Wu, Xiyuan Tang, Tao Zhang, Lishan Lin, Haoyang Luo, Bocheng Xu,
Zhongyi Wu, Jiahao Song, Yitao Liang, Xiaochen Bo, Yuan Wang Peking University, Beijing, China Boolean satisfiability (K-SAT, K%3) is an NP-complete problem that has