Graph Based Representations SAT Solving for Non-clausal Formulas

被引:0
|
作者
Xie, Ruiyun [1 ]
Hai, Benzhai [2 ,3 ]
机构
[1] Henan Mech & Elect Engn Coll, Dep Comp Sci & Technol, Xinxiang, Peoples R China
[2] Wuhan Univ Technol, Sch Informat Engn, Wuhan, Peoples R China
[3] Technol Henan Normal Unive, Sch Comp Sci, Xinxiang, Peoples R China
关键词
SAT; NNF; DPLL;
D O I
暂无
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Boolean satisfiability (SAT) solvers are used heavily in hardware and software verification tools for checking satisfiability of Boolean formulas. Most state-of-the-art SAT solvers are based on the DPLL algorithm and require the input formula to be in conjunctive normal form (CNF). We represent the vhpform of a given NNF formula in the form of two graphs called vpgraph and hpgraph. The input formula is translated into a 2-dimensional format called vertical-horizontal path form (vhpform). In this form disjuncts (operands of V) are arranged orizontally and conjuncts (operands of A) are arranged vertically. The formula is satisfiable if and only if there exists a vertical path through this arrangement that does not contain two opposite literals ( I and The input formula is not required to be in CNF.
引用
收藏
页码:9 / +
页数:2
相关论文
共 50 条
  • [1] Efficient SAT Solving for Non-Clausal Formulas Using DPLL, Graphs, and Watched Cuts
    Jain, Himanshu
    Clarke, Edmund M.
    [J]. DAC: 2009 46TH ACM/IEEE DESIGN AUTOMATION CONFERENCE, VOLS 1 AND 2, 2009, : 563 - 568
  • [2] Solving non-clausal formulas with DPLL search
    Thiffault, C
    Bacchus, F
    Walsh, T
    [J]. PRINCIPLES AND PRACTICE OF CONSTRAINT PROGRAMMING - CP 2004, PROCEEDINGS, 2004, 3258 : 663 - 678
  • [3] Applying GSAT to Non-Clausal Formulas
    Sebastiani, Roberto
    [J]. JOURNAL OF ARTIFICIAL INTELLIGENCE RESEARCH, 1993, 1 : 309 - 314
  • [4] Justification-Based Non-Clausal Local Search for SAT
    Jarvisalo, Matti
    Junittila, Tommi
    Niemela, Ilkka
    [J]. ECAI 2008, PROCEEDINGS, 2008, 178 : 535 - +
  • [5] Combining SAT Methods with Non-Clausal Decision Heuristics
    Barrett, Clark
    Donham, Jacob
    [J]. ELECTRONIC NOTES IN THEORETICAL COMPUTER SCIENCE, 2005, 125 (03) : 3 - 12
  • [6] Applying the Davis-Putnam procedure to non-clausal formulas
    Giunchiglia, E
    Sebastiani, R
    [J]. AI*IA 99: ADVANCES IN ARTIFICIAL INTELLIGENCE, 2000, 1792 : 84 - 94
  • [7] From Non-Clausal to Clausal MinSAT
    Li, Chu-Min
    Manya, Felip
    Soler, Joan Ramon
    Vidal, Amanda
    [J]. ARTIFICIAL INTELLIGENCE RESEARCH AND DEVELOPMENT, 2021, 339 : 27 - 36
  • [8] Satisfiability checking of non-clausal formulas using general matings
    Jain, Himanshu
    Bartzis, Constantinos
    Clarke, Edmund
    [J]. THEORY AND APPLICATIONS OF SATISFIABILITY TESTING - SAT 2006, PROCEEDINGS, 2006, 4121 : 75 - 89
  • [9] A Non-clausal Connection Calculus
    Otten, Jens
    [J]. AUTOMATED REASONING WITH ANALYTIC TABLEAUX AND RELATED METHODS, 2011, 6793 : 226 - 241
  • [10] Non-clausal Redundancy Properties
    Barnett, Lee A.
    Biere, Armin
    [J]. AUTOMATED DEDUCTION, CADE 28, 2021, 12699 : 252 - 272