On multiple learning schemata in conflict driven solvers
暂无分享,去创建一个
[1] James B. Orlin,et al. A faster algorithm for finding the minimum cut in a graph , 1992, SODA '92.
[2] Fabio Somenzi,et al. Strong Conflict Analysis for Propositional Satisfiability , 2006, Proceedings of the Design Automation & Test in Europe Conference.
[3] J. P. Marques,et al. GRASP : A Search Algorithm for Propositional Satisfiability , 1999 .
[4] Mihalis Yannakakis,et al. Suboptimal Cuts: Their Enumeration, Weight and Number (Extended Abstract) , 1992, ICALP.
[5] Alessandro Dal Palù,et al. Exploring the Use of GPUs in Constraint Solving , 2014, PADL.
[6] Ken Takata,et al. Space-optimal, backtracking algorithms to list the minimal vertex separators of a graph , 2010, Discret. Appl. Math..
[7] Lawrence Ryan. Efficient algorithms for clause-learning SAT solvers , 2004 .
[8] Frank Thomson Leighton,et al. Multicommodity max-flow min-cut theorems and their use in designing approximation algorithms , 1999, JACM.
[9] Hsin-Hao Su,et al. Efficient Algorithms for the Problems of Enumerating Cuts by Non-decreasing Weights , 2010, Algorithmica.
[10] Sharad Malik,et al. Efficient conflict driven learning in a Boolean satisfiability solver , 2001, IEEE/ACM International Conference on Computer Aided Design. ICCAD 2001. IEEE/ACM Digest of Technical Papers (Cat. No.01CH37281).
[11] Alessandro Dal Palù,et al. CUD@ASP: Experimenting with GPGPUs in ASP solving , 2013, CILC.
[12] Philippe Codognet,et al. A GPU Implementation of Parallel Constraint-Based Local Search , 2014, 2014 22nd Euromicro International Conference on Parallel, Distributed, and Network-Based Processing.
[13] Mihalis Yannakakis,et al. Approximate Max-Flow Min-(Multi)Cut Theorems and Their Applications , 1996, SIAM J. Comput..
[14] Frédéric Roupin,et al. Minimal multicut and maximal integer multiflow: A survey , 2005, Eur. J. Oper. Res..
[15] Maurice Queyranne,et al. On the structure of all minimum cuts in a network and applications , 1982, Math. Program..
[16] Andrew V. Goldberg,et al. A new approach to the maximum flow problem , 1986, STOC '86.
[17] Paulo F. Flores,et al. Improving SAT Solver Efficiency Using a Multi-Core Approach , 2013, FLAIRS Conference.
[18] Hong Shen,et al. Separators Are as Simple as Cutsets , 1999, ASIAN.
[19] Martin Gebser,et al. Answer Set Solving in Practice , 2012, Answer Set Solving in Practice.
[20] Michal Pilipczuk,et al. Fixed-Parameter Tractability of Multicut in Directed Acyclic Graphs , 2015, SIAM J. Discret. Math..
[21] Alessandro Dal Palù,et al. CUD@SAT: SAT solving on GPUs , 2015, J. Exp. Theor. Artif. Intell..
[22] Anne Berry,et al. Generating All the Minimal Separators of a Graph , 1999, Int. J. Found. Comput. Sci..
[23] J. Scott Provan,et al. The Complexity of Counting Cuts and of Computing the Probability that a Graph is Connected , 1983, SIAM J. Comput..
[24] Cédric Bentz,et al. On the hardness of finding near-optimal multicuts in directed acyclic graphs , 2011, Theor. Comput. Sci..
[25] Joao Marques-Silva,et al. GRASP: A Search Algorithm for Propositional Satisfiability , 1999, IEEE Trans. Computers.
[26] Panagiotis Manolios,et al. Implementing Survey Propagation on Graphics Processing Units , 2006, SAT.
[27] Andrew V. Goldberg,et al. Experimental study of minimum cut algorithms , 1997, SODA '97.
[28] Cesare Tinelli,et al. Handbook of Satisfiability , 2021, Handbook of Satisfiability.
[29] Toby Walsh,et al. Handbook of Constraint Programming , 2006, Handbook of Constraint Programming.
[30] Eugene Goldberg,et al. BerkMin: A Fast and Robust Sat-Solver , 2002, Discret. Appl. Math..
[31] Donald W. Loveland,et al. A machine program for theorem-proving , 2011, CACM.
[32] Cesare Tinelli,et al. Solving SAT and SAT Modulo Theories: From an abstract Davis--Putnam--Logemann--Loveland procedure to DPLL(T) , 2006, JACM.
[33] Weifa Liang,et al. Efficient Enumeration of all Minimal Separators in a Graph , 1997, Theor. Comput. Sci..
[34] Alessandro Dal Palù,et al. Exploiting Unexploited Computing Resources for Computational Logics , 2012, CILC.