Download PDF by Nadia Creignou, Daniel Le Berre: Theory and Applications of Satisfiability Testing – SAT

By Nadia Creignou, Daniel Le Berre

ISBN-10: 3319409697

ISBN-13: 9783319409696

ISBN-10: 3319409700

ISBN-13: 9783319409702

This e-book constitutes the refereed lawsuits of the nineteenth foreign convention on thought and purposes of Satisfiability trying out, SAT 2016, held in Bordeaux, France, in July 2016.

The 31 standard papers, five instrument papers offered including three invited talks have been conscientiously reviewed and chosen from 70 submissions. The papers tackle assorted facets of SAT, together with complexity, satisfiability fixing, satisfiability functions, satisfiability modulop concept, past SAT, quantified Boolean formulation, and dependency QBF.

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Additional resources for Theory and Applications of Satisfiability Testing – SAT 2016: 19th International Conference, Bordeaux, France, July 5-8, 2016, Proceedings

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A. ) 10th International Symposium on Parameterized and Exact Computation, IPEC 2015, Patras, Greece, 16–18 September 2015. LIPIcs, vol. 43, pp. 294–306. Schloss Dagstuhl - Leibniz-Zentrum fuer Informatik (2015) 11. : Graph Theory. Graduate Texts in Mathematics, vol. 173, 4th edn. Springer, Heidelberg (2012) 12. : On multi-partition communication complexity. Inf. Comput. 194(1), 49–75 (2004) 13. : Parameterized Complexity Theory. Texts in Theoretical Computer Science. An EATCS Series. Springer, Berlin (2006) 14.

Chaff: engineering an efficient SAT solver. In: Proceedings of the 38th Annual Design Automation Conference, pp. 530–535. ACM (2001) 17. : On the power of clause-learning SAT solvers as resolution engines. Artif. Intell. 175(2), 512–525 (2011) 18. : Exponential lower bounds for the pigeonhole principle. Comput. Complex. 3(2), 97–140 (1993) 19. : Resolution lower bounds for the weak pigeonhole principle. J. ACM (JACM) 51(2), 115–138 (2004) 20. : Minimisation of acyclic deterministic automata in linear time.

Ym,j ) (c) xi,j,bg → (yi,j ∨ ... ∨ yi,m−1 ) ∧ (y1,j ∨ ... ∨ yi−1,j ) (d) xi,j,gb → (yi,1 ∨ ... ∨ yi,j−2 ) ∧ (yi+1,j ∨ ... ∨ ym,j ) (e) xi,j,gg → (yi,1 ∨ ... ∨ yi,j−2 ) ∧ (y1,j ∨ ... ∨ yi−1,j ) 1 Recall that the first and last columns of the pigeonhole picture do not correspond to holes. Satisfiability via Smooth Pictures 27 Let F be the formula that is obtained from F (P m,m−1 ) by replacing its variables according to the substitutions defined above. Then the formula F has only variables yij . Additionally, the implication Hm ⇒ F can be proved by a bounded depth Frege proof of polynomial size.

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Theory and Applications of Satisfiability Testing – SAT 2016: 19th International Conference, Bordeaux, France, July 5-8, 2016, Proceedings by Nadia Creignou, Daniel Le Berre


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