Description
SPRINGER Theory And Applications Of Satisfiability Testing-Sat 2008 11Th International Conference Sat 2008 by HANS KLEINE BUNING, XISHUN ZHAO
This volume contains the papers presented at the 11th International Conference on Theory and Applications of Satis?ability Testing (SAT 2008). The series of International Conferences on Theory and Applications of S- is?ability Testing (SAT) has evolved from a ?rst workshop on SAT in 1996 to an annual international conference which is a platform for researchers studying various aspects of the propositional satis?ability problem and its applications. In the past, the SAT conference venue alternated between Europe and North America. For the ?rst time, the conference venue was in Asia, more precisely at the Zhudao Guest House, near Sun Yat-Sen University in Guangzhou, P. R. China. Many hard combinatorial problems can be encoded into SAT. Therefore - provementsonheuristics onthe practicalside,as wellastheoreticalinsightsinto SAT apply to a large range of real-world problems. More speci?cally, many - portant practical veri?cation problems can be rephrased as SAT problems. This applies to veri?cation problems in hardware and software. Thus SAT is bec- ing one of the most important core technologies to verify secure and dependable systems. The topics of the conference span practical and theoretical research on SAT and its applications and include but are not limited to proof systems, proof complexity, search algorithms, heuristics, analysis of algorithms, hard instances, randomized formulae, problem encodings, industrial applications, solvers, s- pli?ers, tools, case studies, and empirical results. SAT is interpreted in a rather broad sense: besides propositional satis?ability, it includes, for example, the - main of quanti?ed Boolean formulae (QBF) and satis?ability modulo theories (SMT). Modelling Max-CSP as Partial Max-SAT.- A Preprocessor for Max-SAT Solvers.- A Generalized Framework for Conflict Analysis.- Adaptive Restart Strategies for Conflict Driven SAT Solvers.- New Results on the Phase Transition for Random Quantified Boolean Formulas.- Designing an Efficient Hardware Implication Accelerator for SAT Solving.- Attacking Bivium Using SAT Solvers.- SAT Modulo the Theory of Linear Arithmetic: Exact, Inexact and Commercial Solvers.- Random Instances of W[2]-Complete Problems: Thresholds, Complexity, and Algorithms.- Complexity and Algorithms for Well-Structured k-SAT Instances.- A Decision-Making Procedure for Resolution-Based SAT-Solvers.- Online Estimation of SAT Solving Runtime.- A Max-SAT Inference-Based Pre-processing for Max-Clique.- SAT, UNSAT and Coloring.- Computation of Renameable Horn Backdoors.- A New Bound for an NP-Hard Subclass of 3-SAT Using Backdoors.- Improvements to Hybrid Incremental SAT Algorithms.- Searching for Autarkies to Trim Unsatisfiable Clause Sets.- Nenofex: Expanding NNF for QBF Solving.- SAT(ID): Satisfiability of Propositional Logic Extended with Inductive Definitions.- Towards More Effective Unsatisfiability-Based Maximum Satisfiability Algorithms.- A CNF Class Generalizing Exact Linear Formulas.- How Many Conflicts Does It Need to Be Unsatisfiable?.- Speeding-Up Non-clausal Local Search for Propositional Satisfiability with Clause Learning.- Local Restarts.- Regular and General Resolution: An Improved Separation.- Finding Guaranteed MUSes Fast.