Solving non-uniform planted and filtered random SAT formulas greedily
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Publication:2118298
DOI10.1007/978-3-030-80223-3_13OpenAlexW3186343225MaRDI QIDQ2118298
Tobias Friedrich, Frank Neumann, Andrew M. Sutton, Ralf Rothenberger
Publication date: 22 March 2022
Full work available at URL: https://doi.org/10.1007/978-3-030-80223-3_13
Analysis of algorithms and problem complexity (68Q25) Problem solving in the context of artificial intelligence (heuristics, search strategies, etc.) (68T20) Computational aspects of satisfiability (68R07)
Uses Software
Cites Work
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- Generating SAT instances with community structure
- Regular random \(k\)-SAT: Properties of balanced formulas
- Probabilistic analysis of a generalization of the unit-clause literal selection heuristics for the k-satisfiability problem
- Probabilistic analysis of the Davis Putnam procedure for solving the satisfiability problem
- On the greedy algorithm for satisfiability
- Optimal testing for planted satisfiability problems
- Time complexity analysis of evolutionary algorithms on random satisfiable \(k\)-CNF formulas
- Critical behavior in the computational cost of satisfiability testing
- Phase Transition for Local Search on Planted SAT
- On Sharp Thresholds in Random Geometric Graphs
- The Number of Satisfying Assignments of Random Regulark-SAT Formulas
- The Fractal Dimension of SAT Formulas
- Many hard examples for resolution
- A spectral technique for random satisfiable 3CNF formulas
- Solving random satisfiable 3CNF formulas in expected polynomial time
- Probabilistic Analysis of Two Heuristics for the 3-Satisfiability Problem
- Sharp thresholds of graph properties, and the $k$-sat problem
- On the Complexity of Random Satisfiability Problems with Planted Solutions
- Bounds on Threshold of Regular Random k-SAT
- Satisfiability threshold for power law random 2-SAT in configuration model
- Rigorous results for random (\(2+p)\)-SAT
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