María Luisa Bonet
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Spanish computer scientist
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María Luisa Bonetcomputer-science Degrees
Computer Science
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Computer Science
María Luisa Bonet's Degrees
- Bachelors Computer Science University of Barcelona
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(Suggest an Edit or Addition)According to Wikipedia, María Luisa Bonet Carbonell is a Spanish computer scientist interested in logic in computer science, including proof complexity and algorithms for the maximum satisfiability problem. She is a professor of computer science at the Polytechnic University of Catalonia.
María Luisa Bonet's Published Works
Published Works
- Lower bounds for cutting planes proofs with small coefficients (1995) (190)
- SAT-based MaxSAT algorithms (2013) (157)
- Solving (Weighted) Partial MaxSAT through Satisfiability Testing (2009) (149)
- On Interpolation and Automatization for Frege Systems (2000) (110)
- On the automatizability of resolution and related propositional proof systems (2002) (105)
- Resolution for Max-SAT (2007) (105)
- On the Relative Complexity of Resolution Refinements and Cutting Planes Proof Systems (2000) (100)
- Non-Automatizability of Bounded-Depth Frege Proofs (1999) (95)
- Optimality of size-width tradeoffs for resolution (2002) (82)
- A New Algorithm for Weighted Partial MaxSAT (2010) (67)
- A study of proof search algorithms for resolution and polynomial calculus (1999) (67)
- Are there Hard Examples for Frege Systems (1995) (63)
- Measuring the Hardness of SAT Instances (2008) (61)
- On the Structure of Industrial SAT Instances (2009) (57)
- Approximating Subtree Distances Between Phylogenies (2006) (57)
- Towards Industrial-Like Random SAT Instances (2009) (56)
- Improving SAT-Based Weighted MaxSAT Solvers (2012) (54)
- Size-Depth Tradeoffs for Boolean Fomulae (1994) (49)
- The deduction rule and linear and near-linear proof simulations (1993) (48)
- A Complete Calculus for Max-SAT (2006) (46)
- Lower Bounds for the Weak Pigeonhole Principle and Random Formulas beyond Resolution (2002) (45)
- Exponential separations between restricted resolution and cutting planes proof systems (1998) (40)
- Better methods for solving parsimony and compatibility (1998) (36)
- The Fractal Dimension of SAT Formulas (2013) (31)
- Improving WPM2 for (Weighted) Partial MaxSAT (2013) (30)
- QUASIPOLYNOMIAL SIZE FREGE PROOFS OF FRANKL’S THEOREM ON THE TRACE OF SETS (2016) (29)
- No feasible interpolation for TC/sup 0/-Frege proofs (1997) (27)
- Efficiently Calculating Evolutionary Tree Measures Using SAT (2009) (27)
- On the Complexity of uSPR Distance (2010) (25)
- Community Structure in Industrial SAT Instances (2016) (25)
- Constructing evolutionary trees in the presence of polymorphic characters (1996) (24)
- 2-D Tucker is PPA complete (2020) (24)
- The Logic Behind Weighted CSP (2007) (23)
- MaxSAT Resolution With the Dual Rail Encoding (2018) (22)
- Improved Separations of Regular Resolution from Clause Learning Proof Systems (2012) (22)
- Structure features for SAT instances classification (2017) (17)
- An Improved Separation of Regular Resolution from Pool Resolution and Clause Learning (2012) (13)
- On Solving MaxSAT Through SAT (2009) (13)
- On the Classification of Industrial SAT Families (2015) (13)
- Lower Bounds for the Weak Pigeonhole Principle Beyond Resolution (2001) (12)
- Short Proofs of the Kneser-Lovász Coloring Principle (2015) (9)
- Equivalence Between Systems Stronger Than Resolution (2020) (8)
- On Chvatal Rank and Cutting Planes Proofs (2003) (8)
- The Complexity of Finding Multiple Solutions to Betweenness and Quartet Compatibility (2011) (6)
- Inference Rules for High-Order Consistency in Weighted CSP (2007) (5)
- Scale-Free Random SAT Instances (2017) (5)
- Linear Lower Bounds and Simulations in Frege Systems with Substitutions (1997) (5)
- DRMaxSAT with MaxHS: First Contact (2019) (5)
- Analysis and Generation of Pseudo-Industrial MaxSAT Instances (2012) (5)
- On the deduction rule and the number of proof lines (1991) (5)
- Resolution procedures for multiple-valued optimization (2013) (4)
- Propositional proof systems based on maximum satisfiability (2021) (4)
- Mapping CSP into Many-Valued SAT (2007) (4)
- The Serial Transitive Closure Problem for Trees (1995) (4)
- Degree complexity for a modified pigeonhole principle (2003) (3)
- What Is a Real-World SAT Instance? (2007) (2)
- Trees in the Presence of Polymorphic Characters (1995) (1)
- Phase Transition in Realistic Random SAT Models (2019) (1)
- A Complete Resolution Calculus for Signed Max-SAT (2007) (1)
- Inferring evolutionary trees from polymorphic characters, and an analysis of the Indo-European family of languages (1996) (1)
- Proceedings of the Annual IEEE Conference on Computational Complexity: Preface (2005) (1)
- Better methods for solving parsimony and compatibility. (1998) (1)
- On the strength of Sherali-Adams and Nullstellensatz as propositional proof systems (2022) (1)
- A I ] 3 J ul 2 01 6 Community Structure in Industrial SAT Instances (2016) (0)
- Approximating Subtree Distances Between Phylogenies ☛ ✡ ✟ ✠ AU 1 AU 2 (0)
- 1994 Annual Meeting of the Association for Symbolic Logic (1995) (0)
- Are thereHardExamples for Frege Systems ? (1995) (0)
- Inclusive-jet and dijet cross sections in deep inelastic scattering at HERA ZEUS Collaboration (2006) (0)
- The Self-Similarity of Industrial SAT Instances (2020) (0)
- WITHDRAWN: On Chvátal rank and cutting planes proofs (2004) (0)
- Ju l 2 01 9 Scale-Free Random SAT Instances (2018) (0)
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