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20112017
most citedThe Fractal Dimension of SAT Formulas

13 citations · 27 across the 6 of their papers we have counts for

collaborators

7 papers

cs.CC2017★ 7 cited

Scale-Free Random SAT Instances

Carlos Ansótegui, Maria Luisa Bonet, Jordi Levy

We focus on the random generation of SAT instances that have properties similar to real-world instances. It is known that many industrial instances, even with a great number of var…

cs.AI2016★ 6 cited

Community Structure in Industrial SAT Instances

Carlos Ansótegui, Maria Luisa Bonet, Jesús Giráldez-Cru +2

Modern SAT solvers have experienced a remarkable progress on solving industrial instances. Most of the techniques have been developed after an intensive experimental process. It is…

math.LO2015

Short Proofs of the Kneser-Lovász Coloring Principle

James Aisenberg, Maria Luisa Bonet, Sam Buss +2

We prove that the propositional translations of the Kneser-Lovász theorem have polynomial size extended Frege proofs and quasi-polynomial size Frege proofs. We present a new counti…

cs.AI2013★ 13 cited

The Fractal Dimension of SAT Formulas

C. Ansótegui, M. L. Bonet, J. Giráldez-Cru +1

Modern SAT solvers have experienced a remarkable progress on solving industrial instances. Most of the techniques have been developed after an intensive experimental testing proces…

cs.LO2012★ 1 cited

Improved Separations of Regular Resolution from Clause Learning Proof Systems

Maria Luisa Bonet, Sam Buss, Jan Johannsen

We prove that the graph tautology formulas of Alekhnovich, Johannsen, Pitassi, and Urquhart have polynomial size pool resolution refutations that use only input lemmas as learned c…

cs.LO2012

An Improved Separation of Regular Resolution from Pool Resolution and Clause Learning

Maria Luisa Bonet, Sam Buss

We prove that the graph tautology principles of Alekhnovich, Johannsen, Pitassi and Urquhart have polynomial size pool resolution refutations that use only input lemmas as learned…