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  1. The algorithm selection competitions 2015 and 2017.Marius Lindauer, Jan N. van Rijn & Lars Kotthoff - 2019 - Artificial Intelligence 272 (C):86-100.
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  • ASlib: A benchmark library for algorithm selection.Bernd Bischl, Pascal Kerschke, Lars Kotthoff, Marius Lindauer, Yuri Malitsky, Alexandre Fréchette, Holger Hoos, Frank Hutter, Kevin Leyton-Brown, Kevin Tierney & Joaquin Vanschoren - 2016 - Artificial Intelligence 237 (C):41-58.
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  • The Configurable SAT Solver Challenge.Frank Hutter, Marius Lindauer, Adrian Balint, Sam Bayless, Holger Hoos & Kevin Leyton-Brown - 2017 - Artificial Intelligence 243 (C):1-25.
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  • How we designed winning algorithms for abstract argumentation and which insight we attained.Federico Cerutti, Massimiliano Giacomin & Mauro Vallati - 2019 - Artificial Intelligence 276 (C):1-40.
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  • Empirical decision model learning.Michele Lombardi, Michela Milano & Andrea Bartolini - 2017 - Artificial Intelligence 244 (C):343-367.
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  • Automatic construction of optimal static sequential portfolios for AI planning and beyond.Sergio Núñez, Daniel Borrajo & Carlos Linares López - 2015 - Artificial Intelligence 226 (C):75-101.
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  • Algorithms for electric vehicle scheduling in large-scale mobility-on-demand schemes.Emmanouil S. Rigas, Sarvapali D. Ramchurn & Nick Bassiliades - 2018 - Artificial Intelligence 262 (C):248-278.
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  • The Computational Challenges of Means Selection Problems: Network Structure of Goal Systems Predicts Human Performance.Daniel Reichman, Falk Lieder, David D. Bourgin, Nimrod Talmon & Thomas L. Griffiths - 2023 - Cognitive Science 47 (8):e13330.
    We study human performance in two classical NP‐hard optimization problems: Set Cover and Maximum Coverage. We suggest that Set Cover and Max Coverage are related to means selection problems that arise in human problem‐solving and in pursuing multiple goals: The relationship between goals and means is expressed as a bipartite graph where edges between means and goals indicate which means can be used to achieve which goals. While these problems are believed to be computationally intractable in general, they become more (...)
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