A general optimization solver based on OP-to-MaxSAT reduction
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Abstract (arXiv)
Optimization problems are fundamental in diverse fields, such as engineering, economics, and scientific computing. However, current algorithms are mostly designed for specific problem types and exhibit limited generality in solving multiple types of optimization problems. To enhance generality, we propose an automated reduction method named OP-to-MaxSAT reduction and a general optimization solver based on OP-to-MaxSAT reduction (GORED). GORED unifies the solving of multiple types of optimization problems by reducing the problems from optimization problems to MaxSAT instances in polynomial time and solving them using the state-of-the-art MaxSAT solver. The generality and solution quality of GORED are validated through experiments on 136 instances across 11 types of optimization problems. Experimental results demonstrate that GORED not only successfully solves a wide range of optimization problems but also yields solutions comparable in quality to those from existing methods, with no statistically significant differences observed. By introducing automated reduction, this work shifts the paradigm of optimization solvers from designing specialized algorithms for each problem type to employing a single algorithm for diverse problems. As a result, advances in this single algorithm can now drive progress in a wide range of optimization problems across various domains.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 14 of its 73 references that are in the map. First posted on arXiv 23 Apr 2026.
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References · 14
- 2024Evolutionary Optimization of Model Merging Recipescited by 208
- 2021Combinatorial Optimization with Physics-Inspired Graph Neural Networkscited by 108
- 2021Meta-Learning-Based Deep Reinforcement Learning for Multiobjective Optimization Problemscited by 20
- 2023Distributed Constrained Combinatorial Optimization leveraging Hypergraph Neural Networkscited by 13
- 2020Analysis of the Frank-Wolfe Method for Convex Composite Optimization involving a Logarithmically-Homogeneous Barriercited by 11
- 2020Simulated annealing based heuristic for multiple agile satellites scheduling under cloud coverage uncertaintycited by 8
- 2022Qubit Mapping and Routing via MaxSATcited by 8
- 2023Accelerate Presolve in Large-Scale Linear Programming via Reinforcement Learningcited by 7
- 2024Free-Energy Machine for Combinatorial Optimizationcited by 7
- 2021Hessian barrier algorithms for non-convex conic optimizationcited by 5
- 2024Constrained Multi-objective Optimization with Deep Reinforcement Learning Assisted Operator Selectioncited by 4
- 2020Constrained stochastic blackbox optimization using a progressive barrier and probabilistic estimatescited by 2
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