mlsanityData to 14 Oct 2026

ML4CO: Is GCNN All You Need? Graph Convolutional Neural Networks Produce Strong Baselines For Combinatorial Optimization Problems, If Tuned and Trained Properly, on Appropriate Data

arXiv 2112.12251 ↗First posted 22 Dec 2021cs.LG cs.AI cs.DMcited by 4

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Abstract (arXiv)

The 2021 NeurIPS Machine Learning for Combinatorial Optimization (ML4CO) competition was designed with the goal of improving state-of-the-art combinatorial optimization solvers by replacing key heuristic components with machine learning models. The competition's main scientific question was the following: is machine learning a viable option for improving traditional combinatorial optimization solvers on specific problem distributions, when historical data is available? This was motivated by the fact that in many practical scenarios, the data changes only slightly between the repetitions of a combinatorial optimization problem, and this is an area where machine learning models are particularly powerful at. This paper summarizes the solution and lessons learned by the Huawei EI-OROAS team in the dual task of the competition. The submission of our team achieved the second place in the final ranking, with a very close distance to the first spot. In addition, our solution was ranked first consistently for several weekly leaderboard updates before the final evaluation. We provide insights gained from a large number of experiments, and argue that a simple Graph Convolutional Neural Network (GCNNs) can achieve state-of-the-art results if trained and tuned properly.

Key facts. Cited by 4 papers in the map (data through 14 Oct 2026). Builds on 7 of its 24 references that are in the map. First posted on arXiv 22 Dec 2021.

Builds on

7 of 24 references.

References · 7

  1. 2018Machine Learning for Combinatorial Optimization: a Methodological Tour d'Horizoncited by 623
  2. 2019Exact Combinatorial Optimization with Graph Convolutional Neural Networkscited by 318
  3. 2020Solving Mixed Integer Programs Using Neural Networkscited by 182
  4. 2020Hybrid Models for Learning to Branchcited by 95
  5. 2020Parameterizing Branch-and-Bound Search Trees to Learn Branching Policiescited by 63
  6. 2021Learning to Select Cuts for Efficient Mixed-Integer Programmingcited by 48
  7. 2018Cuts, Primal Heuristics, and Learning to Branch for the Time-Dependent Traveling Salesman Problemcited by 11

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Citing papers per year: 2022: 3; 2023: 1.

4 papers.