Cubic Graph Property Dataset for Machine Learning Models

Proper edge 3-coloring of a cubic graph is an NP-complete problem, which is present in number of real-live problems − correct and efficient assigning of variables used in the program to registers of the system, scheduling of a set of tasks to a set of processors, or frequency assignment of radio stations without interference. Since the finding of a solution to this problem is computationally intensive, the implementation of approaches using machine learning models for the estimation of the edge colorability is desirable. This study presents a sizable Cubic Graph Property Dataset, a graph generator focused on cubic graphs and a set of sub-datasets fitting for machine learning, deep learning and anomaly detection models.

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Publication Details

Published
2024-11-13
DOI
https://doi.org/10.1109/informatics62280.2024.10900911
Citations
2
Primary Topic
Graph Theory and Algorithms
Type
article
Field-Weighted Citation Impact
0.50
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article

Cubic Graph Property Dataset for Machine Learning Models

Adam Dudáš, Bianka Modrovičová
2 citations
Graph Theory and Algorithms
0.50
article

Cubic Graph Property Dataset for Machine Learning Models

Adam Dudáš, Bianka Modrovičová
article en
2 citations

Abstract

Proper edge 3-coloring of a cubic graph is an NP-complete problem, which is present in number of real-live problems − correct and efficient assigning of variables used in the program to registers of the system, scheduling of a set of tasks to a set of processors, or frequency assignment of radio stations without interference. Since the finding of a solution to this problem is computationally intensive, the implementation of approaches using machine learning models for the estimation of the edge colorability is desirable. This study presents a sizable Cubic Graph Property Dataset, a graph generator focused on cubic graphs and a set of sub-datasets fitting for machine learning, deep learning and anomaly detection models.

Matej Bel University (SK)
Openalex Percentile: Top 32%
Graph Theory and Algorithms
0.50
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