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Metrics for graph comparison: A practitioner's guide
Peter Wills1, François G Meyer1
1Department of Applied Mathematics, University of Colorado at Boulder, Boulder, CO, United States of America.
Plos One
|February 13, 2020
Summary
This study compares graph distance measures for analyzing network structures across different scales. It introduces the NetComp library to help researchers choose appropriate methods for real-world graph data analysis.
Area of Science:
- Graph theory and network analysis
- Data science and machine learning
- Computational network science
Background:
- Graph structure comparison is vital in diverse fields like neuroscience, cybersecurity, and bioinformatics.
- Understanding graph topologies (e.g., communities, hubs) reveals network generation and function.
- Existing graph distance measures lack comparative studies on their efficacy across structural scales.
Purpose of the Study:
- To conduct a comparative study of common graph metrics and distance measures.
- To evaluate their ability to discern topological features in random and real-world networks.
- To provide a multi-scale perspective on graph structure analysis and guide the selection of distance measures.
Main Methods:
- Comparison of commonly used graph metrics and distance measures.
- Analysis of topological features in random graph models and empirical networks.
- Investigation of global and local structural effects on distance measures across multiple scales.
Main Results:
- Demonstrated the varying abilities of different distance measures to identify common graph topologies.
- Revealed the impact of global and local structures on distance measure sensitivity.
- Established a multi-scale framework for understanding graph structure comparison.
Conclusions:
- Recommendations are provided for selecting appropriate graph distance measures based on multi-scale analysis.
- The study highlights the importance of considering scale when comparing graph structures.
- Introduced NetComp, a Python library for implementing and applying these graph distance measures.
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