TL;DR
This paper investigates how the average clustering coefficient influences the effectiveness of topology-based link prediction methods in featureless graphs, proposing a new criterion for selecting appropriate algorithms based on graph density.
Contribution
It introduces the average clustering coefficient as a novel criterion for assessing graph density and guides the choice of link prediction algorithms in featureless graphs.
Findings
The average clustering coefficient effectively distinguishes dense from sparse graphs.
A new graph generation method based on the Barabasi-Albert model enables controlled density variation.
Empirical boundary for clustering coefficient helps select suitable link prediction techniques.
Abstract
Link prediction is a fundamental problem in graph theory with diverse applications, including recommender systems, community detection, and identifying spurious connections. While feature-based methods achieve high accuracy, their reliance on node attributes limits their applicability in featureless graphs. For such graphs, structure-based approaches, including common neighbor-based and degree-dependent methods, are commonly employed. However, the effectiveness of these methods depends on graph density, with common neighbor-based algorithms performing well in dense graphs and degree-dependent methods being more suitable for sparse or tree-like graphs. Despite this, the literature lacks a clear criterion to distinguish between dense and sparse graphs. This paper introduces the average clustering coefficient as a criterion for assessing graph density to assist with the choice of link…
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