2020
DOI: 10.1109/tkde.2019.2947035
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A General Centrality Framework-Based on Node Navigability

Abstract: Centrality metrics are a popular tool in Network Science to identify important nodes within a graph. We introduce the Potential Gain as a centrality measure that unifies many walk-based centrality metrics in graphs and captures the notion of node navigability, interpreted as the property of being reachable from anywhere else (in the graph) through short walks. Two instances of the Potential Gain (called the Geometric and the Exponential Potential Gain) are presented and we describe scalable algorithms for comp… Show more

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Cited by 25 publications
(3 citation statements)
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“…De Meo et al creatively interpreted node navigability as the property that any node in the graph can be reached through short walks, leading to the concept of potential gain centrality. This centrality measure unifies various walk-based centrality metrics in complex networks [32].…”
Section: Related Workmentioning
confidence: 89%
“…De Meo et al creatively interpreted node navigability as the property that any node in the graph can be reached through short walks, leading to the concept of potential gain centrality. This centrality measure unifies various walk-based centrality metrics in complex networks [32].…”
Section: Related Workmentioning
confidence: 89%
“…Detecting spammers via the relational structure such as social connections and relationship graphs is a quite popular topic, so how to integrate the relational structure into Spiral? Existing work [42,43,70] discusses various approaches to use social graphs in spam detection, how can we scale the relational structures into a large-scale distributed environment? Furthermore, Spiral agents run in a highly dynamic environment with many unpredictable events such as network traffic interferences, workload interferences, software/hardware failures.…”
Section: Discussionmentioning
confidence: 99%
“…Along with this measure, we consider f (u) = p Walk uu , the diagonal entry of the Walk kernel, as a centrality of node u (this measure is referred to as 'Walk (K ii )') and also f (u) = v =u p uv as centralities of node u ('Walk (K ij )', 'Communicability (K ij )'). The 'Total communicability' [17] is f (u) = v∈V p Comm uv ; as well as the Katz measure, it can be described in terms of "potential gain" [44].…”
Section: Centralities Based On Graph Kernelsmentioning
confidence: 99%