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20192025
most citedMaking Temporal Betweenness Computation Faster and Restless

5 citations · 5 across the 4 of their papers we have counts for

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cs.DS2025

Foremost, Fastest, Shortest: Temporal Graph Realization under Various Path Metrics

Justine Cauvi, Nils Morawietz, Laurent Viennot

In this work, we follow the current trend on temporal graph realization, where one is given a property P and the goal is to determine whether there is a temporal graph, that is, a…

cs.DS2025★ 5 cited

Making Temporal Betweenness Computation Faster and Restless

Filippo Brunelli, Pierluigi Crescenzi, Laurent Viennot

Buß et al [KDD 2020] recently proved that the problem of computing the betweenness of all nodes of a temporal graph is computationally hard in the case of foremost and fastest path…

cs.DS2025

Complexity Gaps between Point and Interval Temporal Graphs for some Reachability Problems

Guillaume Aubian, Filippo Brunelli, Feodor F Dragan +4

Temporal graphs arise when modeling interactions that evolve over time. They usually come in several flavors, depending on the number of parameters used to describe the temporal as…

cs.DS2024

Practical Computation of Graph VC-Dimension

David Coudert, Mónika Csikós, Guillaume Ducoffe +1

For any set system , a subset is called \emph{shattered} if every results from the intersection of with some set in…

cs.DS2019

Diameter computation on -minor free graphs and graphs of bounded (distance) VC-dimension

Guillaume Ducoffe, Michel Habib, Laurent Viennot

We propose to study unweighted graphs of constant distance VC-dimension as a broad generalization of many graph classes for which we can compute the diameter in truly subquadratic-…