activity
20072020
most citedStructures in supercritical scale-free percolation

26 citations · 82 across the 11 of their papers we have counts for

collaborators

15 papers

physics.soc-ph2020★ 14 cited

Not all interventions are equal for the height of the second peak

Tim Hulshof, Joost Jorritsma, Júlia Komjáthy

In this paper we conduct a simulation study of the spread of an epidemic like COVID-19 with temporary immunity on finite spatial and non-spatial network models. In particular, we a…

math.PR2018

Random walk on barely supercritical branching random walk

Remco van der Hofstad, Tim Hulshof, Jan Nagel

Let be a supercritical Galton-Watson tree with a bounded offspring distribution that has mean , conditioned to survive. Let be a random embeddi…

cs.CG2018

-robust spanners in one dimension

Kevin Buchin, Tim Hulshof, Dániel Oláh

A geometric -spanner on a set of points in Euclidean space is a graph containing for every pair of points a path of length at most times the Euclidean distance between the p…

math.PR2018

Sharpness for Inhomogeneous Percolation on Quasi-Transitive Graphs

Thomas Beekenkamp, Tim Hulshof

In this note we study the phase transition for percolation on quasi-transitive graphs with quasi-transitively inhomogeneous edge-retention probabilities. A quasi-transitive graph i…

math.PR2017★ 1 cited

Backbone scaling limit of the high-dimensional IIC: extended version

Markus Heydenreich, Remco van der Hofstad, Tim Hulshof +1

We identify the scaling limit of the backbone of the high-dimensional incipient infinite cluster (IIC), both in the finite-range and the long-range setting. In the finite-range set…

math.PR2017★ 7 cited

Expansion of percolation critical points for Hamming graphs

Lorenzo Federico, Remco van der Hofstad, Frank den Hollander +1

The Hamming graph is the Cartesian product of complete graphs on vertices. Let be the degree and be the number of vertices of . Let $p…