activity
20172020
most citedA short proof of the blow-up lemma for approximate decompositions

1 citations · 2 across the 2 of their papers we have counts for

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Showing 2018Show all

6 papers · 1 filter

math.CO2018

Rainbow triangles and cliques in edge-colored graphs

Stefan Ehard, Elena Mohr

For an edge-colored graph, a subgraph is called rainbow if all its edges have distinct colors. We show that if is an edge-colored graph of order and size using colo…

math.CO2018

On some tractable and hard instances for partial incentives and target set selection

Stefan Ehard, Dieter Rautenbach

A widely studied model for influence diffusion in social networks are {\it target sets}. For a graph and an integer-valued threshold function on its vertex set, a {\it targ…

math.CO2018

On the extremal graphs for degenerate subsets, dynamic monopolies, and partial incentives

S. Ehard, D. Rautenbach

The famous lower bound on the independence number of a graph due to Caro and Wei is known to be tight if and only if the co…

cs.DM2018

Dynamic monopolies for interval graphs with bounded thresholds

Stéphane Bessy, Stefan Ehard, Lucia D. Penso +1

For a graph and an integer-valued threshold function on its vertex set, a dynamic monopoly is a set of vertices of such that iteratively adding to it vertices of $G…

math.CO2018

Partial immunization of trees

Mitre C. Dourado, Stefan Ehard, Lucia D. Penso +1

For a graph and an integer-valued function on its vertex set, a dynamic monopoly is a set of vertices of such that iteratively adding to it vertices of that hav…

math.CO2018

Vaccinate your trees!

Stefan Ehard, Dieter Rautenbach

For a graph and an integer-valued function on its vertex set, a dynamic monopoly is a set of vertices of such that iteratively adding to it vertices of that hav…