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20112019
most citedChanging Computing Paradigms Towards Power Efficiency

19 citations · 63 across the 12 of their papers we have counts for

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7 papers · 1 filter

math.CO2016★ 11 cited

Cops and Robbers on Intersection Graphs

Tomáš Gavenčiak, Przemysław Gordinowicz, Vít Jelínek +2

The cop number of a graph is the smallest such that cops win the game of cops and robber on . We investigate the maximum cop number of geometric intersection graphs,…

math.CO2015

Jordan-like characterization of automorphism groups of planar graphs

Pavel Klavík, Roman Nedela, Peter Zeman

We investigate automorphism groups of planar graphs. The main result is a complete recursive description of all abstract groups that can be realized as automorphism groups of plana…

math.CO2015

3-connected Reduction for Regular Graph Covers

Jiří Fiala, Pavel Klavík, Jan Kratochvíl +1

A graph covers a graph if there exists a locally bijective homomorphism from to . We deal with regular coverings in which this homomorphism is prescribed by an actio…

math.CO2014★ 11 cited

Automorphism Groups of Geometrically Represented Graphs

Pavel Klavík, Peter Zeman

We describe a technique to determine the automorphism group of a geometrically represented graph, by understanding the structure of the induced action on all geometric representati…

math.CO2014

Minimal Obstructions for Partial Representations of Interval Graphs

Pavel Klavík, Maria Saumell

Interval graphs are intersection graphs of closed intervals. A generalization of recognition called partial representation extension was introduced recently. The input gives an int…

math.CO2014

Algorithmic Aspects of Regular Graph Covers with Applications to Planar Graphs

Jiří Fiala, Pavel Klavík, Jan Kratochvíl +1

A graph covers a graph if there exists a locally bijective homomorphism from to . We deal with regular covers in which this locally bijective homomorphism is prescri…

math.CO2011★ 1 cited

On the Complexity of Planar Covering of Small Graphs

Ondřej Bílka, Jozef Jirásek, Pavel Klavík +2

The problem Cover(H) asks whether an input graph G covers a fixed graph H (i.e., whether there exists a homomorphism G to H which locally preserves the structure of the graphs). Co…