activity
20102026
most citedUsing Neighborhood Diversity to Solve Hard Problems

24 citations · 124 across the 75 of their papers we have counts for

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Showing 2022Show all

9 papers · 1 filter

cs.CC2022

The Fine-Grained Complexity of Graph Homomorphism Parameterized by Clique-Width

Robert Ganian, Thekla Hamm, Viktoriia Korchemna +2

The generic homomorphism problem, which asks whether an input graph admits a homomorphism into a fixed target graph , has been widely studied in the literature. In this arti…

cs.DS2022

Testing Upward Planarity of Partial -Trees

Steven Chaplick, Emilio Di Giacomo, Fabrizio Frati +3

We present an -time algorithm to test whether an -vertex directed partial -tree is upward planar. This result improves upon the previously best known algorithm, which…

cs.CC2022

Slim Tree-Cut Width

Robert Ganian, Viktoriia Korchemna

Tree-cut width is a parameter that has been introduced as an attempt to obtain an analogue of treewidth for edge cuts. Unfortunately, in spite of its desirable structural propertie…

cs.DS2022

Weighted Model Counting with Twin-Width

Robert Ganian, Filip Pokrývka, André Schidler +2

Bonnet et al. (FOCS 2020) introduced the graph invariant twin-width and showed that many NP-hard problems are tractable for graphs of bounded twin-width, generalizing similar resul…

cs.CG2022★ 3 cited

Bounding and computing obstacle numbers of graphs

Martin Balko, Steven Chaplick, Robert Ganian +4

An obstacle representation of a graph consists of a set of pairwise disjoint simply-connected closed regions and a one-to-one mapping of the vertices of to points such that…

cs.DS2022

Algorithmic Applications of Tree-Cut Width

Robert Ganian, Eun Jung Kim, Stefan Szeider

The recently introduced graph parameter tree-cut width plays a similar role with respect to immersions as the graph parameter treewidth plays with respect to minors. In this paper,…