activity
20182026
most citedTuza's Conjecture for Threshold Graphs

2 citations · 3 across the 11 of their papers we have counts for

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Showing cs.CCShow all

6 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.CC2020

Complexity of the list homomorphism problem in hereditary graph classes

Karolina Okrasa, Paweł Rzążewski

A homomorphism from a graph to a graph is an edge-preserving mapping from to . For a fixed graph , in the list homomorphism problem, denoted by LHom(), w…

cs.CC2020

Sparsification Lower Bounds for List -Coloring

Hubie Chen, Bart M. P. Jansen, Karolina Okrasa +2

We investigate the List -Coloring problem, the generalization of graph coloring that asks whether an input graph admits a homomorphism to the undirected graph (possibly…

cs.CC2020

Full complexity classification of the list homomorphism problem for bounded-treewidth graphs

Karolina Okrasa, Marta Piecyk, Paweł Rzążewski

A homomorphism from a graph to a graph is an edge-preserving mapping from to . Let be a fixed graph with possible loops. In the list homomorphism problem,…

cs.CC2019

Subexponential-time algorithms for finding large induced sparse subgraphs

Jana Novotná, Karolina Okrasa, Michał Pilipczuk +3

Let and be hereditary graph classes. Consider the following problem: given a graph , find a largest, in terms of the number of vertices…

cs.CC2018

Subexponential algorithms for variants of homomorphism problem in string graphs

Karolina Okrasa, Paweł Rzążewski

We consider the complexity of finding weighted homomorphisms from intersection graphs of curves (string graphs) with vertices to a fixed graph . We provide a complete dichot…