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20112026
most citedOn Problems as Hard as CNFSAT

121 citations · 181 across the 38 of their papers we have counts for

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7 papers · 1 filter

cs.CC2023

Parameterized Algorithms for Covering by Arithmetic Progressions

Ivan Bliznets, Jesper Nederlof, Krisztina Szilágyi

An arithmetic progression is a sequence of integers in which the difference between any two consecutive elements is the same. We investigate the parameterized complexity of two pro…

cs.DM2023

Towards Tight Bounds for the Graph Homomorphism Problem Parameterized by Cutwidth via Asymptotic Rank Parameters

Carla Groenland, Isja Mannens, Jesper Nederlof +2

A homomorphism from a graph to a graph is an edge-preserving mapping from to . In the graph homomorphism problem, denoted by , the graph is fixed a…

cs.DS2023★ 2 cited

A Subexponential Time Algorithm for Makespan Scheduling of Unit Jobs with Precedence Constraints

Jesper Nederlof, Céline M. F. Swennenhuis, Karol Węgrzycki

In a classical scheduling problem, we are given a set of jobs of unit length along with precedence constraints, and the goal is to find a schedule of these jobs on identica…

cs.CC2023

Algorithms and Turing Kernels for Detecting and Counting Small Patterns in Unit Disk Graphs

Jesper Nederlof, Krisztina Szilágyi

In this paper we investigate the parameterized complexity of the task of counting and detecting occurrences of small patterns in unit disk graphs: Given an -vertex unit disk gra…

cs.DS2023

Another Hamiltonian Cycle in Bipartite Pfaffian Graphs

Andreas Björklund, Petteri Kaski, Jesper Nederlof

Finding a Hamiltonian cycle in a given graph is computationally challenging, and in general remains so even when one is further given one Hamiltonian cycle in the graph and asked t…

cs.DS2023

Polynomial-time Approximation of Independent Set Parameterized by Treewidth

Parinya Chalermsook, Fedor Fomin, Thekla Hamm +3

We prove the following result about approximating the maximum independent set in a graph. Informally, we show that any approximation algorithm with a ``non-trivial'' approximation…