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20172026
most citedAs Time Goes By: Reflections on Treewidth for Temporal Graphs

7 citations · 9 across the 8 of their papers we have counts for

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cs.CC2021

Polynomial Turing Kernels for Clique with an Optimal Number of Queries

Till Fluschnik, Klaus Heeger, Danny Hermelin

A polynomial Turing kernel for some parameterized problem is a polynomial-time algorithm that solves using queries to an oracle of whose sizes are upper-bounded by some…

cs.CC2021

Most Classic Problems Remain NP-hard on Relative Neighborhood Graphs and their Relatives

Pascal Kunz, Till Fluschnik, Rolf Niedermeier +1

Proximity graphs have been studied for several decades, motivated by applications in computational geometry, geography, data mining, and many other fields. However, the computation…

cs.CC2021

3-Coloring on Regular, Planar, and Ordered Hamiltonian Graphs

Dario Cavallaro, Till Fluschnik

We prove that 3-Coloring remains NP-hard on 4- and 5-regular planar Hamiltonian graphs, strengthening the results of Dailey [Disc. Math.'80] and Fleischner and Sabidussi [J. Graph.…

cs.CC2021

Feedback Vertex Set on Hamiltonian Graphs

Dario Cavallaro, Till Fluschnik

We study the computational complexity of Feedback Vertex Set on subclasses of Hamiltonian graphs. In particular, we consider Hamiltonian graphs that are regular or are planar and r…

cs.CC2020

A Multistage View on 2-Satisfiability

Till Fluschnik

We study -SAT in the multistage model, focusing on the linear-time solvable 2-SAT. Herein, given a sequence of -CNF fomulas and a non-negative integer , the question is wh…

cs.CC2020

Multistage s-t Path: Confronting Similarity with Dissimilarity

Till Fluschnik, Rolf Niedermeier, Carsten Schubert +1

Addressing a quest by Gupta et al. [ICALP'14], we provide a first, comprehensive study of finding a short s-t path in the multistage graph model, referred to as the Multistage s-t…