Recently, Hegerfeld and Kratsch [ESA 2023] obtained the first tight
algo...
In this work, we study two natural generalizations of clique-width intro...
An α-approximate polynomial Turing kernelization is a polynomial-time
al...
We study connectivity problems from a fine-grained parameterized perspec...
The complexity of problems involving global constraints is usually much ...
In this work we start the investigation of tight complexity bounds for
c...
Many computational problems admit fast algorithms on special inputs, how...
We study the parameterized problem of satisfying “almost all” constraint...
In this report we present an algorithm solving Triangle Counting in time...
We show a flow-augmentation algorithm in directed graphs: There exists a...
Parameterized complexity seeks to use input structure to obtain faster
a...
We present a new technique for designing FPT algorithms for graph cut
pr...
We extend the notion of lossy kernelization, introduced by Lokshtanov et...
Given two disjoint sets W_1 and W_2 of points in the plane, the Optimal
...
A breakthrough result of Cygan et al. (FOCS 2011) showed that connectivi...
Computing all-pairs shortest paths is a fundamental and much-studied pro...
The area of parameterized approximation seeks to combine approximation a...
The Vertex Cover problem plays an essential role in the study of polynom...
In the fundamental Maximum Matching problem the task is to find a maximu...
In the NP-hard Edge Dominating Set problem (EDS) we are given a graph
G=...
We study multi-budgeted variants of the classic minimum cut problem and ...
We study a parameter of bipartite graphs called readability, introduced ...
We study the influence of a graph parameter called modular-width on the ...
We consider the problem of finding a subcomplex K' of a simplicial compl...
We revisit the topic of polynomial kernels for Vertex Cover relative to
...
The k-colouring reconfiguration problem asks whether, for a given graph
...