We study the α-Fixed Cardinality Graph Partitioning
(α-FCGP) problem, th...
In this work, we study the Biclique-Free Vertex Deletion problem: Given ...
We introduce determinantal sieving, a new, remarkably powerful tool in t...
In the Colored Clustering problem, one is asked to cluster edge-colored
...
In this work, we study the Induced Matching problem: Given an undirected...
Finding large "cliquish" subgraphs is a classic NP-hard graph problem. I...
Given a graph and two integers k and ℓ, Partial Vertex Cover asks for
a ...
We analyze the (parameterized) computational complexity of "fair" varian...
We study stable matching problems where agents have multilayer preferenc...
Vertex Cover parameterized by the solution size k is the quintessential
...
We study the following two fixed-cardinality optimization problems (a
ma...
We study kernelization of classic hard graph problems when the input gra...
We study the NP-hard Fair Connected Districting problem: Partition a
ver...
Roughly speaking, gerrymandering is the systematic manipulation of the
b...
Fox et al. [SIAM J. Comp. 2020] introduced a new parameter, called
c-clo...
A graph G is weakly γ-closed if every induced subgraph of G
contains one...
We investigate parameterized algorithms for the NP-hard problem Min-Powe...
A graph is c-closed if every pair of vertices with at least c common
nei...
We thoroughly study a novel and still basic combinatorial matrix complet...
Considering matrices with missing entries, we study NP-hard matrix compl...
A vertex set S of a graph G is geodetic if every vertex of G lies on a
s...