A vertex of a plane digraph is bimodal if all its incoming edges (and he...
We study the α-Fixed Cardinality Graph Partitioning
(α-FCGP) problem, th...
We consider the following problem about dispersing points. Given a set o...
We re-visit the complexity of kernelization for the d-Hitting Set proble...
The fundamental theorem of Turán from Extremal Graph Theory determines
t...
The task of the broadcast problem is, given a graph G and a source verte...
A framework consists of an undirected graph G and a matroid M whose
elem...
We study the following Two-Sets Cut-Uncut problem on planar graphs. Ther...
Designing coresets–small-space sketches of the data preserving cost of t...
We study the kernelization of exploration problems on temporal graphs. A...
The study of fair algorithms has become mainstream in machine learning a...
The problem of packing of equal disks (or circles) into a rectangle is a...
We introduce the following submodular generalization of the Shortest Cyc...
In this paper we initiate a systematic study of exact algorithms for
wel...
The independence number of a tree decomposition is the maximum of the
in...
We introduce a general method for obtaining fixed-parameter algorithms f...
In 1959, Erdős and Gallai proved that every graph G with average vertex
...
We study two "above guarantee" versions of the classical Longest Path pr...
k-means and k-median clustering are powerful unsupervised machine
learni...
One of the most widespread human behavioral biases is the present bias –...
Branchwidth determines how graphs, and more generally, arbitrary connect...
We introduce a novel model-theoretic framework inspired from graph
modif...
In this paper, we consider the Minimum-Load k-Clustering/Facility Locati...
In this work, we study the k-median clustering problem with an additiona...
De Berg et al. in [SICOMP 2020] gave an algorithmic framework for
subexp...
In general, a graph modification problem is defined by a graph modificat...
We develop new algorithmic methods with provable guarantees for feature
...
In the Categorical Clustering problem, we are given a set of vectors (ma...
The elimination distance to some target graph property P is a general gr...
We introduce the rendezvous game with adversaries. In this game, two pla...
We investigate the parameterized complexity of finding diverse sets of
s...
This paper explores the behavior of present-biased agents, that is, agen...
In 1952, Dirac proved the following theorem about long cycles in graphs ...
We consider a generalization of the fundamental k-means clustering for d...
We initiate the study of the Diverse Pair of (Maximum/ Perfect) Matching...
Fair clustering is a constrained variant of clustering where the goal is...
A fundamental theorem of Whitney from 1933 asserts that 2-connected grap...
We prove that the Hadwiger number of an n-vertex graph G (the maximum
si...
We present an algorithm for the extensively studied Long Path and Long C...
We study the algorithmic properties of the graph class Chordal-ke, that ...
A popular model to measure network stability is the k-core, that is the
...
Gerrymandering is a practice of manipulating district boundaries and
loc...
The survey provides an overview of the developing area of parameterized
...
With the introduction of the graph-theoretic time-inconsistent planning ...
Principal component analysis (PCA) is one of the most fundamental proced...
We consider ℓ_1-Rank-r Approximation over GF(2), where for a binary
m× n...
In this paper, we study knot diagrams for which the underlying graph has...
In the Topological Minor Containment problem (TMC) problem two undirecte...
Bidimensionality is the most common technique to design subexponential-t...
We consider the k-Clustering problem, which is for a given multiset of n...