In this paper we study a resource allocation problem that encodes correl...
In the Minimum Bisection problem, input is a graph G and the goal is to
...
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...
We introduce a new framework for the analysis of preprocessing routines ...
The streaming model was introduced to parameterized complexity independe...
Selection of a group of representatives satisfying certain fairness
cons...
We revisit a natural variant of geometric set cover, called
minimum-memb...
We investigate a fundamental vertex-deletion problem called (Induced)
Su...
Given an undirected graph G=(V,E) and an integer ℓ, the Eccentricity
Sho...
A knot K in a directed graph D is a strongly connected component of size...
Clustering with capacity constraints is a fundamental problem that attra...
Clustering with outliers is one of the most fundamental problems in Comp...
The problem of packing of equal disks (or circles) into a rectangle is a...
We initiate a systematic study of approximation schemes for fundamental
...
We prove that Graph Isomorphism and Canonization in graphs excluding a f...
A set X ⊆ V(G) in a graph G is (q,k)-unbreakable if every
separation (A,...
The Delaunay graph of a point set P ⊆ℝ^2 is the
plane graph with the ver...
In this paper we initiate a systematic study of exact algorithms for
wel...
A set D of vertices of a graph is a defensive alliance if, for each elem...
In this paper we study a maximization version of the classical Feedback
...
A class domination coloring (also called cd-Coloring or dominated colori...
Suppose we are given a pair of points s, t and a set S of n geometric
ob...
Given an undirected graph G and q integers n_1,n_2,n_3, ⋯, n_q,
balanced...
We study two "above guarantee" versions of the classical Longest Path pr...
We design the first subexponential-time (parameterized) algorithms for
s...
De Berg et al. in [SICOMP 2020] gave an algorithmic framework for
subexp...
Lokshtanov et al. [STOC 2017] introduced lossy kernelization as a
mathem...
In the literature on parameterized graph problems, there has been an
inc...
In the Disjoint Paths problem, the input is an undirected graph G on n
v...
Partitioning a region into districts to favor a particular candidate or ...
We investigate the parameterized complexity of finding diverse sets of
s...
Given two points s and t in the plane and a set of obstacles defined by
...
The Feedback Vertex Set problem is undoubtedly one of the most well-stud...
In the Maximum Degree Contraction problem, input is a graph G on
n verti...
In the Disjoint Paths problem, the input consists of an n-vertex graph G...
For a family of graphs 𝒢, the 𝒢-Contraction
problem takes as an input a ...
A graph H is p-edge colorable if there is a coloring ψ: E(H)
→{1,2,…,p},...
We develop new approximation algorithms for classical graph and set prob...
A graph operation that contracts edges is one of the fundamental
operati...
In the Stable Marriage problem. when the preference lists are complete, ...
Directed Feedback Vertex Set (DFVS) is a fundamental computational
prob...
In the Min k-Cut problem, input is an edge weighted graph G and an
integ...
We prove that the Hadwiger number of an n-vertex graph G (the maximum
si...
Art Gallery is a fundamental visibility problem in Computational Geometr...
We present an algorithm for the extensively studied Long Path and Long C...
We consider the parameterized complexity of the problem of tracking shor...
For a fixed graph H, the H-free-editing problem asks whether we can
modi...
The study of parameterized streaming complexity on graph problems was
in...
In this work, we initiate a systematic study of parameterized streaming
...