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[KNIHA][B] Kernelization: theory of parameterized preprocessing
Preprocessing, or data reduction, is a standard technique for simplifying and speeding up
computation. Written by a team of experts in the field, this book introduces a rapidly …
computation. Written by a team of experts in the field, this book introduces a rapidly …
[HTML][HTML] A survey of parameterized algorithms and the complexity of edge modification
The survey is a comprehensive overview of the develo** area of parameterized
algorithms for graph modification problems. It describes state of the art in kernelization …
algorithms for graph modification problems. It describes state of the art in kernelization …
[HTML][HTML] Unit interval editing is fixed-parameter tractable
Y Cao - Information and Computation, 2017 - Elsevier
Given a graph G and integers k 1, k 2, and k 3, the unit interval editing problem asks whether
G can be transformed into a unit interval graph by at most k 1 vertex deletions, k 2 edge …
G can be transformed into a unit interval graph by at most k 1 vertex deletions, k 2 edge …
Subexponential Parameterized Algorithm for Interval Completion
In the Interval Completion problem we are given an n-vertex graph G and an integer k, and
the task is to transform G by making use of at most k edge additions into an interval graph …
the task is to transform G by making use of at most k edge additions into an interval graph …
An overview of kernelization algorithms for graph modification problems
Y Liu, J Wang, J Guo - Tsinghua Science and Technology, 2014 - ieeexplore.ieee.org
Kernelization algorithms for graph modification problems are important ingredients in
parameterized computation theory. In this paper, we survey the kernelization algorithms for …
parameterized computation theory. In this paper, we survey the kernelization algorithms for …
[HTML][HTML] Edge deletion problems: Branching facilitated by modular decomposition
Edge deletion problems ask for a minimum set of edges whose deletion makes a graph
have a certain property. When this property can be characterized by a finite set of forbidden …
have a certain property. When this property can be characterized by a finite set of forbidden …
An improved kernelization algorithm for trivially perfect editing
M Dumas, A Perez - arxiv preprint arxiv:2306.16899, 2023 - arxiv.org
In the Trivially Perfect Editing problem one is given an undirected graph $ G=(V, E) $ and an
integer $ k $ and seeks to add or delete at most $ k $ edges in $ G $ to obtain a trivially …
integer $ k $ and seeks to add or delete at most $ k $ edges in $ G $ to obtain a trivially …
A subexponential parameterized algorithm for proper interval completion
In the Proper Interval Completion problem we are given a graph G and an integer k, and the
task is to turn G using at most k edge additions into a proper interval graph, ie, a graph …
task is to turn G using at most k edge additions into a proper interval graph, ie, a graph …
Completion to chordal distance-hereditary graphs: A quartic vertex-kernel
C Crespelle, B Gras, A Perez - … , WG 2021, Warsaw, Poland, June 23–25 …, 2021 - Springer
Given a class of graphs GG and a graph G=(V, E) G=(V, E), the aim of the G G-completion
problem is to find a set of at most k non-edges whose addition in G results in a graph that …
problem is to find a set of at most k non-edges whose addition in G results in a graph that …
A subexponential parameterized algorithm for proper interval completion
Abstract In the Proper Interval Completion problem we are given a graph G and an integer k,
and the task is to turn G using at most k edge additions into a proper interval graph, ie, a …
and the task is to turn G using at most k edge additions into a proper interval graph, ie, a …