Faster algorithms for cograph edge modification problems

08/03/2019
by   Dekel Tsur, et al.
0

In the Cograph Deletion (resp., Cograph Editing) problem the input is a graph G and an integer k, and the goal is to decide whether there is a set of edges of size at most k whose removal from G (resp., removal and addition to G) results a graph that does not contain an induced path with four vertices. In this paper we give algorithms for Cograph Deletion and Cograph Editing whose running times are O^*(2.303^k) and O^*(4.329^k), respectively.

READ FULL TEXT

page 1

page 2

page 3

page 4

research
08/03/2019

Faster algorithm for Cograph Deletion

In the Cograph Deletion problem the input is a graph G and an integer k,...
research
08/09/2019

Kernel for Kt-free edge deletion

In the K_t-free edge deletion problem, the input is a graph G and an int...
research
08/20/2019

An algorithm for destroying claws and diamonds

In the Claw,Diamond-Free Edge Deletion problem the input is a graph G an...
research
06/24/2019

Algorithms for deletion problems on split graphs

In the Split to Block Vertex Deletion and Split to Threshold Vertex Dele...
research
08/21/2020

Deletion to Induced Matching

In the DELETION TO INDUCED MATCHING problem, we are given a graph G on n...
research
06/07/2021

An Algorithmic Meta-Theorem for Graph Modification to Planarity and FOL

In general, a graph modification problem is defined by a graph modificat...
research
05/20/2021

(Sub)linear kernels for edge modification problems towards structured graph classes

In a (parameterized) graph edge modification problem, we are given a gra...

Please sign up or login with your details

Forgot password? Click here to reset