On Covering a Graph Optimally with Induced Subgraphs
Shripad Thite
Abstract
We consider the problem of covering a graph with a given number of induced subgraphs so that the maximum number of vertices in each subgraph is minimized. We prove NP-completeness of the problem, prove lower bounds, and give approximation algorithms for certain graph classes.
Create a lesson
Related papers
The Project Scheduling Interdiction Problem with Delay Groups
Fei Wu, Erik Demeulemeester, Jannik Matuschke
Rank-Three Projections and Minimal Multiplicity Bipartitions of Path Complements
Jintao Fei, Jiangying Luo
Faster FPRAS for the Permanent via Restricted Poincaré Inequalities and Coupled Flows
Xiaoyu Chen, Eric Vigoda, Xiongxin Yang
On identifying codes on oriented graphs
Soura Sena Das, Sagnik Sen
Parallelizable Gradient-Based Optimization For Multi-Objective MaxCut
Jingjuan Huang, Alvaro Velasquez, Jia Liu et al.
Algebraic Characterizations for Minors of Finite Graphs via Flow Transformation Monoid Division and Embedding
Amena Assem, Hanna Derets, Chrystopher L. Nehaniv