<--- Back to Details
First PageDocument Content
Mathematics / Morphisms / Complexity classes / Graph theory / Mathematical logic / Structure / Universal algebra / NP-completeness / Graph homomorphism / Bipartite graph / Homomorphism / NP
Date: 2011-09-12 12:52:00
Mathematics
Morphisms
Complexity classes
Graph theory
Mathematical logic
Structure
Universal algebra
NP-completeness
Graph homomorphism
Bipartite graph
Homomorphism
NP

Part I: Introduction Part II: Solution The complexity of Sur-Hom(C∗4 ) Barnaby Martin and Dan¨ıel Paulusma

Add to Reading List

Source URL: www.bedewell.com

Download Document from Source Website

File Size: 462,47 KB

Share Document on Facebook

Similar Documents

arXiv:submitmath.CO] 25 MayOn edges not in monochromatic copies of a fixed bipartite graph Jie Ma∗  Abstract

arXiv:submitmath.CO] 25 MayOn edges not in monochromatic copies of a fixed bipartite graph Jie Ma∗ Abstract

DocID: 1v3xG - View Document

Radio Resource Sharing for MTC in LTE-A: An Interference-Aware Bipartite Graph Approach Safa Hamdoun, Abderrezak Rachedi, Yacine Ghamri-Doudane To cite this version: Safa Hamdoun, Abderrezak Rachedi, Yacine Ghamri-Doudan

Radio Resource Sharing for MTC in LTE-A: An Interference-Aware Bipartite Graph Approach Safa Hamdoun, Abderrezak Rachedi, Yacine Ghamri-Doudane To cite this version: Safa Hamdoun, Abderrezak Rachedi, Yacine Ghamri-Doudan

DocID: 1t6Yp - View Document

Algorithms and Data Structures Winter TermExercises for UnitConsider a bipartite graph G = (A ∪ B, E). • Let M1 and M2 be two matchings in G. Show that there is always a matching that

Algorithms and Data Structures Winter TermExercises for UnitConsider a bipartite graph G = (A ∪ B, E). • Let M1 and M2 be two matchings in G. Show that there is always a matching that

DocID: 1sjuw - View Document

Spectral Graph Theory  Lecture 26 Bipartite Ramanujan Graphs of Every Degree Daniel A. Spielman

Spectral Graph Theory Lecture 26 Bipartite Ramanujan Graphs of Every Degree Daniel A. Spielman

DocID: 1rNPK - View Document

Induced paths of given parity in planar graphs  Naomi Nishimura University of Waterloo Canada

Induced paths of given parity in planar graphs Naomi Nishimura University of Waterloo Canada

DocID: 1rsEH - View Document