Graph Theory Proof: "An undirected finite graph G is bipartite if and only if it contains no cycles of odd length"

Download PDF

Abstract

This document examines and proves the theorem, "an undirected finite graph G is bipartite if and only if it contains no cycles of odd length."

Author(s)

Caitlyn "Elise" Vigil-Cambron
Jennifer "Jen" Haigh
Shawn Bachlet
William "Max" Lees
Wyatt "Miller" Miller

 

Similar Projects

 
All Projects
Non-Parametric Bootstrap in R With Correction for Bias and Skew
Non-Parametric Bootstrap in R With Correction for Bias and Skew
Read more →
A Concise Statistical Proof of the Monty Hall Problem in R
A Concise Statistical Proof of the Monty Hall Problem in R
Read more →
Introduction to Latent Class Analysis with an Application to Vitiligo
Introduction to Latent Class Analysis with an Application to Vitiligo
Read more →
Applied Regression Analysis: Final Report (RateMyProfessors.com)
Applied Regression Analysis: Final Report (RateMyProfessors.com)
Read more →
A Simple Unbalanced KDTree with 1NN Implementation
A Simple Unbalanced KDTree with 1NN Implementation
Read more →
Math Clinic Analysis: Optimization of Sensor Coverage
Math Clinic Analysis: Optimization of Sensor Coverage
Read more →
Graph Theory Proof: "An undirected finite graph G is bipartite if and only if it contains no cycles of odd length"
Graph Theory Proof: "An undirected finite graph G is bipartite if and only if it contains no cycles of odd length"
Read more →
Numerical Analysis: A Comparison of Sparse vs. Non-Sparse Matrix Performance in MATLab
Numerical Analysis: A Comparison of Sparse vs. Non-Sparse Matrix Performance in MATLab
Read more →
Numerical Analysis: Position Solutions to the Planar Stewart Platform (A Forward Kinematics Problem)
Numerical Analysis: Position Solutions to the Planar Stewart Platform (A Forward Kinematics Problem)
Read more →
n-Balls: A Multi-Dimensional Analysis of Spherical Structures with Volume
n-Balls: A Multi-Dimensional Analysis of Spherical Structures with Volume
Read more →
 
MathematicsMillerUniversity of Colorado DenverMathematics, Graph Theory, Proofcraft, Project Management, All ProjectsComment