Add to ORKGA path in an edge-colored graph is properly colored if no two consecutive edges receive the same color. In this survey, we gather results concerning notions of graph connectivity involving properly colored paths
AbstractAn edge-colored graph G is k-proper connected if every pair of vertices is connected by k in...
This note introduces the vertex proper connection number of a graph and provides a relationship to t...
This note introduces the vertex proper connection number of a graph and provides a relationship to t...
A path in an edge-colored graph is properly colored if no two consecutive edges receive the same col...
An edge-colored graph is properly connected if for every pair of vertices u and v there exists a pro...
An edge-colored graph is properly connected if for every pair of vertices u and v there exists a pro...
An edge-colored directed graph is called properly connected if, between every pair of vertices, ther...
An edge-colored directed graph is called properly connected if, between every pair of vertices, ther...
AbstractIn an edge-colored graph, let dc(v) be the number of colors on the edges incident to v and l...
A comprehensive survey of proper connection of graphs is discussed in this book with real world appl...
An edge-colored graph is properly connected if for every pair of vertices u and v there exists a pro...
AbstractThis note introduces the vertex proper connection number of a graph and provides a relations...
We say an edge-colored graph is properly connected if, between every pair of vertices, there exists ...
We say an edge-colored graph is properly connected if, between every pair of vertices, there exists ...
We say an edge-colored graph is properly connected if, between every pair of vertices, there exists ...
AbstractAn edge-colored graph G is k-proper connected if every pair of vertices is connected by k in...
This note introduces the vertex proper connection number of a graph and provides a relationship to t...
This note introduces the vertex proper connection number of a graph and provides a relationship to t...
A path in an edge-colored graph is properly colored if no two consecutive edges receive the same col...
An edge-colored graph is properly connected if for every pair of vertices u and v there exists a pro...
An edge-colored graph is properly connected if for every pair of vertices u and v there exists a pro...
An edge-colored directed graph is called properly connected if, between every pair of vertices, ther...
An edge-colored directed graph is called properly connected if, between every pair of vertices, ther...
AbstractIn an edge-colored graph, let dc(v) be the number of colors on the edges incident to v and l...
A comprehensive survey of proper connection of graphs is discussed in this book with real world appl...
An edge-colored graph is properly connected if for every pair of vertices u and v there exists a pro...
AbstractThis note introduces the vertex proper connection number of a graph and provides a relations...
We say an edge-colored graph is properly connected if, between every pair of vertices, there exists ...
We say an edge-colored graph is properly connected if, between every pair of vertices, there exists ...
We say an edge-colored graph is properly connected if, between every pair of vertices, there exists ...
AbstractAn edge-colored graph G is k-proper connected if every pair of vertices is connected by k in...
This note introduces the vertex proper connection number of a graph and provides a relationship to t...
This note introduces the vertex proper connection number of a graph and provides a relationship to t...