A graph is a pair G = (V,E) where V is the set of vertices and E is the set of edges. An edge is an unordered pair of vertices. Two vertices joined. |
A graph with more than one edge between a pair of vertices is called a multigraph while a graph with loop edges is called a pseudograph. Definition 11. A ... |
graph (finite, no loops or multiple edges, undirected/directed). G = (V,E) where. V (or V (G)) is a set of vertices. E (or E(G)) is a set of edges each of ... |
In this course, the term “graph” (without adjective) will always refer to undirected graphs (adjacency is a symmetric relation). (We use “digraph”. |
Remark: There is no standard terminology for graph theory, so it is cru- cial that you understand the terminology being used whenever you read material about ... |
› Build the graph (vertices, edges). › Return the edges incident in(or out) of a vertex). › Find if two vertices are adjacent etc.. › Replace …, Insert…Remove … |
This document defines key terminology used in graph theory, including: - Undirected and directed graphs - Adjacency, degrees, isolated and pendant vertices ... |
A graph contains a set of points known as nodes (or vertices) and set of links known as edges (or Arcs) which connects the vertices. A graph is defined as Graph ... |
A graph is a set of points, called vertices, together with a collection of lines, called edges, connecting some of the points. |
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