[PDF] [PDF] Chapter 14 - Graphs

each direction – Directed path • A sequence of directed edges between two vertices – Vertex y is adjacent to vertex x if • There is a directed edge from x to y  



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Two vertices are called adjacent if there is an edge between them The degree of a vertex in an undirected graph is the number of edges associated with it If a 



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Terminology – Directed graphs ▫ For the edge (u, v), u is adjacent to v OR v is adjacent from u, u – Initial vertex,v– Terminal vertex ▫ In-degree (deg- (u)): 



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Neighbors A vertex u is a neighbor of (or equivalently adjacent to) a vertex v in a graph G = (V,E) if there is an edge {u, v} ∈ E For a directed graph a vertex u is 



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Graphs can be directed or undirected Put another way: the number of adjacent vertices A B In directed graphs (sometimes called digraphs), edges have a



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[PDF] Chapter 14 - Graphs

each direction – Directed path • A sequence of directed edges between two vertices – Vertex y is adjacent to vertex x if • There is a directed edge from x to y  



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The feeding component is deemed as start vertex V0 of directed graph, the adjacent vertex directly related to V0 are visited They will be taken as new vertices, and 

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© 2011 Pearson Addison-Wesley. All rights reserved 14 A-1

Chapter 14

Graphs

© 2011 Pearson Addison-Wesley. All rights reserved 14 A-2

Terminology

• G = {V, E} • A graph G consists of two sets - A set V of vertices, or nodes- A set E of edges • A subgraph - Consists of a subset of a graphAquotesdbs_dbs9.pdfusesText_15