Comprehensive coverage of trees as connected acyclic graphs and forests. Includes properties of trees (unique paths, vertex degrees), spanning trees, rooted trees with parent-child relationships, and proof that trees have v-1 edges.
Comprehensive coverage of trees as connected acyclic graphs and forests. Includes properties of trees (unique paths, vertex degrees), spanning trees, rooted trees with parent-child relationships, and proof that trees have v-1 edges.
Introduction to graph theory starting with the Seven Bridges of K枚nigsberg problem. Covers basic definitions including vertices, edges, adjacency, degree sequences, connected graphs, and graph representations (adjacency lists and matrices).