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28 lis 2015 · This document defines several key graph concepts, including types of graphs (directed, undirected, bipartite), graph terminology (vertices, edges, degree), theorems about graphs, and examples of special graphs (complete graphs, cycles, wheels, n-cubes, complete bipartite graphs).
- Graph theory discrete mathmatics | PPT - SlideShare
The document discusses topics in graph theory including...
- Module - 1 Discrete Mathematics and Graph Theory | PPT - SlideShare
This document provides an overview of a course on discrete...
- Graph theory discrete mathmatics | PPT - SlideShare
9 sie 2016 · The document discusses topics in graph theory including Hamiltonian graphs, planar graphs, maps and regions, Euler's formula, nonplanar graphs, Dijkstra's algorithm, shortest paths, minimum spanning trees, Prim's algorithm, and more.
CS 5002: Discrete Math ©Northeastern University Fall 2018 39 Example: Binary Search Trees? Binary search tree (BST) - a tree where nodes are organized in a sorted
graph theory is the study of graphs which are mathematical structures used to model pairwise relations between objects. A graph in this context is made up of vertices or nodes and lines called...
31 sty 2017 · This document provides an overview of a course on discrete mathematics and graph theory taught by Dr. D. Ezhilmaran and M. Adhiyaman at VIT University in Tamil Nadu, India. It covers topics like mathematical logic, statement calculus, propositional logic, truth tables, logical equivalence, inference rules, and validity of arguments.
BY DR. DALVINDER SINGH GOVT. COLLEGE ROPAR. 2 INTRODUCTION What is a graph G? It is a pair G = (V, E), where. V = V (G) = set of vertices E = E (G) = set of edges Example: V = {s, u, v, w, x, y, z} E = { (x,s), (x,v)1, (x,v)2, (x,u), (v,w), (s,v), (s,u), (s,w), (s,y), (w,y), (u,y), (u,z), (y,z)} 3 Directed graphs (digraphs)
11 wrz 2019 · Berkeley Math Circle: Graph Theory 𝑮=𝑽,𝑬 Graph Vertices Edges deg =3 (IMO 2001 Shortlist) Define a k-clique to be a set of k people such that every pair of them are acquainted with each other. At a certain party, every pair of 3-cliques has at least one person in common, and there are no 5-cliques.
