RAINBOW CONNECTION NUMBER OF THE CEMARA GRAPH AND PIRAMID GRAPH

The concept of rainbow connection was introduced for the first time by Chartrand and friends on 2009. This concept appeared to minimize the number of password that be used to send the secure information between intelligence <br /> <br /> <br /> agencies in USA. Let G = (V (G); E(...

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Main Author: RESTIANIM (NIM: 20113079), VIVIEN
Format: Theses
Language:Indonesia
Online Access:https://digilib.itb.ac.id/gdl/view/24657
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Institution: Institut Teknologi Bandung
Language: Indonesia
id id-itb.:24657
spelling id-itb.:246572017-09-27T14:41:48ZRAINBOW CONNECTION NUMBER OF THE CEMARA GRAPH AND PIRAMID GRAPH RESTIANIM (NIM: 20113079), VIVIEN Indonesia Theses INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/24657 The concept of rainbow connection was introduced for the first time by Chartrand and friends on 2009. This concept appeared to minimize the number of password that be used to send the secure information between intelligence <br /> <br /> <br /> agencies in USA. Let G = (V (G); E(G)) be a nontrivial connected graph and m be a positive integer. Defined a m-coloring c : E(G) f1; 2; mg of the edges of G: A path P in G is called a rainbow path if no two edges of P are colored the same. Rainbow connection number of G denoted by rc(G) is the minimum m so that every pair of vertices in G is connected by at least one path in which no two edges of it are colored the same. In other words there <br /> <br /> <br /> exist rainbow u v path for every two vertices u and v in G. text
institution Institut Teknologi Bandung
building Institut Teknologi Bandung Library
continent Asia
country Indonesia
Indonesia
content_provider Institut Teknologi Bandung
collection Digital ITB
language Indonesia
description The concept of rainbow connection was introduced for the first time by Chartrand and friends on 2009. This concept appeared to minimize the number of password that be used to send the secure information between intelligence <br /> <br /> <br /> agencies in USA. Let G = (V (G); E(G)) be a nontrivial connected graph and m be a positive integer. Defined a m-coloring c : E(G) f1; 2; mg of the edges of G: A path P in G is called a rainbow path if no two edges of P are colored the same. Rainbow connection number of G denoted by rc(G) is the minimum m so that every pair of vertices in G is connected by at least one path in which no two edges of it are colored the same. In other words there <br /> <br /> <br /> exist rainbow u v path for every two vertices u and v in G.
format Theses
author RESTIANIM (NIM: 20113079), VIVIEN
spellingShingle RESTIANIM (NIM: 20113079), VIVIEN
RAINBOW CONNECTION NUMBER OF THE CEMARA GRAPH AND PIRAMID GRAPH
author_facet RESTIANIM (NIM: 20113079), VIVIEN
author_sort RESTIANIM (NIM: 20113079), VIVIEN
title RAINBOW CONNECTION NUMBER OF THE CEMARA GRAPH AND PIRAMID GRAPH
title_short RAINBOW CONNECTION NUMBER OF THE CEMARA GRAPH AND PIRAMID GRAPH
title_full RAINBOW CONNECTION NUMBER OF THE CEMARA GRAPH AND PIRAMID GRAPH
title_fullStr RAINBOW CONNECTION NUMBER OF THE CEMARA GRAPH AND PIRAMID GRAPH
title_full_unstemmed RAINBOW CONNECTION NUMBER OF THE CEMARA GRAPH AND PIRAMID GRAPH
title_sort rainbow connection number of the cemara graph and piramid graph
url https://digilib.itb.ac.id/gdl/view/24657
_version_ 1822921303455170560