Special Subset Vertex Multisubgraphs for Multi Networks

By Kandasamy, W. B. Vasantha

Book Id: WPLBN0100303031
Format Type: PDF eBook:
File Size: 6.53 MB
Reproduction Date: 10/1/2019

Title:	Special Subset Vertex Multisubgraphs for Multi Networks
Author:	Kandasamy, W. B. Vasantha
Volume:
Language:	English
Subject:	Non Fiction, Science
Collections:	Mathematics, Authors Community
Historic Publication Date:	2019
Publisher:	EuropaNova

Member Page:	Infinite Science
Citation APA MLA Chicago B. Vasantha Kandasam, B. W., & Smarandache, F. (2019). Special Subset Vertex Multisubgraphs for Multi Networks. Retrieved from http://self.gutenberg.org/

Description
In this book authors study special type of subset vertex multi subgraphs; these multi subgraphs can be directed or otherwise. Another special feature of these subset vertex multigraphs is that we are aware of the elements in each vertex set and how it affects the structure of both subset vertex multisubgraphs and edge multisubgraphs. It is pertinent to record at this juncture that certain ego centric directed multistar graphs become empty on the removal of one edge, there by theorising the importance, and giving certain postulates how to safely form ego centric multi networks. Given any subset vertex multigraph we are not always guaranteed of getting the special subset vertex multisubgraphs. However, if we have subset vertex multigraphs which has special subset vertex multisubgraphs then we can have corresponding to them multinet works, these multi networks are fault tolerant networks, hence the study of these special type of multisubgraphs has become mandatory. Further in this book we introduce a new notion of super special subset vertex multigraphs which are built using the subset vertex multigraphs, especially when the subset vertex multigraph has no special subset vertex multi subgraphs. However, such super special subset vertex multigraphs associated with a multigraph are unique; so one cannot enjoy many options. To over this we build in case of subset vertex multi graphs which has several special subset vertex multisubgraphs the super special subset vertex multisubgraphs, these are not unique, and we can choose the one which is economic and form the multinetwork.