Graph Theory with Applications to Engineering and Computer Science

Graph Theory with Applications to Engineering and Computer Science
Author :
Publisher : PHI Learning Pvt. Ltd.
Total Pages : 500
Release :
ISBN-10 : 8120301455
ISBN-13 : 9788120301450
Rating : 4/5 (450 Downloads)

Book Synopsis Graph Theory with Applications to Engineering and Computer Science by : DEO, NARSINGH

Download or read book Graph Theory with Applications to Engineering and Computer Science written by DEO, NARSINGH and published by PHI Learning Pvt. Ltd.. This book was released on 2004-10-01 with total page 500 pages. Available in PDF, EPUB and Kindle. Book excerpt: Because of its inherent simplicity, graph theory has a wide range of applications in engineering, and in physical sciences. It has of course uses in social sciences, in linguistics and in numerous other areas. In fact, a graph can be used to represent almost any physical situation involving discrete objects and the relationship among them. Now with the solutions to engineering and other problems becoming so complex leading to larger graphs, it is virtually difficult to analyze without the use of computers. This book is recommended in IIT Kharagpur, West Bengal for B.Tech Computer Science, NIT Arunachal Pradesh, NIT Nagaland, NIT Agartala, NIT Silchar, Gauhati University, Dibrugarh University, North Eastern Regional Institute of Management, Assam Engineering College, West Bengal Univerity of Technology (WBUT) for B.Tech, M.Tech Computer Science, University of Burdwan, West Bengal for B.Tech. Computer Science, Jadavpur University, West Bengal for M.Sc. Computer Science, Kalyani College of Engineering, West Bengal for B.Tech. Computer Science. Key Features: This book provides a rigorous yet informal treatment of graph theory with an emphasis on computational aspects of graph theory and graph-theoretic algorithms. Numerous applications to actual engineering problems are incorpo-rated with software design and optimization topics.


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The first part of this text covers the main graph theoretic topics: connectivity, trees, traversability, planarity, colouring, covering, matching, digraphs, net