
Research Topics in Graph Theory and Its Applications
Vadim Zverovich(Author)
Cambridge Scholars Publishing
Published on 25. June 2019
Book
Hardback
309 pages
978-1-5275-3533-6 (ISBN)
Description
This book considers a number of research topics in graph theory and its applications, including ideas devoted to alpha-discrepancy, strongly perfect graphs, reconstruction conjectures, graph invariants, hereditary classes of graphs, and embedding graphs on topological surfaces. It also discusses applications of graph theory, such as transport networks and hazard assessments based on unified networks. The book is ideal for developers of grant proposals and researchers interested in exploring new areas of graph theory and its applications.
More details
Edition
Unabridged edition
Language
English
Place of publication
Newcastle upon Tyne
United Kingdom
Target group
Professional and scholarly
College/higher education
Edition type
Unabridged edition
Product notice
With dust jacket
Dimensions
Height: 212 mm
Width: 148 mm
ISBN-13
978-1-5275-3533-6 (9781527535336)
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Schweitzer Classification
Other editions
Additional editions

Vadim Zverovich
Research Topics in Graph Theory and Its Applications
E-Book
06/2019
1st Edition
Cambridge Scholars Publishing
€226.99
Available for download
Person
Dr Vadim Zverovich, MSc, PhD, is the Head of the Research Group in Mathematics and its Applications at the University of the West of England. An accomplished researcher, he is also a Fellow of the United Kingdom Operational Research Society, and was previously a Fellow of the prestigious Alexander von Humboldt Foundation in Germany. In 2016, he was awarded Higher Education Academy fellowship status, and, in 2017, the Faculty of Environment and Technology of the University of the West of England named him its researcher of the year. His research interests include graph theory and its applications, networks, probabilistic methods, combinatorial optimisation and emergency responses. With 30 years of research experience, he has published over 60 papers and established an internationally recognised academic track record in the mathematical sciences covering both theoretical and applied aspects.