Inhaltsangabe
Graphical representations have given a new dimension to the problem solving exercise in diverse subjects like mathematics, bio-sciences, chemical sciences, computer science and information technology, social sciences and linguistics. This book is devoted to the models of graph theory, and the solutions provided by these models to the problems encountered in these diverse fields of study. The text offers a comprehensive and coherent introduction to the fundamentals of graph theory, besides giving an application based approach to the subject. Divided into 13 chapters, the book begins with explicating the basics of graph theory, moving onto the techniques involved while drawing the graphs. The subsequent chapters dwell onto the problems solved by the Ramsey table and Perfect graphs. The algebraic graphs and their concepts are also explained with great precision. The concluding chapters discuss research oriented methodologies carried out in the field of graph theory. The research works include the work done by the author himself such as on Union Graphs and Triangular Graceful Graphs, and their ramifications. Primarily intended as a textbook for the undergraduate and postgraduate students of mathematics and computer science, this book will be equally useful for the undergraduate students of engineering. Apart from that, the book can be used as a reference by the researchers and mathematicians. Key Features: Incorporates numerous graphical representations in the form of well-labelled diagrams Presents a balanced approach with the help of worked-out examples, algorithms, definitions and remarks Comprises chapter-end exercises to judge students' comprehension of the subject
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Über die Autorin bzw. den Autor
Dr. G. SURESH SINGH (PhD) is Associate Professor, Department of Mathematics, University of Kerala, Thiruvananthapuram. Dr. Singh has a teaching experience of more than 15 years and research experience of more than 20 years. As a resource person he has participated in large number of teaching and research programmes organised by various universities. Besides, he is a life member of Kerala Mathematician Association, and has presented/published many papers in national and international journals and conferences.
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Graph Theory
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Soft cover. Zustand: As New. Contents Foreword Preface Acknowledgements 1. Graph Theory: An Overview 2. Tree Graphs 3. Connectivity 4. Eulerian And Hamiltonian Graphs 5. Matchings And Factorizations 6. Graph Colourings And Enumeration 7. Planar Graphs 8. Network Flows 9. Ramsey Problem And Perfect Graphs 10. Algebraic Specifications Of Graphs 11. Intervals And Median Graphs 12. Graph Labellings 13. Domination In Graphs Index Graphical representations have given a new dimension to the problem solving exercise in diverse subjects like mathematics, bio-sciences, chemical sciences, computer science and information technology, social sciences and linguistics. This book is devoted to the models of graph theory, and the solutions provided by these models to the problems encountered in these diverse fields of study. The text offers a comprehensive and coherent introduction to the fundamentals of graph theory, besides giving an application based approach to the subject. Divided into 13 chapters, the book begins with explicating the basics of graph theory, moving onto the techniques involved while drawing the graphs. The subsequent chapters dwell onto the problems solved by the Ramsey table and Perfect graphs. The algebraic graphs and their concepts are also explained with great precision. The concluding chapters discuss research oriented methodologies carried out in the field of graph theory. The research works include the work done by the author himself such as on Union Graphs and Triangular Graceful Graphs, and their ramifications. Primarily intended as a textbook for the undergraduate and postgraduate students of mathematics and computer science, this book will be equally useful for the undergraduate students of engineering. Apart from that, the book can be used as a reference by the researchers and mathematicians. Artikel-Nr. 86370
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