Sum Distance and Strong Sum Distance in Fuzzy Graphs - Tom, Mini;Sunitha, M. S.
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This text book focuses on the study of strongest paths, distances and connectivity concepts in fuzzy graphs. The concepts and properties of strongest paths depending on different types of arcs in a fuzzy graph are discussed. Fuzzy node connectivity and fuzzy arc connectivity of a complete fuzzy graph is studied in terms of its node strengths and that of a fuzzy tree in terms of its maximum spanning tree. The concepts of sum distance and strong sum distance in a fuzzy graph are introduced. The concepts of boundary and interior nodes in a fuzzy graph based on sum distance and strong sum distance are also covered.…mehr

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Produktbeschreibung
This text book focuses on the study of strongest paths, distances and connectivity concepts in fuzzy graphs. The concepts and properties of strongest paths depending on different types of arcs in a fuzzy graph are discussed. Fuzzy node connectivity and fuzzy arc connectivity of a complete fuzzy graph is studied in terms of its node strengths and that of a fuzzy tree in terms of its maximum spanning tree. The concepts of sum distance and strong sum distance in a fuzzy graph are introduced. The concepts of boundary and interior nodes in a fuzzy graph based on sum distance and strong sum distance are also covered.
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Autorenporträt
Dr. Mini Tom is full time Professor in the Department of Mathematics, SCMS School of Engineering and Technology, Angamaly. She holds her PhD from National Institute of Technology Calicut and her Master in Science from Mahatma Gandhi University. Her area of research is Fuzzy Graphs and its applications in diverse areas.