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Essentials of Fuzzy Soft Multisets

Theory and Applications

  • Book
  • © 2023

Overview

  • Discusses major theories and applications of fuzzy soft multisets
  • Helps solve real-life decision-making problems
  • Presents new algorithms by using decision rules to solve decision-making problems
  • 2162 Accesses

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Table of contents (10 chapters)

Keywords

About this book

This book discusses major theories and applications of fuzzy soft multisets and their generalization which help researchers get all the related information at one place. The primary objective of this book is to help bridge the gap to provide a textbook on the theories in fuzzy soft multisets and their applications in real life. It is targeted to researchers and students working in the field of fuzzy set theory, multiset theory, soft set theory and their applications.

Uncertainty, vagueness and the representation of imperfect knowledge have been a problem in many fields of research, including artificial intelligence, network and communication, signal processing, machine learning, computer science, information technology, as well as medical science, economics, environments and engineering. There are many mathematical tools for dealing with uncertainties. They include fuzzy set theory, multiset theory, soft set theory and soft multiset theory.

Authors and Affiliations

  • Department of Mathematics, Tripura University, Agartala, India

    Anjan Mukherjee

  • Bir Bikram Memorial College, Agartala, India

    Ajoy Kanti Das

About the authors

ANJAN MUKHERJEE is former Pro Vice-Chancellor and former Professor at the Department of Mathematics, Tripura University, India. He has completed his bachelor and master degrees in mathematics from the University of Calcutta and obtained his Ph.D. from Tripura University. Professor Mukherjee has more than 35 years of experience in research and teaching. He has published more than 170 research papers in different national and international journals and conference proceedings and has delivered several invited talks. Professor Mukherjee is on the editorial board of the Universal Journal of Computational Mathematics and is associated with Fuzzy and Rough Sets Association. He has presented his work at the University of Texas (USA), City College of New York (USA), AMC 5th Asian Mathematical Conference (Malaysia) and several universities in Bangladesh, Turkey and many other countries.

AJOY KANTI DAS is Assistant Professor at the Department of Mathematics, Bir Bikram Memorial College, Maharaj Bir Bikram University, Agartala, Tripura. He has completed his bachelor and master degrees in mathematics from Tripura University and completed his Ph.D. from the Department of Mathematics, Tripura University. A gold medalist in both bachelor and master degrees for his excellent performance in mathematics, his current research interest is in fuzzy set theory, soft set and soft computing. With more than 10 years of experience in research and teaching, Dr. Das has published more than 40 research papers in different national and international journals and conference proceedings. He participated and presented his papers at more than 20 national and international conferences. He was also invited as a speaker at international conferences in several countries. He was awarded Junior Research Fellowship from the CSIR, UGC and DST to conduct his research work.

Bibliographic Information

  • Book Title: Essentials of Fuzzy Soft Multisets

  • Book Subtitle: Theory and Applications

  • Authors: Anjan Mukherjee, Ajoy Kanti Das

  • DOI: https://doi.org/10.1007/978-981-19-2760-7

  • Publisher: Springer Singapore

  • eBook Packages: Mathematics and Statistics, Mathematics and Statistics (R0)

  • Copyright Information: The Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Nature Singapore Pte Ltd. 2023

  • Hardcover ISBN: 978-981-19-2759-1Published: 03 March 2023

  • Softcover ISBN: 978-981-19-2762-1Published: 03 March 2024

  • eBook ISBN: 978-981-19-2760-7Published: 02 March 2023

  • Edition Number: 1

  • Number of Pages: IX, 151

  • Number of Illustrations: 3 b/w illustrations

  • Topics: Mathematical Logic and Foundations, Algebra, Topology

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