This book presents a collection of recent research on topics related to Pythagorean fuzzy set, dealing with dynamic and complex decision-making problems. It discusses a wide range of theoretical and practical information to the latest research on Pythagorean fuzzy sets, allowing readers to gain an extensive understanding of both fundamentals and applications. It aims at solving various decision-making problems such as medical diagnosis, pattern recognition, construction problems, technology selection, and more, under the Pythagorean fuzzy environment, making it of much value to students, researchers, and professionals associated with the field.
Mục lục
Muhammet Deveci: A Survey on Recent Applications of Pythagorean Fuzzy Sets.- Xindong Peng: Pythagorean Fuzzy MCDM Method based on CODAS.- Paul Augustine Ejegwa and Chiranjibe Jana: Some New Weighted Correlation Coefficients between Pythagorean Fuzzy Sets and their Applications.- Muhammet Gul: A Risk Prioritization Method based on Interval-Valued Pythagorean Fuzzy TOPSIS and its Application for Prioritization of the Risks Emerged at Hospitals during Covid-19 Pandemic.- Lazim Abdullah: Choquet Integral under Pythagorean Fuzzy Sets for Decision Making.- Zhen Jin: Ranking Methods of Pythagorean Fuzzy Numbers.- Ezgi Turkarslan, Murat Olgun, Mehmet Unver, S. Eyhmus Yardimci: Some Trigonometric Similarity Measures Based on Choquet Integral for Pythagorean Fuzzy Sets and its Applications to Pattern Recognition.- Sapan Kumar Das, S. A. Edalatpanah: Application of Linear Programming in Diet Problem under Pythagorean Fuzzy Environment.- Jun Wang: Extensions of Linguistic Pythagorean Fuzzy Sets and their Applications in Multi-attribute Group Decision Making.- M. Riaz: Aggregation Operators with Pythagorean Fuzzy Soft Sets.- Z. S. Chen: Isomorphic Operators and Ranking Methods for Pythagorean and Intuitionistic Fuzzy Sets.- Iman Sharaf: Evaluating Energy Storage Technologies with a Pythagorean Fuzzy MULTIMOORA.- Zeeshan Ali and Tahir Mahmood: Schweizer–Sklar Muirhead Mean Aggregation Operators bsed on Pythagorean Fuzzy Set and their Application in Multicrieria Decision Making.- Animesh Biswas: On Developing Pythagorean Fuzzy Dombi Geometric Bonferroni Mean Operators with their Application to Multicriteria Decision Making.- Nikunj Aggarwal: Parametric Directed Divergence Measure for Pythagorean Fuzzy Set and their Applications to Multicriteria Decision Making.- Arunodaya Raj Mishra: Assessment of Agriculture Crop Selection using Pythagorean Fuzzy CRTITIC-VIKOR Decision-Making Framework.- A. Biswas and Arun Srakar: Maclaurin Symmetric Mean-Based Archimedean Aggregation Operators for Aggregating Hesitant Pythagorean Fuzzy Elements and their Applications to Multicriteria Decision Making.
Giới thiệu về tác giả
HARISH GARG is Associate Professor at the School of Mathematics, Thapar Institute of Engineering and Technology, Patiala, India. He completed his Ph.D. in Mathematics from the Indian Institute of Technology Roorkee, India, in 2013. His research interests include soft computing, decision making, aggregation operators, evolutionary algorithm, expert systems, and decision support systems. He has authored around 260 papers, published in international journals of repute, and has supervised 7 Ph.D. dissertations. He is Recipient of the Top-Cited Paper by India-based Author (2015–2019) from Elsevier. He serves as Editor-in-Chief for
Annals of Optimization Theory & Practice and Associate Editor for several renowned journals.
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