Fuzzy Irresolute Multifunctions: and Its Fuzzy Functions and Invertible fuzzy topological spaces - Couverture souple

Seenivasan, Velupillai

 
9783659227653: Fuzzy Irresolute Multifunctions: and Its Fuzzy Functions and Invertible fuzzy topological spaces

Synopsis

Functions (Maps) have always been of tremendous importance in all branches of mathematics and the whole science. The author has introduced and studied the concepts of the invertible fuzzy topological spaces. He has also established new concepts of upper and lower alpha (beta, semi and pre)-irresolute fuzzy multifunction’s, fuzzy almost (semi and pre) alpha-irresolute functions and somewhat fuzzy pre (semi and almost) alpha-irresolute functions. Some characterizations and several properties of these concepts are also given. Examples and counter examples are also provided, wherever necessary in this book. These are some generalized fuzzy continuity may have possible application in quantum physics, high energy physics and superstring theory.

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Présentation de l'éditeur

Functions (Maps) have always been of tremendous importance in all branches of mathematics and the whole science. The author has introduced and studied the concepts of the invertible fuzzy topological spaces. He has also established new concepts of upper and lower alpha (beta, semi and pre)-irresolute fuzzy multifunction’s, fuzzy almost (semi and pre) alpha-irresolute functions and somewhat fuzzy pre (semi and almost) alpha-irresolute functions. Some characterizations and several properties of these concepts are also given. Examples and counter examples are also provided, wherever necessary in this book. These are some generalized fuzzy continuity may have possible application in quantum physics, high energy physics and superstring theory.

Biographie de l'auteur

Dr.V.Seenivasan is working as Associate Professor in Anna University - University College of Engineering Panruti,India. He has over 23 years of experience in teaching and research. He has to his credit 18 international publications. His field of research includes fuzzy topology and classical topology.

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