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Abstract

Hilbert space has been improved by building on a fuzzy soft vector space. It is named the fuzzy soft Hilbert space. This space has been crucial to the development of functional analysis. Interest emerged in investigating fuzzy soft operators, results and other intriguing properties of quasi-hyponormal operators are obtained, as a result, circumstances surrounding the achievement of certain analytical traits are also looked at and their more general called perturbation fuzzy soft operators, many pertinent findings in the context of fuzzy soft operator theory, which we will use in our talks of certain analytical aspects pertaining to characterizations feature. This study presents perturbation fuzzy soft κ quasi hyponormal operator, referred to as the perturbation Fsκq-hyponormal operator, based on a special class of operators. Moreover, the connection of the attribute of this new operator to a class of operators which includes fuzzy soft κ quasi hyponormal operator posed on fuzzy soft vector space is examined and various theorems related to this operator have been investigated, along with some major characteristics of this operator. In addition, several algebraic attributes of this proposed operator are yielded including algebraic power, algebraic sum along with algebraic product.

Keywords

Fuzzy soft Hilbert space, Fuzzy soft operator, Fuzzy soft quasi-hyponormal operator, Fuzzy soft k-quasi-hyponormal operator, Soft set

Subject Area

Mathematics

Article Type

Article

First Page

3430

Last Page

3438

Creative Commons License

Creative Commons Attribution 4.0 International License
This work is licensed under a Creative Commons Attribution 4.0 International License.

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