Characteristic for Novel Soft Type Quasinormal Operator Relies on Soft Hilbert Domain and Related Outcomes

Authors

  • Luma J. Barghooth Department of Pure Mathematics, College of Science, University of Mazandaran, Iran
  • Ail Taghavi Mustansiriyah university , College of education, Bagdad, Iraq
  • Salim Dawood Mohsen Mustansiriyah university , College of education, Bagdad, Iraq

DOI:

https://doi.org/10.24996/ijs.2026.67.5.%25g

Keywords:

FS-operator, FS-normed space, FS-inner product, FS-Hilbert space

Abstract

     The softness of the image Hilbert domain has a momentous role in the analytical characterizations of operators. Therefore, the elaborate study of these classes of soft operators (S-operators) and the comprehensive investigation of the algebraic and analytical traits of their softness Hilbert domains is of great importance. In Soft set Theory (SST), research in this specialty is of great importance. The prime effort of this article is application of novel kinds of general normal S-operator in SST, named as soft quasi normal operator. The crucial characteristic of the proposed operator is explained, including its major merits. Furthermore, the necessary stipulations are also discussed to verify the various merits of the proposed operator.

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Section

Mathematics

How to Cite

[1]
L. J. . Barghooth, A. . Taghavi, and S. D. . Mohsen, “Characteristic for Novel Soft Type Quasinormal Operator Relies on Soft Hilbert Domain and Related Outcomes”, Iraqi Journal of Science, vol. 67, no. 5, doi: 10.24996/ijs.2026.67.5.%g.