On Unitary Quasi- Equivalence and Partial Isometry Operators in Hilbert Spaces.

dc.contributor.authorAnyembe L.
dc.contributor.authorMusundi S.W.
dc.contributor.authorKinyanjui J. N.
dc.date.accessioned2025-04-09T11:04:50Z
dc.date.available2025-04-09T11:04:50Z
dc.date.issued2023
dc.descriptionanyembelilian@gmail.com; swmusundi@chuka.ac.ke
dc.description.abstractProperties of almost similarity and unitary equivalence operators on different classes of operators have been established by various researchers in the recent past. On the other hand, unitary quasi- equivalence has been shown to preserve unitary, normality, hyponormality and binormality of operators. However, properties of unitary quasi-equivalence on partial isometric operators has not been fully established. This study therefore, determines properties of unitary quasi-equivalence on partial isometric operators.
dc.identifier.citationAnyembe L., Musundi S.W., Kinyanjui J. N. (2023). On Unitary Quasi- Equivalence and Partial Isometry Operators in Hilbert Spaces. In: Isutsa, D. K. (Ed.). Proceedings of the Chuka University 9th Annual International Research Conference held in Chuka University, Chuka, Kenya from 24th to 25th November, 2022. 391-395 pp.
dc.identifier.urihttps://repository.chuka.ac.ke/handle/123456789/17625
dc.language.isoen
dc.publisherChuka University
dc.subjectUnitary quasi-equivalence
dc.subjectisometry
dc.subjectco-isometry
dc.subjectpartial isometry
dc.subjectoperator and Hilbert space.
dc.titleOn Unitary Quasi- Equivalence and Partial Isometry Operators in Hilbert Spaces.
dc.typeArticle

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