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On class (BQ) Operators of order n
Subject area: Science,Engineering and Technology · Area of research: Operator Theory
Abstract
In this paper, we extend the class of (BQ) operators acting on a complex Hilbert space H to the class of (BQ) of order n. An operator if T ? B(H) is said to belong to class (BQ) of order n if T ?2nT 2 commutes with (T ?nT)2 that is [T ?2nT 2, (T ?nT)2] = 0. We examine properties that this class is honored to have. We examine the relation of this class to that of class (Q) order n.
Keywords
Class (BQ) of order n , Class (BQ) operator , Normal operator of order n.
How to cite this paper
Wanjala Victor "On class (BQ) Operators of order n" Iconic Research And Engineering Journals Volume 6 Issue 4 2022 Page 38-39
Wanjala Victor "On class (BQ) Operators of order n" Iconic Research And Engineering Journals, vol. 6, no. 4, Oct. 2022
Wanjala Victor (2022). On class (BQ) Operators of order n. Iconic Research And Engineering Journals, 6(4).
Wanjala Victor "On class (BQ) Operators of order n" Iconic Research And Engineering Journals, vol. 6, no. 4, Oct. 2022.
@article{1703846,
author = {Wanjala Victor},
title = {On class (BQ) Operators of order n},
journal = {Iconic Research And Engineering Journals},
year = {2022},
volume = {6},
number = {4},
pages = {38-39},
issn = {2456-8880},
url = {https://www.irejournals.com/formatedpaper/1703846.pdf},
abstract = {In this paper, we extend the class of (BQ) operators acting on a complex Hilbert space
H to the class of (BQ) of order n. An operator if T ? B(H) is said to belong to class (BQ) of order n if T ?2nT 2 commutes with (T ?nT)2 that is [T ?2nT 2, (T ?nT)2] = 0. We examine properties that this class is honored to have. We examine the relation of this class to that of class (Q) order n.},
keywords = {Class (BQ) of order n , Class (BQ) operator , Normal operator of order n.},
month = {October},
}