General Upper Bounds for the Numerical Radii of Powers of Hilbert Space Operators
Abstract
Keywords
References
- Abu-Omar, A. & Kittaneh, F. (2015). Upper and lower bounds for the numerical radius with an application to involution operators, Rocky Mountain Journal Math., 45(4), 1055-1065.
- Al-Dolat, M., & Al-Zoubi, K. (2023). Improved and refined numerical radius inequalities for Hilbert space operators.https://assets.researchsquare.com/files/rs2668438/v1/a5b67b067e6f6fddcf09cb22.pdf?c=1678771282
- Al-Dolat, M., Al-Zoubi, K., Ali, M., & Bani-Ahamed, F. (2016). General numerical radius inequalities for matrices of operators, Open Math., 4, 1-9.
- Al-Dolat, M., & Jaradat, I. (2023). A refinement of the Cauchy-Shwarz inequality accompanied by new numerical radius upper bounds. Filomat, 37, 971-977.
- Al-Dolat, M., & Kittaneh, F. (2023). Upper bounds for the numerical radii of powers of Hilbert space operators. Quaestiones Mathematicae, 1-12.
- Aujla, J., & Silva, F. (2003). Weak majorization inequalities and convex functions. Linear Algebra Appl., 369, 217-233.
- Bani-Domi W., & Kittaneh, F. (2021). Refined and generalized numerical radius inequalities for 2x2 operator matrices. Linear Algebra Appl. 364-380.
- Bani-Domi, W. & Kittaneh F. (2021). Norm and numerical radius inequalities for Hilbert space operators. Linear Multilinear Algebra, 69, 934-945.
Details
Primary Language
English
Subjects
Software Engineering (Other)
Journal Section
Conference Paper
Authors
Mohammed Al-dolat
This is me
Jordan
Early Pub Date
July 30, 2023
Publication Date
September 1, 2023
Submission Date
June 15, 2023
Acceptance Date
July 15, 2023
Published in Issue
Year 2023 Volume: 22