Determinantal polynomials of weighted shift matrices with palindromic harmonic weights
Author:
Publisher
Springer Science and Business Media LLC
Subject
Algebra and Number Theory,Analysis
Link
https://link.springer.com/content/pdf/10.1007/s43036-023-00280-y.pdf
Reference12 articles.
1. Berger, C., Stampfli, J.: Mapping theorems for the numerical range. Am. J. Math. 89(4), 1047–1055 (1967)
2. Chakraborty, B., Ojha, S., Birbonshi, R.: On the numerical range of some weighted shift operators. Linear Algebra Appl. 640, 179–190 (2022)
3. Chakraborty, B., Ojha, S., Birbonshi, R.: Numerical radii of weighted shift operators using determinantal polynomials. Oper. Matrices 16, 1155–1174 (2022)
4. Chien, M.T.: On the numerical range of tridiagonal operators. Linear Algebra Appl. 246, 203–214 (1996)
5. Chien, M.T., Sheu, H.A.: The numerical radii of weighted shift matrices and operators. Oper. Matrices 7(1), 197–204 (2013)
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