Certain Sets of Pairs of σ-Commuting (σ ≠ 0, ≠1) Toeplitz and Hankel Matrices
Author:
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,General Mathematics,Statistics and Probability
Link
https://link.springer.com/content/pdf/10.1007/s10958-020-04944-5.pdf
Reference2 articles.
1. V. V. Voevodin and E. E. Tyrtyshnikov, Computational Processes with Toeplitz Matrices [in Russian], Nauka, Moscow (1987).
2. V. N. Chugunov, Normal and Commuting Toeplitz and Hankel Matrices [in Russian], Nauka, Moscow (2017).
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1. New Classes of Solutions of the σ-Commutation Problem ($$\sigma \ne 0,\; \pm 1$$) for Toeplitz and Hankel Matrices within a Unified Approach;Computational Mathematics and Mathematical Physics;2024-07
2. Absence of Solutions of the σ-Commutation Problem (σ ≠ 0,±1) for a Toeplitz and a Hankel Matrices in a Special Case;Journal of Mathematical Sciences;2024-04-16
3. Deriving Known Particular Solutions of the σ-Commutation Problem (σ ≠ 0, ±1) for a Toeplitz and a Hankel Matrix within a Unified Approach;Computational Mathematics and Mathematical Physics;2024-01
4. On a Particular Solution of the σ-Commutation Problem ($$\sigma \ne 0, \pm 1$$) for Toeplitz and Hankel Matrices;Computational Mathematics and Mathematical Physics;2023-11
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