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On the numerical range of Kac-Sylvester matrices
In this paper, the boundary generating curves and the numerical range of Kac-Sylvester
matrices up to the order $9 $ are characterized. Based on the obtained results and on …
matrices up to the order $9 $ are characterized. Based on the obtained results and on …
On some reciprocal matrices with elliptical components of their Kippenhahn curves
By definition, reciprocal matrices are tridiagonal n-by-n matrices A with constant main
diagonal and such that ai, i+ 1 ai+ 1, i= 1 for i= 1,..., n− 1. We establish some properties of …
diagonal and such that ai, i+ 1 ai+ 1, i= 1 for i= 1,..., n− 1. We establish some properties of …
Algebraic curves associated with centrosymmetric matrices of orders up to 6
In this paper the boundary generating curves and numerical ranges of centrosymmetric
matrices of orders up to 6 are characterized in terms of the matrices entries. These results …
matrices of orders up to 6 are characterized in terms of the matrices entries. These results …
Unified approach to reciprocal matrices with Kippenhahn curves containing elliptical components
We consider tridiagonal matrices (a ij) i, j= 1 n with constant main diagonal and such that ai,
i+ 1 ai+ 1, i= 1 for i= 1,…, n− 1. For these matrices, criteria are established under which their …
i+ 1 ai+ 1, i= 1 for i= 1,…, n− 1. For these matrices, criteria are established under which their …
Matrices with hyperbolical Krein space numerical range
This paper is devoted to matrices with hyperbolical Krein space numerical range. This shape
characterizes the 2-by-2 case and persists for certain classes of matrices, independently of …
characterizes the 2-by-2 case and persists for certain classes of matrices, independently of …
On the envelope of some classes of 3 by 3 matrices
The envelope of a square complex matrix is a closed and bounded subset of the numerical
range which contains the spectrum. We study the envelope of special classes of 3× 3 …
range which contains the spectrum. We study the envelope of special classes of 3× 3 …
Ilya Spitkovsky 70
S Rogosin - Analysis without Borders: Dedicated to Ilya Spitkovsky …, 2024 - Springer
Ilya Spitkovsky 70 | SpringerLink Skip to main content Advertisement SpringerLink Account
Menu Find a journal Publish with us Track your research Search Cart 1.Home 2.Analysis …
Menu Find a journal Publish with us Track your research Search Cart 1.Home 2.Analysis …
The convex algebraic geometry of higher-rank numerical ranges
J Nino-Cortes, C Vinzant - arxiv preprint arxiv:2410.21625, 2024 - arxiv.org
The higher-rank numerical range is a convex compact set generalizing the classical
numerical range of a square complex matrix, first appearing in the study of quantum error …
numerical range of a square complex matrix, first appearing in the study of quantum error …
[PDF][PDF] GM Bibliography
G Meurant - 2023 - gerard-meurant.fr
[16] P.-A. Absil, R. Mahony, and B. Andrews. Convergence of the iterates of descent
methods for analytic cost functions. SIAM J. Optim., 16 (2): 531–547, 2005.[17] A. Abu-Omar …
methods for analytic cost functions. SIAM J. Optim., 16 (2): 531–547, 2005.[17] A. Abu-Omar …
[PDF][PDF] INVITATION TO CONVEX ALGEBRAIC GEOMETRY
S WEIS - arxiv preprint arxiv:2301.05802, 2023 - researchgate.net
The numerical range of a complex square matrix is the convex hull of a plane real algebraic
curve. Kippenhahn discovered this important statement of matrix theory and outlined its …
curve. Kippenhahn discovered this important statement of matrix theory and outlined its …