Procrustes problem for the inverse eigenvalue problem of normal (skew) J-Hamiltonian matrices and normal J-symplectic matrices
Fecha
Autores
Directores
Editores
Otras autorías
Handle
https://riunet.upv.es/handle/10251/234030
Cita bibliográfica
Gigola, S.; Lebtahi, L.; Thome, Néstor (2025). Procrustes problem for the inverse eigenvalue problem of normal (skew) J-Hamiltonian matrices and normal J-symplectic matrices. Linear and Multilinear Algebra. 73(9):2140-2162. https://doi.org/10.1080/03081087.2024.2348119
Titulación
Resumen
[EN] A square complex matrix A is called (skew) J-Hamiltonian if AJ is (skew) Hermitian where J is a real normal matrix such that J2 = ¿I, where I is the identity matrix. In this paper, we solve the Procrustes problem tofind normal (skew)J-Hamiltonian solutionsfor the inverse eigenvalue problem. In addition, a similar problem is investigated for normal J-symplectic matrices.
Fuente
Linear and Multilinear Algebra issn: 0308-1087
