AbstractA quasi-Jacobi form for J-unitarily diagonalizable J-normal matrices is given, extending a result for normal matrices due to Malamud. The inverse eigenvalue problem for J-normal matrices satisfying certain prescribed spectral conditions is investigated. It is shown that there exists unicity in the case of pseudo-Jacobi matrices
AbstractIt is shown that if two infinite Jacobi matrices of type D have the same spectrum {λi}∞1 and...
AbstractIn this paper, an inverse eigenvalue problem of constructing a Jacobi matrix from its mixed-...
[EN] A complex square matrix A is called J-hamiltonian if AT is hermitian where J is a normal real m...
AbstractA quasi-Jacobi form for J-unitarily diagonalizable J-normal matrices is given, extending a r...
A complex square matrix A is called J-hamiltonian if AJ is hermitian where J is a normal real matrix...
AbstractThe interlacing theorem of Cauchy–Poincaré states that the eigenvalues of a principal submat...
[EN] A complex square matrix A is called J-hamiltonian if AT is hermitian where J is a normal real m...
AbstractThe problem of the existence of a J-normal matrix A when its spectrum and the spectrum of so...
AbstractThe ΔH-matrices appear in the context of certain maximization and minimization problems. The...
AbstractWe show that a unitary upper Hessenberg matrix with positive subdiagonal elements is uniquel...
AbstractA new norm decreasing Jacobi-like method for reducing a non-normal matrix to a normal one is...
AbstractA proof is given for the existence and uniqueness of a correspondence between two pairs of s...
AbstractThe spectral properties of periodic Jacobi matrices in Minkowski spaces are studied. An inve...
AbstractSome inverse problems for semi-infinite periodic generalized Jacobi matrices are considered....
AbstractIt is proved that a real symmetric tridiagonal matrix with positive codiagonal elements is u...
AbstractIt is shown that if two infinite Jacobi matrices of type D have the same spectrum {λi}∞1 and...
AbstractIn this paper, an inverse eigenvalue problem of constructing a Jacobi matrix from its mixed-...
[EN] A complex square matrix A is called J-hamiltonian if AT is hermitian where J is a normal real m...
AbstractA quasi-Jacobi form for J-unitarily diagonalizable J-normal matrices is given, extending a r...
A complex square matrix A is called J-hamiltonian if AJ is hermitian where J is a normal real matrix...
AbstractThe interlacing theorem of Cauchy–Poincaré states that the eigenvalues of a principal submat...
[EN] A complex square matrix A is called J-hamiltonian if AT is hermitian where J is a normal real m...
AbstractThe problem of the existence of a J-normal matrix A when its spectrum and the spectrum of so...
AbstractThe ΔH-matrices appear in the context of certain maximization and minimization problems. The...
AbstractWe show that a unitary upper Hessenberg matrix with positive subdiagonal elements is uniquel...
AbstractA new norm decreasing Jacobi-like method for reducing a non-normal matrix to a normal one is...
AbstractA proof is given for the existence and uniqueness of a correspondence between two pairs of s...
AbstractThe spectral properties of periodic Jacobi matrices in Minkowski spaces are studied. An inve...
AbstractSome inverse problems for semi-infinite periodic generalized Jacobi matrices are considered....
AbstractIt is proved that a real symmetric tridiagonal matrix with positive codiagonal elements is u...
AbstractIt is shown that if two infinite Jacobi matrices of type D have the same spectrum {λi}∞1 and...
AbstractIn this paper, an inverse eigenvalue problem of constructing a Jacobi matrix from its mixed-...
[EN] A complex square matrix A is called J-hamiltonian if AT is hermitian where J is a normal real m...