AbstractIn this paper, the constrained inverse eigenvalue problem and associated approximation problem for normal matrices are considered. The solvability conditions and general solutions of the constrained inverse eigenvalue problem are presented, and the expression of the solution for the optimal approximation problem is obtained
AbstractWe define an inverse eigenvalue problem, which contains as special cases the classical addit...
AbstractIn this paper, we first give the existence of and the general expression for the solution to...
AbstractThe problem of generating a matrix A with specified eigenpairs, where A is a tridiagonal sym...
AbstractThis paper involves related inverse eigenvalue problems of reflexive matrices and their opti...
AbstractIn this paper, the constrained inverse eigenvalue problem and associated approximation probl...
AbstractIn this paper, a special kind of matrices which are symmetric, all elements are equal to zer...
AbstractThe necessary and sufficient conditions for the solvability of the inverse eigenvalue proble...
AbstractIn this paper, we first give the representation of the general solution of the following inv...
AbstractLet A, A1, A2, …, An be given n × n Hermitian matrices and λ1, λ2, …, λn be given real numbe...
AbstractIn this paper, a class of constrained inverse eigenproblem and associated approximation prob...
AbstractLet R∈Cn×n be a nontrivial involution, i.e., R=R−1≠±In. We say that G∈Cn×n is R-symmetric if...
AbstractLet R∈Cn×n be a nontrivial involution; i.e., R=R−1≠±I. We say that A∈Cn×n is R-symmetric (R-...
The inverse eigenvalue problem and the associated optimal approximation problem for Hermitian refle...
AbstractTraditionally an inverse eigenvalue problem is about reconstructing a matrix from a given sp...
The inverse eigenvalue problem and the associated optimal approximation problem for Hermitian reflex...
AbstractWe define an inverse eigenvalue problem, which contains as special cases the classical addit...
AbstractIn this paper, we first give the existence of and the general expression for the solution to...
AbstractThe problem of generating a matrix A with specified eigenpairs, where A is a tridiagonal sym...
AbstractThis paper involves related inverse eigenvalue problems of reflexive matrices and their opti...
AbstractIn this paper, the constrained inverse eigenvalue problem and associated approximation probl...
AbstractIn this paper, a special kind of matrices which are symmetric, all elements are equal to zer...
AbstractThe necessary and sufficient conditions for the solvability of the inverse eigenvalue proble...
AbstractIn this paper, we first give the representation of the general solution of the following inv...
AbstractLet A, A1, A2, …, An be given n × n Hermitian matrices and λ1, λ2, …, λn be given real numbe...
AbstractIn this paper, a class of constrained inverse eigenproblem and associated approximation prob...
AbstractLet R∈Cn×n be a nontrivial involution, i.e., R=R−1≠±In. We say that G∈Cn×n is R-symmetric if...
AbstractLet R∈Cn×n be a nontrivial involution; i.e., R=R−1≠±I. We say that A∈Cn×n is R-symmetric (R-...
The inverse eigenvalue problem and the associated optimal approximation problem for Hermitian refle...
AbstractTraditionally an inverse eigenvalue problem is about reconstructing a matrix from a given sp...
The inverse eigenvalue problem and the associated optimal approximation problem for Hermitian reflex...
AbstractWe define an inverse eigenvalue problem, which contains as special cases the classical addit...
AbstractIn this paper, we first give the existence of and the general expression for the solution to...
AbstractThe problem of generating a matrix A with specified eigenpairs, where A is a tridiagonal sym...