AbstractAn algorithm is given for calculation of eigenvalues and eigenvectors of centrosymmetric and some related matrices, and some desirable properties of the algorithm are proved. Centrosymmetric matrices are characterized by a symmetry property of their eigenvectors and this result is used to establish a property of certain methods for the numerical solution of differential equations
AbstractA matrix P∈Rn×n is said to be a symmetric orthogonal matrix if P=PT=P−1. A matrix A∈Rn×n is ...
Recently, we used the Sinc collocation method with the double exponential transformation to compute ...
Based on analysis of the residues of the resolvent, we have proposed an efficient algorithm for calc...
AbstractAn algorithm is given for calculation of eigenvalues and eigenvectors of centrosymmetric and...
AbstractIt is proved that the eigenvectors of a symmetric centrosymmetric matrix of order N are eith...
AbstractIn this paper, we first give the solvability condition for the following inverse eigenproble...
This project is concerned with the solution of eigenvalues of symmetric Matrices. The basic conce...
AbstractThis paper is concerned with the solution of some structured inverse eigenvalue problems in ...
AbstractThis paper involves related inverse eigenvalue problems of centro-symmetric matrices and the...
AbstractA numerical algorithm for the inverse eigenvalue problem for symmetric matrices is developed...
AbstractIn this paper, we consider backward errors in the eigenproblem of symmetric centrosymmetric ...
: Linear operators in equations describing physical problems on a symmetric domain often are also eq...
AbstractIn this paper, a class of constrained inverse eigenproblem and associated approximation prob...
An algorithm is proposed for a relatively fast and highly accurate calculation of several eigenvalue...
AbstractAn algorithm proposed recently by Melman reduces the costs of computing the product Ax with ...
AbstractA matrix P∈Rn×n is said to be a symmetric orthogonal matrix if P=PT=P−1. A matrix A∈Rn×n is ...
Recently, we used the Sinc collocation method with the double exponential transformation to compute ...
Based on analysis of the residues of the resolvent, we have proposed an efficient algorithm for calc...
AbstractAn algorithm is given for calculation of eigenvalues and eigenvectors of centrosymmetric and...
AbstractIt is proved that the eigenvectors of a symmetric centrosymmetric matrix of order N are eith...
AbstractIn this paper, we first give the solvability condition for the following inverse eigenproble...
This project is concerned with the solution of eigenvalues of symmetric Matrices. The basic conce...
AbstractThis paper is concerned with the solution of some structured inverse eigenvalue problems in ...
AbstractThis paper involves related inverse eigenvalue problems of centro-symmetric matrices and the...
AbstractA numerical algorithm for the inverse eigenvalue problem for symmetric matrices is developed...
AbstractIn this paper, we consider backward errors in the eigenproblem of symmetric centrosymmetric ...
: Linear operators in equations describing physical problems on a symmetric domain often are also eq...
AbstractIn this paper, a class of constrained inverse eigenproblem and associated approximation prob...
An algorithm is proposed for a relatively fast and highly accurate calculation of several eigenvalue...
AbstractAn algorithm proposed recently by Melman reduces the costs of computing the product Ax with ...
AbstractA matrix P∈Rn×n is said to be a symmetric orthogonal matrix if P=PT=P−1. A matrix A∈Rn×n is ...
Recently, we used the Sinc collocation method with the double exponential transformation to compute ...
Based on analysis of the residues of the resolvent, we have proposed an efficient algorithm for calc...