In this paper we consider the upper bound for the sine of the greatest canonical angle between the original invariant subspace and its perturbation. We present our recent results which generalize some of the results from the relative perturbation theory of indefinite Hermitian matrices
AbstractWe give a sharp estimate for the eigenvectors of a positive definite Hermitian matrix under ...
AbstractLet H be a Hermitian matrix, and H˜ be its perturbed matrix. In this paper, both additive an...
AbstractWe present new sinΘ theorems for perturbations of positive definite matrix pairs. The rotati...
In this paper we consider the upper bound for the sine of the greatest canonical angle between the o...
We give a bound for the perturbations of invariant subspaces of a non-singular Hermitian matrix H un...
We give a bound for the perturbations of invariant subspaces of a non-singular Hermitian matrix H un...
AbstractWe give a bound for the perturbations of invariant subspaces of graded indefinite Hermitian ...
We consider two different theoretical approaches for the problem of the perturbation of invariant s...
We consider two different theoretical approaches for the problem of the perturbation of invariant s...
We consider two different theoretical approaches for the problem of the perturbation of invariant su...
AbstractWe prove several residual bounds for relative perturbations of the eigenvalues of indefinite...
AbstractThis paper gives double angle theorems that bound the change in an invariant subspace of an ...
AbstractThere is now a large literature on structured perturbation bounds for eigenvalue problems of...
AbstractRelative perturbation bounds for invariant subspaces of complex matrices are reviewed, with ...
AbstractWe give the perturbation bounds for the eigenprojections of a Hermitian matrix H = GJG∗, whe...
AbstractWe give a sharp estimate for the eigenvectors of a positive definite Hermitian matrix under ...
AbstractLet H be a Hermitian matrix, and H˜ be its perturbed matrix. In this paper, both additive an...
AbstractWe present new sinΘ theorems for perturbations of positive definite matrix pairs. The rotati...
In this paper we consider the upper bound for the sine of the greatest canonical angle between the o...
We give a bound for the perturbations of invariant subspaces of a non-singular Hermitian matrix H un...
We give a bound for the perturbations of invariant subspaces of a non-singular Hermitian matrix H un...
AbstractWe give a bound for the perturbations of invariant subspaces of graded indefinite Hermitian ...
We consider two different theoretical approaches for the problem of the perturbation of invariant s...
We consider two different theoretical approaches for the problem of the perturbation of invariant s...
We consider two different theoretical approaches for the problem of the perturbation of invariant su...
AbstractWe prove several residual bounds for relative perturbations of the eigenvalues of indefinite...
AbstractThis paper gives double angle theorems that bound the change in an invariant subspace of an ...
AbstractThere is now a large literature on structured perturbation bounds for eigenvalue problems of...
AbstractRelative perturbation bounds for invariant subspaces of complex matrices are reviewed, with ...
AbstractWe give the perturbation bounds for the eigenprojections of a Hermitian matrix H = GJG∗, whe...
AbstractWe give a sharp estimate for the eigenvectors of a positive definite Hermitian matrix under ...
AbstractLet H be a Hermitian matrix, and H˜ be its perturbed matrix. In this paper, both additive an...
AbstractWe present new sinΘ theorems for perturbations of positive definite matrix pairs. The rotati...