DOIAbstract
AbstractBy using a series of inequalities for singular values of matrix products, we obtain perturbation theorems for invariant subspaces of Hermitian matrices, which are sharper than the second Davis-Kahan sin Θ⊖ theorem
AbstractBy using a series of inequalities for singular values of matrix products, we obtain perturbation theorems for invariant subspaces of Hermitian matrices, which are sharper than the second Davis-Kahan sin Θ⊖ theorem
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Given a nonsymmetric matrix A, we investigate the effect of perturbations on an invariant subspace o...
AbstractBy using a series of inequalities for singular values of matrix products, we obtain perturba...
AbstractThe double angle theorems of Davis and Kahan bound the change in an invariant subspace when ...
In this paper, we consider how eigenspaces of a Hermitian matrix A change when it is perturbed to e...
The classical perturbation theory for Hermitian matrix enigenvalue and singular value problems provi...
AbstractRelative perturbation bounds for invariant subspaces of complex matrices are reviewed, with ...
. Absolute and relative perturbation bounds are derived for angles between invariant subspaces of co...
AbstractThe double angle theorems of Davis and Kahan bound the change in an invariant subspace when ...
We give a bound for the perturbations of invariant subspaces of graded indefinite Hermitian matrix H...
This paper gives double angle theorems that bound the change in an invariant subspace of an indefini...
We give a bound for the perturbations of invariant subspaces of a non-singular Hermitian matrix H u...
The classical perturbation theory for Hermitian matrix eigenvalue and singular value problems provid...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Given a nonsymmetric matrix A, we investigate the effect of perturbations on an invariant subspace o...
AbstractBy using a series of inequalities for singular values of matrix products, we obtain perturba...
AbstractThe double angle theorems of Davis and Kahan bound the change in an invariant subspace when ...
In this paper, we consider how eigenspaces of a Hermitian matrix A change when it is perturbed to e...
The classical perturbation theory for Hermitian matrix enigenvalue and singular value problems provi...
AbstractRelative perturbation bounds for invariant subspaces of complex matrices are reviewed, with ...
. Absolute and relative perturbation bounds are derived for angles between invariant subspaces of co...
AbstractThe double angle theorems of Davis and Kahan bound the change in an invariant subspace when ...
We give a bound for the perturbations of invariant subspaces of graded indefinite Hermitian matrix H...
This paper gives double angle theorems that bound the change in an invariant subspace of an indefini...
We give a bound for the perturbations of invariant subspaces of a non-singular Hermitian matrix H u...
The classical perturbation theory for Hermitian matrix eigenvalue and singular value problems provid...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Given a nonsymmetric matrix A, we investigate the effect of perturbations on an invariant subspace o...
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