AbstractLet A and B be two matrices with the same number of rows. The generalized QR factorization is a way to simultaneously transform these matrices to upper triangular form. We present perturbation bounds for this factorization
In this paper we derive perturbation theorems for the LU and QR factors. Moreover, bounds for $\kapp...
In this paper we derive perturbation theorems for the LU and QR factors. Moreover, bounds for $\kapp...
For given m × n matrix A, with m> n, QR factorization has form A = Q R O where matrix Q is m×m an...
AbstractLet A and B be two matrices with the same number of rows. The generalized QR factorization i...
AbstractCertain new perturbation bounds of the orthogonal factor in the QR factorization of a real m...
AbstractThe hyperbolic QR factorization is a generalization of the classical QR factorization and ca...
AbstractThe purpose of this paper is to reintroduce the generalized QR factorization with or without...
AbstractIndefinite QR factorization is a generalization of the well-known QR factorization, where Q ...
The purpose of this note is to re-introduce the generalized QR factorization with or without pivotin...
AbstractThe hyperbolic QR factorization is a generalization of the classical QR factorization and ca...
AbstractA bound on the performance of QR-factorization with column pivoting is derived and two class...
AbstractCertain new perturbation bounds of the orthogonal factor in the QR factorization of a real m...
The leverage scores of a full-column rank matrix A are the squared row norms of any orthonormal basi...
In this paper we derive perturbation theorems for the LU and QR factors. Moreover, bounds for $\kapp...
In this paper we derive perturbation theorems for the LU and QR factors. Moreover, bounds for $\kapp...
In this paper we derive perturbation theorems for the LU and QR factors. Moreover, bounds for $\kapp...
In this paper we derive perturbation theorems for the LU and QR factors. Moreover, bounds for $\kapp...
For given m × n matrix A, with m> n, QR factorization has form A = Q R O where matrix Q is m×m an...
AbstractLet A and B be two matrices with the same number of rows. The generalized QR factorization i...
AbstractCertain new perturbation bounds of the orthogonal factor in the QR factorization of a real m...
AbstractThe hyperbolic QR factorization is a generalization of the classical QR factorization and ca...
AbstractThe purpose of this paper is to reintroduce the generalized QR factorization with or without...
AbstractIndefinite QR factorization is a generalization of the well-known QR factorization, where Q ...
The purpose of this note is to re-introduce the generalized QR factorization with or without pivotin...
AbstractThe hyperbolic QR factorization is a generalization of the classical QR factorization and ca...
AbstractA bound on the performance of QR-factorization with column pivoting is derived and two class...
AbstractCertain new perturbation bounds of the orthogonal factor in the QR factorization of a real m...
The leverage scores of a full-column rank matrix A are the squared row norms of any orthonormal basi...
In this paper we derive perturbation theorems for the LU and QR factors. Moreover, bounds for $\kapp...
In this paper we derive perturbation theorems for the LU and QR factors. Moreover, bounds for $\kapp...
In this paper we derive perturbation theorems for the LU and QR factors. Moreover, bounds for $\kapp...
In this paper we derive perturbation theorems for the LU and QR factors. Moreover, bounds for $\kapp...
For given m × n matrix A, with m> n, QR factorization has form A = Q R O where matrix Q is m×m an...