International audienceWe investigate how to use an LU factorization with the classical LSQR routine for solving overdetermined sparse least squares problems. Usually L is much better conditioned than A and iterating with L instead of A results in faster convergence. When a runtime test indicates that L is not sufficiently well-conditioned, a partial orthogonalization of L accelerates the convergence. Numerical experiments illustrate the good behavior of our algorithm in terms of storage and convergence
Solving the normal equation systems arising from least-squares problems can be challenging because ...
We propose and analyze a new tool to help solve sparse linear least-squares problems min{sub x} {par...
AbstractWe propose to precondition the GMRES method by using the incomplete Givens orthogonalization...
International audienceWe investigate how to use an LU factorization with the classical LSQR routine ...
International audienceWe investigate how to use an LU factorization with the classical LSQR routine ...
International audienceWe investigate how to use an LU factorization with the classical LSQR routine ...
International audienceWe investigate how to use an LU factorization with the classical LSQR routine ...
International audienceIn this paper, we are interested in computing the solution of an overdetermine...
International audienceIn this paper, we are interested in computing the solution of an overdetermine...
International audienceIn this paper, we are interested in computing the solution of an overdetermine...
International audienceIn this paper, we are interested in computing the solution of an overdetermine...
Abstract. Iterative methods are often suitable for solving least-squares problems min kAx, bk2, wher...
The solution of nearly square overdetermined linear systems is studied. The sparse QR technique is c...
This paper describes a technique for constructing robust preconditioners for the CGLS method applied...
This paper describes a technique for constructing robust preconditioners for the CGLS method applied...
Solving the normal equation systems arising from least-squares problems can be challenging because ...
We propose and analyze a new tool to help solve sparse linear least-squares problems min{sub x} {par...
AbstractWe propose to precondition the GMRES method by using the incomplete Givens orthogonalization...
International audienceWe investigate how to use an LU factorization with the classical LSQR routine ...
International audienceWe investigate how to use an LU factorization with the classical LSQR routine ...
International audienceWe investigate how to use an LU factorization with the classical LSQR routine ...
International audienceWe investigate how to use an LU factorization with the classical LSQR routine ...
International audienceIn this paper, we are interested in computing the solution of an overdetermine...
International audienceIn this paper, we are interested in computing the solution of an overdetermine...
International audienceIn this paper, we are interested in computing the solution of an overdetermine...
International audienceIn this paper, we are interested in computing the solution of an overdetermine...
Abstract. Iterative methods are often suitable for solving least-squares problems min kAx, bk2, wher...
The solution of nearly square overdetermined linear systems is studied. The sparse QR technique is c...
This paper describes a technique for constructing robust preconditioners for the CGLS method applied...
This paper describes a technique for constructing robust preconditioners for the CGLS method applied...
Solving the normal equation systems arising from least-squares problems can be challenging because ...
We propose and analyze a new tool to help solve sparse linear least-squares problems min{sub x} {par...
AbstractWe propose to precondition the GMRES method by using the incomplete Givens orthogonalization...