In this paper we study numerical stability of the parallel Jacobi method for computing the singular values and singular subspaces of an invertible upper triangular matrix that is obtained from QR decomposition with column pivoting. We show that in this case the parallel Jacobi method locates singular values and singular subspaces to full machine accuracy.
机构:
Department of Mathematics, Blue River Community College, Independence, MO 64057Department of Mathematics, Blue River Community College, Independence, MO 64057
Londre, T.
Rhee, N.H.
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Department of Mathematics and Statistics, University of Missouri at Kansas City, Kansas City, MODepartment of Mathematics, Blue River Community College, Independence, MO 64057