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  1. CALCOLO
  2. CALCOLO : Volume 40
  3. CALCOLO : Volume 40, Issue 4, December 2003
  4. On updating the least singular value: a lower bound
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CALCOLO : Volume 54
CALCOLO : Volume 53
CALCOLO : Volume 52
CALCOLO : Volume 51
CALCOLO : Volume 50
CALCOLO : Volume 49
CALCOLO : Volume 48
CALCOLO : Volume 47
CALCOLO : Volume 46
CALCOLO : Volume 45
CALCOLO : Volume 44
CALCOLO : Volume 43
CALCOLO : Volume 42
CALCOLO : Volume 41
CALCOLO : Volume 40
CALCOLO : Volume 40, Issue 4, December 2003
On updating the least singular value: a lower bound
Preconditioned iterative methods for the numerical solution of Fredholm equations of the second kind
A posteriori error estimation for the heterogeneous Maxwell equations on isotropic and anisotropic meshes
A note on computing the matrix square root
CALCOLO : Volume 40, Issue 3, December 2003
CALCOLO : Volume 40, Issue 2, June 2003
CALCOLO : Volume 40, Issue 1, March 2003
CALCOLO : Volume 39
CALCOLO : Volume 38
CALCOLO : Volume 37
CALCOLO : Volume 36
CALCOLO : Volume 35

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On updating the least singular value: a lower bound

Content Provider Springer Nature Link
Author Fassi, C.
Copyright Year 2003
Abstract Let {A k } k=1 p , , be a sequence of m × k matrices such that A k+1 is obtained from A k by appending a column. In this paper a lower bound δ k+1 for the least singular value of each matrix A k+1 is derived from the value δ k . The kth step of the algorithm is based on the solution of the least squares problem A k x k =b k , using the QR updating scheme, so that the algorithm requires O(mp 2 + p 3) operations. Lastly, an error analysis is performed in order to detect when the computed lower bound is a good approximation of the exact least singular value.
Starting Page 213
Ending Page 229
Page Count 17
File Format PDF
ISSN 00080624
Journal CALCOLO
Volume Number 40
Issue Number 4
e-ISSN 11265434
Language English
Publisher Springer-Verlag
Publisher Date 2003-01-01
Publisher Place Berlin, Heidelberg
Access Restriction One Nation One Subscription (ONOS)
Content Type Text
Resource Type Article
Subject Algebra and Number Theory Computational Mathematics
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