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Beschreibung
In this thesis, we present the O(n log^2 n) superfast linear least squares Schur algorithm(ssschur). The algorithm we describe illustrates a fast way of solving linear equations or linear least squares problems with low displacement rank. This algorithm is based on the O(n^2) Schur algorithm, sped up via FFT. The algorithm solves an ill-conditioned Toeplitz-like system using Tikhonov regularization. The regularized system solved is Toeplitz-like and is of displacement rank, 4. In this thesis, we also show the effect of the choice of the regularization parameter on the quality of the images reconstructed.
Solving linear equations or linear least squares problems with low displacement rank using the Schur Algorithm
Details
| Verlag | LAP LAMBERT Academic Publishing |
| Ersterscheinung | März 2011 |
| Maße | 22 cm x 15 cm x 0.6 cm |
| Gewicht | 143 Gramm |
| Format | Softcover |
| ISBN-13 | 9783844314267 |
| Seiten | 84 |
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