Paper for CRC Press On wavelet-based algorithms for solving differential equations.
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by G. Beylkin
ftp://amath.colorado.edu/pub/wavelets/papers/bvp.ps.Z
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Abstract:
The role of the orthonormal wavelet bases in solving integral equations has been studied in [4], where it was observed that wide classes of operators have sparse representations in the wavelet bases thus permitting a number of fast algorithms for applying these
Citations
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| 19 | Wavelets in numerical analysis – Beylkin, Coifman, et al. - 1992 |
| 11 | Wavelets for the fast solution of second-kind integral equations – Alpert, Beylkin, et al. - 1993 |
| 9 | On the numerical solution of two-point boundary value problems – Greengard, Rokhlin - 1991 |
| 8 | Iterative Berechnung der reziproken Matrix – Schulz - 1933 |
