Fast Local Reconstruction Methods for Nonuniform Sampling in Shift-Invariant Spaces
暂无分享,去创建一个
[1] G. Wahba. Smoothing noisy data with spline functions , 1975 .
[2] William F. Moss,et al. Decay rates for inverses of band matrices , 1984 .
[3] Martin D. Buhmann,et al. Radial Basis Functions , 2021, Encyclopedia of Mathematical Geosciences.
[4] R. DeVore,et al. The Structure of Finitely Generated Shift-Invariant Spaces in , 1992 .
[5] R. Duffin,et al. A class of nonharmonic Fourier series , 1952 .
[6] Peter Craven,et al. Smoothing noisy data with spline functions , 1978 .
[7] Ingrid Daubechies,et al. Ten Lectures on Wavelets , 1992 .
[8] L. Schumaker. Spline Functions: Basic Theory , 1981 .
[9] Karlheinz Gröchenig,et al. Acceleration of the frame algorithm , 1993, IEEE Trans. Signal Process..
[10] R. Jia. Stability of the Shifts of a Finite Number of Functions , 1998 .
[11] Akram Aldroubi,et al. Nonuniform Sampling and Reconstruction in Shift-Invariant Spaces , 2001, SIAM Rev..
[12] T. Strohmer,et al. Efficient numerical methods in non-uniform sampling theory , 1995 .
[13] Augustus J. E. M. Janssen,et al. The Zak transform and sampling theorems for wavelet subspaces , 1993, IEEE Trans. Signal Process..
[14] K. Gröchenig,et al. Beurling-Landau-type theorems for non-uniform sampling in shift invariant spline spaces , 2000 .
[15] Stéphane Jaffard. Propriétés des matrices « bien localisées » près de leur diagonale et quelques applications , 1990 .
[16] Gene H. Golub,et al. Matrix computations (3rd ed.) , 1996 .
[17] G. Wahba. Spline models for observational data , 1990 .