Wavelet-Type Decompositions and Approximations from Shift-Invariant Spaces
暂无分享,去创建一个
[1] Kang Zhao. Simultaneous Approximation and Quasi-Interpolants , 1996 .
[2] H. Triebel. Theory Of Function Spaces , 1983 .
[3] G. Kyriazis. Approximation from shift-invariant spaces , 1995 .
[4] C. D. Boor,et al. Fourier analysis of the approximation power of principal shift-invariant spaces , 1992 .
[5] R. Jia,et al. Approximation by piecewise exponentials , 1991 .
[6] C. Micchelli,et al. On the approximation order from certain multivariate spline spaces , 1984, The Journal of the Australian Mathematical Society. Series B. Applied Mathematics.
[7] Michael J. Johnson. An upper bound on the approximation power of principal shift-invariant spaces , 1997 .
[8] Charles A. Micchelli,et al. Using the Refinement Equations for the Construction of Pre-Wavelets II: Powers of Two , 1991, Curves and Surfaces.
[9] George C. Kyriazis,et al. Approximation of Distribution Spaces by Means of Kernel Operators , 1995 .
[10] I. J. Schoenberg. Contributions to the Problem of Approximation of Equidistant Data by Analytic Functions , 1988 .
[11] Rong-Qing Jia,et al. Controlled approximation and a characterization of the local approximation order , 1985 .
[12] E. Cheney,et al. Quasi-interpolation with translates of a function having noncompact support , 1992 .
[13] Charles K. Chui,et al. Cardinal Interpolation by Multivariate Splines , 1987 .
[14] A. Ron. Approximation Orders of and Approximation Maps from Local Principal Shift-Invariant Spaces , 1995 .
[15] Approximation Orders of Principal Shift-Invariant Spaces Generated by Box Splines , 1996 .
[16] R. DeVore,et al. Approximation from Shift-Invariant Subspaces of L 2 (ℝ d ) , 1994 .