Pages that link to "Item:Q1577923"
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The following pages link to Wavelet approximation of periodic functions (Q1577923):
Displaying 23 items.
- Approximation of functions of space \(L^2(\mathbb R)\) by wavelet expansions (Q372796) (← links)
- Widths between the anisotropic spaces and the spaces of functions with mixed smoothness (Q663554) (← links)
- Local convergence of Fourier series with respect to periodized wavelets (Q1270273) (← links)
- On the norms of polynomials in systems of periodic wavelets in the spaces \(L_p\) (Q1360811) (← links)
- On nonlinear approximations of periodic functions of Besov classes using wavelet decomposi\-tions (Q1433483) (← links)
- Approximation of integrable functions by wavelet expansions (Q1682559) (← links)
- Approximate recovery of multivariate periodic functions using wavelet decompositions (Q1873625) (← links)
- Wavelets associated with periodic basis functions (Q1917547) (← links)
- Periodized wavelet packets on bounded subsets of \(\mathbb{R}\) (Q2052732) (← links)
- Approximation properties of systems of periodic wavelets on the Cantor group (Q2190490) (← links)
- Sufficient conditions for a multidimensional system of periodic wavelets to be a frame (Q2210125) (← links)
- On construction of periodic wavelet frames (Q2419697) (← links)
- Multivariate Anisotropic Interpolation on the Torus (Q2950599) (← links)
- Representing periodic waveforms with nonorthogonal basis functions (Q3336149) (← links)
- (Q4380346) (← links)
- A continued fraction analysis of periodic wavelet coefficients (Q4452233) (← links)
- On sufficient frame conditions for periodic wavelet systems (Q4603595) (← links)
- On the entropy numbers between the anisotropic spaces and the spaces of functions with mixed smoothness (Q4626537) (← links)
- Wavelet Deconvolution in a Periodic Setting (Q4819013) (← links)
- Methods of approximation theory in research of harmonic analysis and wavelets (Q5063906) (← links)
- Jackson-type theorem on approximation by non-stationary periodic wavelets (Q5076035) (← links)
- Application of wavelet bases in linear and nonlinear approximation to functions from Besov spaces (Q6200639) (← links)
- An analysis of best wavelet approximation problem of a function using Hermite wavelet (Q6574535) (← links)
