The following pages link to Wavelets from the loop scheme (Q2505549):
Displaying 19 items.
- Convergence and error estimate of cascade algorithms with infinitely supported masks in \(L_p(\mathbb R^s)\) (Q424294) (← links)
- Small support spline Riesz wavelets in low dimensions (Q636816) (← links)
- Highly symmetric bi-frames for triangle surface multiresolution processing (Q643639) (← links)
- Refinable functions with exponential decay: an approach via cascade algorithms (Q650094) (← links)
- Multiscale representation of surfaces by tight wavelet frames with applications to denoising (Q739478) (← links)
- Construction of multivariate compactly supported prewavelets in \(L_{2}\) space and pre-Riesz bases in Sobolev spaces (Q854924) (← links)
- Tight wavelet frames for subdivision (Q950176) (← links)
- Subdivision schemes with polynomially decaying masks (Q963257) (← links)
- Smoothness of multivariate refinable functions with infinitely supported masks (Q979044) (← links)
- Dual wavelet frames and Riesz bases in Sobolev spaces (Q1015408) (← links)
- Scattered data reconstruction by regularization in B-spline and associated wavelet spaces (Q1034074) (← links)
- Vector cascade algorithms with infinitely supported masks in weighted \(L_2\)-spaces (Q1944846) (← links)
- Construction of trigonometric box splines and the associated non-stationary subdivision schemes (Q2114909) (← links)
- Tight wavelet frames in low dimensions with canonical filters (Q2346288) (← links)
- Riesz multiwavelet bases (Q2368862) (← links)
- Hexagonal tight frame filter banks with idealized high-pass filters (Q2391078) (← links)
- Characterization of Riesz bases of wavelets generated from multiresolution analysis (Q2465766) (← links)
- Sparse representation on graphs by tight wavelet frames and applications (Q2627888) (← links)
- Dual framelets transform on manifolds and graphs (Q6609575) (← links)
