Pages that link to "Item:Q2379027"
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The following pages link to \(l^\infty \)-stability for linear multiresolution algorithms: A new explicit approach. I: The basic rules and the Daubechies case (Q2379027):
Displaying 11 items.
- Cell-average multiresolution based on local polynomial regression. application to image processing (Q278560) (← links)
- Tight numerical bounds for digital terrain modeling by interpolatory subdivision schemes (Q554569) (← links)
- Exact error bounds for the reconstruction processes using interpolating wavelets (Q730882) (← links)
- On a family of nonlinear cell-average multiresolution schemes for image processing: an experimental study (Q2228678) (← links)
- Stability of operator expansions under discretization (Q2325537) (← links)
- Wavelets for the Maxwell's equations: an overview (Q2357455) (← links)
- \(l^\infty \)-stability for linear multiresolution algorithms: A new explicit approach. I: The basic rules and the Daubechies case (Q2379027) (← links)
- \(l^\infty \)-stability for linear multiresolution algorithms: A new explicit approach. II: The cases of symlets, Coiflets, biorthogonal wavelets and supercompact multiwavelets (Q2379028) (← links)
- \(l^\infty \)-stability for linear multiresolution algorithms: A new explicit approach. III: The 2-D case (Q2379029) (← links)
- Generalized wavelets design using kernel methods. Application to signal processing (Q2448342) (← links)
- Numerical stability of biorthogonal wavelet transforms (Q5900219) (← links)
