Pages that link to "Item:Q625943"
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The following pages link to Multiwavelet sampling theorem in Sobolev spaces (Q625943):
Displaying 12 items.
- Sampling approximation by framelets in Sobolev space and its application in modifying interpolating error (Q741093) (← links)
- Nonuniform sampling and approximation in Sobolev space from perturbation of the framelet system (Q829453) (← links)
- Bessel multiwavelet sequences and dual multiframelets in Sobolev spaces (Q1949307) (← links)
- Nonhomogeneous dual wavelet frames with the \(p\)-refinable structure in \(L^2(\mathbb{R}^+)\) (Q2052741) (← links)
- A characterization of multi-wavelet dual frames in Sobolev spaces (Q2305175) (← links)
- Walsh shift-invariant sequences and \(p\)-adic nonhomogeneous dual wavelet frames in \(L^{2}(\mathbb{R}_{+})\) (Q2311958) (← links)
- Nonstationary multiwavelets and multiwavelet packets in Sobolev space \(H^s({\mathbb{R}}^d)\) (Q2657635) (← links)
- Analytic sampling approximation by projection operator with application in decomposition of instantaneous frequency (Q2855829) (← links)
- Nonhomogeneous dual wavelet frames and mixed oblique extension principles in Sobolev spaces (Q4576746) (← links)
- Reconstruction of analytic signal in Sobolev space by framelet sampling approximation (Q4638890) (← links)
- Weak nonhomogeneous wavelet dual frames for Walsh reducing subspace of L2(ℝ+) (Q5063224) (← links)
- A characterization of nonhomogeneous dual and weak dual wavelet superframes for Walsh‐reducing subspace of L2(ℝ+,ℂL)$$ {L}^2\left({\mathbb{R}}_{+},{\mathbb{C}}^L\rig (Q6182168) (← links)
