Pages that link to "Item:Q1378941"
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The following pages link to Irregular sampling in wavelet subspaces (Q1378941):
Displaying 43 items.
- On a class of non-uniform average sampling expansions and partial reconstruction in subspaces of \(L _{2}(\mathbb R)\) (Q429784) (← links)
- Compressed sensing with preconditioning for sparse recovery with subsampled matrices of Slepian prolate functions (Q467114) (← links)
- A local weighted average sampling and reconstruction theorem over shift invariant subspaces (Q511828) (← links)
- Sampling and reconstruction in shift invariant spaces of B-spline functions (Q518512) (← links)
- Perturbed sampling formulas and local reconstruction in shift invariant spaces (Q629243) (← links)
- A Donoho-Stark criterion for stable signal recovery in discrete wavelet subspaces (Q633959) (← links)
- Random sampling in shift invariant spaces (Q691805) (← links)
- Using a natural deconvolution for analysis of perturbed integer sampling in shift-invariant spaces (Q710935) (← links)
- Time sampling and reconstruction in weighted reproducing kernel subspaces (Q739535) (← links)
- Adaptive sampling of time-space signals in a reproducing kernel subspace of mixed Lebesgue space (Q778753) (← links)
- Vector sampling expansions in shift invariant subspaces (Q853968) (← links)
- The cardinal orthogonal scaling function and sampling theorem in the wavelet subspaces (Q990662) (← links)
- Non-translation-invariance and the synchronization problem in wavelet sampling (Q1038750) (← links)
- Some extensions of Paley-Wiener theorem (Q1266288) (← links)
- Frames and sampling theorem (Q1297596) (← links)
- Average sampling in shift invariant subspaces with symmetric averaging functions (Q1414188) (← links)
- Positive sampling in wavelet subspaces (Q1604503) (← links)
- Generalized average sampling and reconstruction for wavelet subspaces (Q1628490) (← links)
- Regular and irregular sampling theorem for multiwavelet subspaces (Q1958887) (← links)
- Beurling-Landau-type theorems for non-uniform sampling in shift invariant spline spaces (Q1976490) (← links)
- Shift invariant spaces in \(L^2(\mathbb{R},\mathbb{C}^m)\) with \(m\) generators (Q2047300) (← links)
- Asymptotic pointwise error estimates for reconstructing shift-invariant signals with generators in a hybrid-norm space (Q2072984) (← links)
- Average and convolution sampling over shift-invariant spaces (Q2075616) (← links)
- Perturbation theorems for regular sampling in wavelet subspaces (Q2105882) (← links)
- Solution of an infinite band matrix equation (Q2108546) (← links)
- Sampling and reconstruction of signals in a reproducing kernel subspace of \(L^p(\mathbb R^d)\) (Q2269687) (← links)
- Sampling set conditions in weighted multiply generated shift-invariant spaces and their applications (Q2381645) (← links)
- Riesz bases in \(L^{2}(0,1)\) related to sampling in shift-invariant spaces (Q2484186) (← links)
- Convolution sampling and reconstruction of signals in a reproducing kernel subspace (Q2838957) (← links)
- Sampling and Approximation in Shift Invariant Subspaces of $$L_2(\mathbb {R})$$ (Q3384124) (← links)
- GENERALIZED IRREGULAR SAMPLING IN SHIFT-INVARIANT SPACES (Q3525375) (← links)
- Irregular sampling theorems for wavelet subspaces (Q4400330) (← links)
- Sampling and Reconstruction in a Shift Invariant Space with Multiple Generators (Q4632355) (← links)
- Reconstruction of functions in spline subspaces from local averages (Q4804113) (← links)
- Irregular sampling for spline wavelet subspaces (Q4885693) (← links)
- An adaptive sampling method for high‐dimensional shift‐invariant signals (Q4977870) (← links)
- AN ASPECT OF THE SAMPLING THEOREM (Q5312603) (← links)
- IRREGULAR SAMPLING IN SHIFT INVARIANT SPACES OF HIGHER DIMENSIONS (Q5386731) (← links)
- Aliasing Error of Sampling Series in Wavelet Subspaces (Q5450501) (← links)
- AN ANALYSIS METHOD FOR SAMPLING IN SHIFT-INVARIANT SPACES (Q5704735) (← links)
- (Q5756902) (← links)
- The convergence of sampling series based on multiresolution analysis. (Q5950601) (← links)
- Nonuniform sampling theorem for non-decaying signals in mixed-norm spaces \(L_{\overrightarrow{p},\frac{1}{\omega}}(\mathbb{R}^d)\) (Q6183325) (← links)
