Pages that link to "Item:Q5255111"
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The following pages link to An Improved Estimate in the Restricted Isometry Problem (Q5255111):
Displaying 23 items.
- The gap between the null space property and the restricted isometry property (Q273151) (← links)
- Discrete uncertainty principles and sparse signal processing (Q667658) (← links)
- Improved bounds for sparse recovery from subsampled random convolutions (Q1634177) (← links)
- Sigma delta quantization with harmonic frames and partial Fourier ensembles (Q1634829) (← links)
- Sparse recovery in bounded Riesz systems with applications to numerical methods for PDEs (Q2036421) (← links)
- Derandomized compressed sensing with nonuniform guarantees for \(\ell_1\) recovery (Q2124653) (← links)
- On the restricted isometry property of the Paley matrix (Q2238859) (← links)
- Low rank tensor recovery via iterative hard thresholding (Q2400255) (← links)
- Fast and RIP-optimal transforms (Q2514234) (← links)
- Suprema of chaos processes and the restricted isometry property (Q2929397) (← links)
- Computational Complexity of Certifying Restricted Isometry Property (Q2969632) (← links)
- Certifying the Restricted Isometry Property is Hard (Q2989185) (← links)
- An Introduction to Compressed Sensing (Q3296174) (← links)
- Quantized Compressed Sensing: A Survey (Q3296175) (← links)
- Improved bounds for the RIP of Subsampled Circulant matrices (Q3379762) (← links)
- Polynomial approximation via compressed sensing of high-dimensional functions on lower sets (Q4605704) (← links)
- (Q5091164) (← links)
- Simple Analyses of the Sparse Johnson-Lindenstrauss Transform. (Q5240430) (← links)
- The Restricted Isometry Property of Subsampled Fourier Matrices (Q5278293) (← links)
- Exploring the toolkit of Jean Bourgain (Q5854476) (← links)
- Sampling numbers of smoothness classes via \(\ell^1\)-minimization (Q6062173) (← links)
- Random points are good for universal discretization (Q6074492) (← links)
- Analysis of sparse recovery for Legendre expansions using envelope bound (Q6090395) (← links)
