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Compressed Sensing
72 directly classified papers
Papers per year
2007: 1
2008: 2
2009: 5
2010: 1
2011: 3
2012: 3
2013: 6
2014: 3
2015: 9
2016: 3
2017: 7
2018: 5
2019: 7
2020: 4
2021: 3
2022: 6
2023: 2
2024: 1
2025: 1
Papers
Non-Convex Tensor Recovery from Local Measurements
AAAI 2025
CPP-Net: Embracing Multi-Scale Feature Fusion into Deep Unfolding CP-PPA Network for Compressive Sensing
CVPR 2024
Tensor Compressive Sensing Fused Low-Rankness and Local-Smoothness
AAAI 2023
Neural Circuits for Fast Poisson Compressed Sensing in the Olfactory Bulb
NIPS 2023
Cost-efficient Gaussian tensor network embeddings for tensor-structured inputs
NIPS 2022
Signal Recovery with Non-Expansive Generative Network Priors
NIPS 2022
Multi-layer State Evolution Under Random Convolutional Design
NIPS 2022
Non-Iterative Recovery From Nonlinear Observations Using Generative Models
CVPR 2022
Sharp Restricted Isometry Property Bounds for Low-Rank Matrix Recovery Problems with Corrupted Measurements
AAAI 2022
Equivariant Priors for compressed sensing with unknown orientation
ICML 2022
Dynamic Sasvi: Strong Safe Screening for Norm-Regularized Least Squares
NIPS 2021
On learning sparse vectors from mixture of responses
NIPS 2021
Towards Sample-Optimal Compressive Phase Retrieval with Sparse and Generative Priors
NIPS 2021
Learning sparse codes from compressed representations with biologically plausible local wiring constraints
NIPS 2020
Sample Complexity Bounds for 1-bit Compressive Sensing and Binary Stable Embeddings with Generative Priors
ICML 2020
Phase retrieval in high dimensions: Statistical and computational phase transitions
NIPS 2020
Robust Low-Rank Discovery of Data-Driven Partial Differential Equations
AAAI 2020
Deep Compressed Sensing
ICML 2019
Generalization Error Analysis of Quantized Compressive Learning
NIPS 2019
Random Projections with Asymmetric Quantization
NIPS 2019
Superset Technique for Approximate Recovery in One-Bit Compressed Sensing
NIPS 2019
Decentralized sketching of low rank matrices
NIPS 2019
Universality in Learning from Linear Measurements
NIPS 2019
Learning a Compressed Sensing Measurement Matrix via Gradient Unrolling
ICML 2019
Plug-in Estimation in High-Dimensional Linear Inverse Problems: A Rigorous Analysis
NIPS 2018
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