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← Optimization
Mathematics & Optimization
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Optimization
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Sparse Optimization
347 directly classified papers
Papers per year
2006: 4
2007: 4
2008: 11
2009: 11
2010: 18
2011: 16
2012: 23
2013: 29
2014: 27
2015: 25
2016: 14
2017: 20
2018: 27
2019: 17
2020: 25
2021: 19
2022: 14
2023: 14
2024: 25
2025: 4
Papers
Projected Gradient Descent Algorithms for Solving Nonlinear Inverse Problems with Generative Priors
IJCAI 2022
abess: A Fast Best-Subset Selection Library in Python and R
JMLR 2022
The Geometry of Uniqueness, Sparsity and Clustering in Penalized Estimation
JMLR 2022
Noisy L0-sparse subspace clustering on dimensionality reduced data
UAI 2022
tntorch: Tensor Network Learning with PyTorch
JMLR 2022
Anisotropic Additive Quantization for Fast Inner Product Search
AAAI 2022
Zeroth-Order Hard-Thresholding: Gradient Error vs. Expansivity
NIPS 2022
Sparse and Smooth Signal Estimation: Convexification of L0-Formulations
JMLR 2021
Dual Principal Component Pursuit for Robust Subspace Learning: Theory and Algorithms for a Holistic Approach
ICML 2021
Soft Tensor Regression
JMLR 2021
Regularized Submodular Maximization at Scale
ICML 2021
Expanding Boundaries of Gap Safe Screening
JMLR 2021
Homomorphic Sensing: Sparsity and Noise
ICML 2021
Inferring serial correlation with dynamic backgrounds
ICML 2021
Approximate Multiplication of Sparse Matrices with Limited Space
AAAI 2021
Distributed Machine Learning with Sparse Heterogeneous Data
NIPS 2021
Low-Rank Registration Based Manifolds for Convection-Dominated PDEs
AAAI 2021
A Note on Sparse Generalized Eigenvalue Problem
NIPS 2021
Support Recovery of Sparse Signals from a Mixture of Linear Measurements
NIPS 2021
General Low-rank Matrix Optimization: Geometric Analysis and Sharper Bounds
NIPS 2021
Global and Quadratic Convergence of Newton Hard-Thresholding Pursuit
JMLR 2021
Revitalizing Optimization for 3D Human Pose and Shape Estimation: A Sparse Constrained Formulation
ICCV 2021
Low-Rank Tensor Completion by Approximating the Tensor Average Rank
ICCV 2021
A Nullspace Property for Subspace-Preserving Recovery
ICML 2021
Sparse Feature Selection Makes Batch Reinforcement Learning More Sample Efficient
ICML 2021
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