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Meixia Lin
Observed name:
Lin, Meixia
Institution:
Singapore University of Technology and Design
Observed institutions:
Singapore University of Technology and Design,
National University of Singapore,
Institute of Operations Research and Analytics
ORCID:
0000-0002-9787-8586
Observed ORCID:
0000-0002-9787-8586
OpenAlex ID:
A5042756211
Efficient Sparse Semismooth Newton Methods for the Clustered Lasso Problem
2019
·
Meixia Lin
, Yong-Jin Liu
, et al.
·
SIAM Journal on Optimization
·
35
PDF
Signal Analysis via the Stochastic Geometry of Spectrogram Level Sets
2022
·
Subhroshekhar Ghosh
, Meixia Lin
, et al.
·
IEEE Transactions on Signal Processing
·
10
PDF
An augmented Lagrangian method with constraint generation for shape-constrained convex regression problems
2021
·
Meixia Lin
, Defeng Sun
, et al.
·
Mathematical Programming Computation
·
7
PDF
Efficient algorithms for multivariate shape-constrained convex regression problems
2020
·
Lin, Meixia
, Sun, Defeng
, et al.
·
arXiv (Cornell University)
·
7
PDF
A Positive and Moment-Preserving Fourier Spectral Method
2024
·
Zhenning Cai
, Bo Lin
, et al.
·
SIAM Journal on Numerical Analysis
·
5
PDF
Adaptive Sieving with PPDNA: Generating Solution Paths of Exclusive Lasso Models
2020
·
Lin, Meixia
, Yuan, Yancheng
, et al.
·
arXiv (Cornell University)
·
3
PDF
Wasserstein Distributionally Robust Optimization and Its Tractable Regularization Formulation
2025
·
Hong T. M. Chu
, Meixia Lin
, et al.
·
Journal of Optimization Theory and Applications
·
2
A highly efficient algorithm for solving exclusive lasso problems
2023
·
Meixia Lin
, Yancheng Yuan
, et al.
·
Optimization methods & software
·
2
PDF
Estimation of sparse Gaussian graphical models with hidden clustering structure
2020
·
Lin, Meixia
, Sun, Defeng
, et al.
·
arXiv (Cornell University)
·
2
PDF
A dual Newton based preconditioned proximal point algorithm for exclusive lasso models
2019
·
Lin, Meixia
, Sun, Defeng
, et al.
·
arXiv (Cornell University)
·
2
PDF
Learning the Hub Graphical Lasso Model with the Structured Sparsity via an Efficient Algorithm
2025
·
Chengjing Wang
, Peipei Tang
, et al.
·
Journal of Scientific Computing
·
1
PDF
Determinantal point processes based on orthogonal polynomials for sampling minibatches in SGD
2021
·
Bardenet, Remi
, Ghosh, Subhro
, et al.
·
arXiv (Cornell University)
·
1
PDF
An augmented Lagrangian method with constraint generations for shape-constrained convex regression problems
2020
·
Meixia Lin
, Defeng Sun
, et al.
·
arXiv (Cornell University)
·
1
Wasserstein distributionally robust optimization and its tractable regularization formulations
2024
·
Chu, Hong T. M.
, Lin, Meixia
, et al.
·
arXiv (Cornell University)
PDF
Estimation and inference of signals via the stochastic geometry of spectrogram level sets.
2021
·
Subhroshekhar Ghosh
, Meixia Lin
, et al.
·
arXiv (Cornell University)
On the Closed-form Proximal Mapping and Efficient Algorithms for Exclusive Lasso Models.
2019
·
Yancheng Yuan
, Meixia Lin
, et al.
·
arXiv (Cornell University)
Efficient sparse Hessian based algorithms for the clustered lasso problem
2018
·
Meixia Lin
, Yong‐Jin Liu
, et al.
·
arXiv (Cornell University)
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Works count:
17
Citation count:
78
H-index:
5
I10-index:
2
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