activity
20142023
most citedOn Distributionally Robust Chance Constrained Programs with Wasserstein Distance

24 citations · 69 across the 18 of their papers we have counts for

collaborators

18 papers

math.OC2023

On the Partial Convexification for Low-Rank Spectral Optimization: Rank Bounds and Algorithms

Yongchun Li, Weijun Xie

A Low-rank Spectral Optimization Problem (LSOP) minimizes a linear objective subject to multiple two-sided linear matrix inequalities intersected with a low-rank and spectral const…

math.OC2023★ 1 cited

ALSO-X#: Better Convex Approximations for Distributionally Robust Chance Constrained Programs

Nan Jiang, Weijun Xie

This paper studies distributionally robust chance constrained programs (DRCCPs), where the uncertain constraints must be satisfied with at least a probability of a prespecified thr…

math.OC2022

On the Exactness of Dantzig-Wolfe Relaxation for Rank Constrained Optimization Problems

Yongchun Li, Weijun Xie

In the rank-constrained optimization problem (RCOP), it minimizes a linear objective function over a prespecified closed rank-constrained domain set and generic two-sided linea…

math.OC2022

A note on quadratic constraints with indicator variables: Convex hull description and perspective relaxation

Andres Gomez, Weijun Xie

In this paper, we study the mixed-integer nonlinear set given by a separable quadratic constraint on continuous variables, where each continuous variable is controlled by an additi…

math.OC2022

D-optimal Data Fusion: Exact and Approximation Algorithms

Yongchun Li, Marcia Fampa, Jon Lee +3

We study the D-optimal Data Fusion (DDF) problem, which aims to select new data points, given an existing Fisher information matrix, so as to maximize the logarithm of the determin…

cs.CV2022★ 9 cited

Smooth Robust Tensor Completion for Background/Foreground Separation with Missing Pixels: Novel Algorithm with Convergence Guarantee

Bo Shen, Weijun Xie, Zhenyu Kong

The objective of this study is to address the problem of background/foreground separation with missing pixels by combining the video acquisition, video recovery, background/foregro…

math.OC2021★ 3 cited

Second-Order Conic and Polyhedral Approximations of the Exponential Cone: Application to Mixed-Integer Exponential Conic Programs

Qing Ye, Weijun Xie

Exponents and logarithms are fundamental components in many important applications such as logistic regression, maximum likelihood, relative entropy, and so on. Since the exponenti…

math.OC2021

Beyond Symmetry: Best Submatrix Selection for the Sparse Truncated SVD

Yongchun Li, Weijun Xie

Truncated singular value decomposition (SVD), also known as the best low-rank matrix approximation, has been successfully applied to many domains such as biology, healthcare, and o…

stat.ML2020★ 5 cited

Unbiased Subdata Selection for Fair Classification: A Unified Framework and Scalable Algorithms

Qing Ye, Weijun Xie

As an important problem in modern data analytics, classification has witnessed varieties of applications from different domains. Different from conventional classification approach…

math.OC2020★ 1 cited

ALSO-X and ALSO-X+: Better Convex Approximations for Chance Constrained Programs

Nan Jiang, Weijun Xie

In a chance constrained program (CCP), the decision-makers aim to seek the best decision whose probability of violating the uncertainty constraints is within the prespecified risk…

stat.ML2020★ 7 cited

Exact and Approximation Algorithms for Sparse PCA

Yongchun Li, Weijun Xie

Sparse PCA (SPCA) is a fundamental model in machine learning and data analytics, which has witnessed a variety of application areas such as finance, manufacturing, biology, healthc…

math.OC2020★ 4 cited

Distributionally Robust Bottleneck Combinatorial Problems: Uncertainty Quantification and Robust Decision Making

Weijun Xie, Jie Zhang, Shabbir Ahmed

This paper studies data-driven distributionally robust bottleneck combinatorial problems (DRBCP) with stochastic costs, where the probability distribution of the cost vector is con…

stat.ML2020★ 4 cited

Best Principal Submatrix Selection for the Maximum Entropy Sampling Problem: Scalable Algorithms and Performance Guarantees

Yongchun Li, Weijun Xie

This paper studies a classic maximum entropy sampling problem (MESP), which aims to select the most informative principal submatrix of a prespecified size from a covariance matrix.…

math.OC2019★ 8 cited

Tractable Reformulations of Distributionally Robust Two-stage Stochastic Programs with Wasserstein Distance

Weijun Xie

In the optimization under uncertainty, decision-makers first select a wait-and-see policy before any realization of uncertainty and then place a here-and-now decision after the unc…

math.OC2018★ 24 cited

On Distributionally Robust Chance Constrained Programs with Wasserstein Distance

Weijun Xie

This paper studies a distributionally robust chance constrained program (DRCCP) with Wasserstein ambiguity set, where the uncertain constraints should be satisfied with a probabili…

stat.CO2018★ 1 cited

Scalable Algorithms for the Sparse Ridge Regression

Weijun Xie, Xinwei Deng

Sparse regression and variable selection for large-scale data have been rapidly developed in the past decades. This work focuses on sparse ridge regression, which enforces the spar…

stat.ML2018★ 1 cited

Approximation Algorithms for D-optimal Design

Mohit Singh, Weijun Xie

Experimental design is a classical statistics problem and its aim is to estimate an unknown -dimensional vector from linear measurements where a Gaussian noise is introduced…

math.OC2014★ 1 cited

Optimal Layout of Transshipment Facilities on An Infinite Homogeneous Plane

Weijun Xie, Yanfeng Ouyang

This paper studies optimal spatial layout of transshipment facilities and the corresponding service regions on an infinite homogeneous plane that minimize the total…