activity
20132023
most citedSparse SVM for Sufficient Data Reduction

64 citations · 279 across the 30 of their papers we have counts for

collaborators

30 papers

cs.LG2023

Sparse Decentralized Federated Learning

Shan Sha, Shenglong Zhou, Lingchen Kong +1

Decentralized Federated Learning (DFL) enables collaborative model training without a central server but faces challenges in efficiency, stability, and trustworthiness due to commu…

math.OC2023

Revisiting Norm Regularized Optimization

Shenglong Zhou, Xianchao Xiu, Yingnan Wang +1

Sparse optimization has seen its advances in recent decades. For scenarios where the true sparsity is unknown, regularization turns out to be a promising solution. Two popular non-…

math.OC2022

0/1 Constrained Optimization Solving Sample Average Approximation for Chance Constrained Programming

Shenglong Zhou, Lili Pan, Naihua Xiu +1

Sample average approximation (SAA) is a tractable approach for dealing with chance constrained programming, a challenging stochastic optimization problem. The constraint of SAA is…

math.OC2022

Nonconvex quasi-variational inequalities: stability analysis and application to numerical optimization

Joydeep Dutta, Lahoussine Lafhim, Alain Zemkoho +1

We consider a parametric quasi-variational inequality (QVI) without any convexity assumption. Using the concept of \emph{optimal value function}, we transform the problem into that…

cs.LG2022

Exact Penalty Method for Federated Learning

Shenglong Zhou, and Geoffrey Ye Li

Federated learning has burgeoned recently in machine learning, giving rise to a variety of research topics. Popular optimization algorithms are based on the frameworks of the (stoc…

math.OC2022★ 12 cited

Gradient Projection Newton Pursuit for Sparsity Constrained Optimization

Shenglong Zhou

Hard-thresholding-based algorithms have seen various advantages for sparse optimization in controlling the sparsity and allowing for fast computation. Recent research shows that wh…

cs.LG2022★ 4 cited

0/1 Deep Neural Networks via Block Coordinate Descent

Hui Zhang, Shenglong Zhou, Geoffrey Ye Li +1

The step function is one of the simplest and most natural activation functions for deep neural networks (DNNs). As it counts 1 for positive variables and 0 for others, its intrinsi…

cs.LG2022★ 4 cited

Test-time Batch Normalization

Tao Yang, Shenglong Zhou, Yuwang Wang +2

Deep neural networks often suffer the data distribution shift between training and testing, and the batch statistics are observed to reflect the shift. In this paper, targeting of…

cs.LG2022★ 24 cited

FedGiA: An Efficient Hybrid Algorithm for Federated Learning

Shenglong Zhou, Geoffrey Ye Li

Federated learning has shown its advances recently but is still facing many challenges, such as how algorithms save communication resources and reduce computational costs, and whet…

math.OC2022

Federated Learning via Inexact ADMM

Shenglong Zhou, Geoffrey Ye Li

One of the crucial issues in federated learning is how to develop efficient optimization algorithms. Most of the current ones require full device participation and/or impose strong…

math.OC2022★ 1 cited

An Oracle Gradient Regularized Newton Method for Quadratic Measurements Regression

Jun Fan, Jie Sun, Ailing Yan +1

Recovering an unknown signal from quadratic measurements has gained popularity due to its wide range of applications, including phase retrieval, fusion frame phase retrieval, and p…

cs.LG2021★ 2 cited

Accretionary Learning with Deep Neural Networks

Xinyu Wei, Biing-Hwang Fred Juang, Ouya Wang +2

One of the fundamental limitations of Deep Neural Networks (DNN) is its inability to acquire and accumulate new cognitive capabilities. When some new data appears, such as new obje…

cs.LG2021★ 16 cited

Communication-Efficient ADMM-based Federated Learning

Shenglong Zhou, Geoffrey Ye Li

Federated learning has shown its advances over the last few years but is facing many challenges, such as how algorithms save communication resources, how they reduce computational…

math.OC2021★ 17 cited

Gradient Projection Newton Algorithm for Sparse Collaborative Learning Using Synthetic and Real Datasets of Applications

Jun Sun, Lingchen Kong, Shenglong Zhou

Exploring the relationship among multiple sets of data from one same group enables practitioners to make better decisions in medical science and engineering. In this paper, we prop…

math.OC2021★ 25 cited

Quadratic Convergence of Smoothing Newton's Method for 0/1 Loss Optimization

Shenglong Zhou, Lili Pan, Naihua Xiu +1

It has been widely recognized that the 0/1 loss function is one of the most natural choices for modelling classification errors, and it has a wide range of applications including s…

math.OC2021★ 30 cited

Computing One-bit Compressive Sensing via Double-Sparsity Constrained Optimization

Shenglong Zhou, Ziyan Luo, Naihua Xiu +1

One-bit compressive sensing gains its popularity in signal processing and communications due to its low storage costs and low hardware complexity. However, it has been a challengin…

math.OC2020★ 1 cited

Heaviside Set Constrained Optimization: Optimality and Newton Method

Shenglong Zhou, Lili Pan, Naihua Xiu

Data in the real world frequently involve binary status: truth or falsehood, positiveness or negativeness, similarity or dissimilarity, spam or non-spam, and to name a few, with ap…

math.OC2020★ 64 cited

Sparse SVM for Sufficient Data Reduction

Shenglong Zhou

Kernel-based methods for support vector machines (SVM) have shown highly advantageous performance in various applications. However, they may incur prohibitive computational costs f…

math.OC2020★ 3 cited

Newton Hard Thresholding Pursuit for Sparse LCP via A New Merit Function

Shenglong Zhou, Meijuan Shang, Lili Pan +1

Solutions to the linear complementarity problem (LCP) are naturally sparse in many applications such as bimatrix games and portfolio section problems. Despite that it gives rise to…

math.OC2020★ 1 cited

Theoretical and numerical comparison of the Karush-Kuhn-Tucker and value function reformulations in bilevel optimization

Alain Zemkoho, Shenglong Zhou

The Karush-Kuhn-Tucker and value function (lower-level value function, to be precise) reformulations are the most common single-level transformations of the bilevel optimization pr…

math.OC2020★ 27 cited

Newton method for -regularized optimization

Shenglong Zhou, Lili Pan, Naihua Xiu

As a tractable approach, regularization is frequently adopted in sparse optimization. This gives rise to the regularized optimization, aiming at minimizing the norm or its…

math.OC2019

Semismooth Newton-type method for bilevel optimization: Global convergence and extensive numerical experiments

Andreas Fischer, Alain B. Zemkoho, Shenglong Zhou

We consider the standard optimistic bilevel optimization problem, in particular upper- and lower-level constraints can be coupled. By means of the lower-level value function, the p…

math.OC2019★ 7 cited

Support Vector Machine Classifier via Soft-Margin Loss

Huajun Wang, Yuanhai Shao, Shenglong Zhou +2

Support vector machine (SVM) has attracted great attentions for the last two decades due to its extensive applications, and thus numerous optimization models have been proposed. To…

math.OC2019★ 16 cited

An Extended Newton-type Algorithm for -Regularized Sparse Logistic Regression and Its Efficiency for Classifying Large-scale Datasets

Rui Wang, Naihua Xiu, Shenglong Zhou

Sparse logistic regression, as an effective tool of classification, has been developed tremendously in recent two decades, from its origination the -regularized version to…