activity
20132023
most citedImproving Fairness for Data Valuation in Horizontal Federated Learning

69 citations · 202 across the 23 of their papers we have counts for

collaborators

24 papers

cs.CL2023★ 12 cited

NL4Opt Competition: Formulating Optimization Problems Based on Their Natural Language Descriptions

Rindranirina Ramamonjison, Timothy T. Yu, Raymond Li +8

The Natural Language for Optimization (NL4Opt) Competition was created to investigate methods of extracting the meaning and formulation of an optimization problem based on its text…

cs.CL2022★ 3 cited

Augmenting Operations Research with Auto-Formulation of Optimization Models from Problem Descriptions

Rindranirina Ramamonjison, Haley Li, Timothy T. Yu +5

We describe an augmented intelligence system for simplifying and enhancing the modeling experience for operations research. Using this system, the user receives a suggested formula…

cs.LG2022★ 1 cited

Knowledge-Injected Federated Learning

Zhenan Fan, Zirui Zhou, Jian Pei +4

Federated learning is an emerging technique for training models from decentralized data sets. In many applications, data owners participating in the federated learning system hold…

cs.LG2022★ 1 cited

Revealing Unfair Models by Mining Interpretable Evidence

Mohit Bajaj, Lingyang Chu, Vittorio Romaniello +5

The popularity of machine learning has increased the risk of unfair models getting deployed in high-stake applications, such as justice system, drug/vaccination design, and medical…

math.CA2022

A class of singular bilinear maximal functions

Michael Christ, Zirui Zhou

Lebesgue space bounds are established for certain maximal bilinear operators. The proof combines a trilinear smoo…

math.CA2022

Sparse bounds for the bilinear spherical maximal function

Tainara Borges, Benjamin Foster, Yumeng Ou +2

We derive sparse bounds for the bilinear spherical maximal function in any dimension . When , this immediately recovers the sharp bound of…

cs.LG2022★ 15 cited

Fair and efficient contribution valuation for vertical federated learning

Zhenan Fan, Huang Fang, Xinglu Wang +4

Federated learning is an emerging technology for training machine learning models across decentralized data sources without sharing data. Vertical federated learning, also known as…

math.OC2021

Cubic regularization methods with second-order complexity guarantee based on a new subproblem reformulation

Rujun Jiang, Zhishuo Zhou, Zirui Zhou

The cubic regularization (CR) algorithm has attracted a lot of attentions in the literature in recent years. We propose a new reformulation of the cubic regularization subproblem.…

math.OC2021

Penalty and Augmented Lagrangian Methods for Constrained DC Programming

Zhaosong Lu, Zhe Sun, Zirui Zhou

In this paper we consider a class of structured nonsmooth difference-of-convex (DC) constrained DC program in which the first convex component of the objective and constraints is t…

eess.SY2021★ 2 cited

An Optimal Resource Allocator of Elastic Training for Deep Learning Jobs on Cloud

Liang Hu, Jiangcheng Zhu, Zirui Zhou +3

Cloud training platforms, such as Amazon Web Services and Huawei Cloud provide users with computational resources to train their deep learning jobs. Elastic training is a service e…

cs.LG2021★ 69 cited

Improving Fairness for Data Valuation in Horizontal Federated Learning

Zhenan Fan, Huang Fang, Zirui Zhou +4

Federated learning is an emerging decentralized machine learning scheme that allows multiple data owners to work collaboratively while ensuring data privacy. The success of federat…

cs.LG2021★ 12 cited

Achieving Model Fairness in Vertical Federated Learning

Changxin Liu, Zhenan Fan, Zirui Zhou +4

Vertical federated learning (VFL) has attracted greater and greater interest since it enables multiple parties possessing non-overlapping features to strengthen their machine learn…

cs.LG2021★ 19 cited

Training Fair Models in Federated Learning without Data Privacy Infringement

Xin Che, Jingdi Hu, Zirui Zhou +2

Training fair machine learning models becomes more and more important. As many powerful models are trained by collaboration among multiple parties, each holding some sensitive data…

math.OC2021★ 3 cited

Optimal Non-Convex Exact Recovery in Stochastic Block Model via Projected Power Method

Peng Wang, Huikang Liu, Zirui Zhou +1

In this paper, we study the problem of exact community recovery in the symmetric stochastic block model, where a graph of vertices is randomly generated by partitioning the ver…

math.OC2021

Decentralized Composite Optimization in Stochastic Networks: A Dual Averaging Approach with Linear Convergence

Changxin Liu, Zirui Zhou, Jian Pei +2

Decentralized optimization, particularly the class of decentralized composite convex optimization (DCCO) problems, has found many applications. Due to ubiquitous communication cong…

cs.LG2020★ 37 cited

Personalized Cross-Silo Federated Learning on Non-IID Data

Yutao Huang, Lingyang Chu, Zirui Zhou +4

Non-IID data present a tough challenge for federated learning. In this paper, we explore a novel idea of facilitating pairwise collaborations between clients with similar data. We…

math.OC2020★ 1 cited

Non-Convex Exact Community Recovery in Stochastic Block Model

Peng Wang, Zirui Zhou, Anthony Man-Cho So

Community detection in graphs that are generated according to stochastic block models (SBMs) has received much attention lately. In this paper, we focus on the binary symmetric SBM…

math.FA2018

Analysis on hybrid fractals

Patricia Alonso Ruiz, Yuming Chen, Haotian Gu +2

We introduce hybrid fractals as a class of fractals constructed by gluing several fractal pieces in a specific manner and study energy forms and Laplacians on them. We consider in…

math.OC2018★ 12 cited

Iteration complexity of first-order augmented Lagrangian methods for convex conic programming

Zhaosong Lu, Zirui Zhou

In this paper we consider a class of convex conic programming. In particular, we first propose an inexact augmented Lagrangian (I-AL) method that resembles the classical I-AL metho…

math.OC2018★ 2 cited

On the Quadratic Convergence of the Cubic Regularization Method under a Local Error Bound Condition

Man-Chung Yue, Zirui Zhou, Anthony Man-Cho So

In this paper we consider the cubic regularization (CR) method for minimizing a twice continuously differentiable function. While the CR method is widely recognized as a globally c…

math.DS2016

Partially Bounded Transformations have Trivial Centralizer

Johann Gaebler, Alexander Kastner, Cesar E. Silva +2

We prove that for infinite rank-one transformations satisfying a property called "partial boundedness," the only commuting transformations are powers of the original transformation…

math.OC2016★ 2 cited

A Family of Inexact SQA Methods for Non-Smooth Convex Minimization with Provable Convergence Guarantees Based on the Luo-Tseng Error Bound Property

Man-Chung Yue, Zirui Zhou, Anthony Man-Cho So

We propose a new family of inexact sequential quadratic approximation (SQA) methods, which we call the inexact regularized proximal Newton () method, for minimizing…

math.OC2015★ 11 cited

A Unified Approach to Error Bounds for Structured Convex Optimization Problems

Zirui Zhou, Anthony Man-Cho So

Error bounds, which refer to inequalities that bound the distance of vectors in a test set to a given set by a residual function, have proven to be extremely useful in analyzing th…

math.OC2013

Non-Asymptotic Convergence Analysis of Inexact Gradient Methods for Machine Learning Without Strong Convexity

Anthony Man-Cho So

Many recent applications in machine learning and data fitting call for the algorithmic solution of structured smooth convex optimization problems. Although the gradient descent met…