activity
20152026
most citedFitting Tractable Convex Sets to Support Function Evaluations

9 citations · 21 across the 19 of their papers we have counts for

collaborators

21 papers

math.OC2026

Quadratic Optimization over Probability Measures with Coupling Constraints

Hoang Anh Tran, Yong Sheng Soh

We consider solving an optimization instance in which the objective is quadratic and where the decision variable is a probability measure. Our class of problems are motivated by ap…

eess.SY2026

Fairness-Guaranteed Online Power Allocation Policies for EV Fast Charging Stations

Can Berk Saner, Yong-Sheng Soh, Antonios Varvitsiotis

The rapid expansion of electric vehicles (EVs) necessitates scalable fast charging station (FCS) infrastructure. These stations are often oversubscribed, with total port rating exc…

math.OC2025

Optimal Regularization Under Uncertainty: Distributional Robustness and Convexity Constraints

Oscar Leong, Eliza O'Reilly, Yong Sheng Soh

Regularization is a central tool for addressing ill-posedness in inverse problems and statistical estimation, with the choice of a suitable penalty often determining the reliabilit…

math.OC2025

Moment Sum-of-Squares Hierarchy for Gromov Wasserstein: Continuous Extensions and Sample Complexity

Hoang Anh Tran, Binh Tuan Nguyen, Yong Sheng Soh

The Gromov-Wasserstein (GW) problem is an extension of the classical optimal transport problem to settings where the source and target distributions reside in incomparable spaces,…

math.OC2025

Sum-of-Squares Hierarchy for the Gromov Wasserstein Problem

Hoang Anh Tran, Binh Tuan Nguyen, Yong Sheng Soh

The Gromov-Wasserstein (GW) problem is a variant of the classical optimal transport problem that allows one to compute meaningful transportation plans between incomparable spaces.…

cs.SI2025

Evaluating Policy Effects through Opinion Dynamics and Network Sampling

Eugene T. Y. Ang, Yong Sheng Soh

In the process of enacting or introducing a new policy, policymakers frequently consider the population's responses. These considerations are critical for effective governance. The…

math.OC2024

Exactness Conditions for Semidefinite Relaxations of the Quadratic Assignment Problem

Junyu Chen, Yong Sheng Soh

The Quadratic Assignment Problem (QAP) is an important discrete optimization instance that encompasses many well-known combinatorial optimization problems, and has applications in…

cs.LG2024

The Star Geometry of Critic-Based Regularizer Learning

Oscar Leong, Eliza O'Reilly, Yong Sheng Soh

Variational regularization is a classical technique to solve statistical inference tasks and inverse problems, with modern data-driven approaches parameterizing regularizers via de…

math.OC2023

Semidefinite Relaxations of the Gromov-Wasserstein Distance

Junyu Chen, Binh T. Nguyen, Shang Hui Koh +1

The Gromov-Wasserstein (GW) distance is an extension of the optimal transport problem that allows one to match objects between incomparable spaces. At its core, the GW distance is…

math.OC2023

The Lovász Theta Function for Recovering Planted Clique Covers and Graph Colorings

Jiaxin Hou, Yong Sheng Soh, Antonios Varvitsiotis

The problems of computing graph colorings and clique covers are central challenges in combinatorial optimization. Both of these are known to be NP-hard, and thus computationally in…

math.OC2023

Dictionary Learning under Symmetries via Group Representations

Subhroshekhar Ghosh, Aaron Y. R. Low, Yong Sheng Soh +2

The dictionary learning problem can be viewed as a data-driven process to learn a suitable transformation so that data is sparsely represented directly from example data. In this p…

math.OC2022★ 1 cited

Optimal Regularization for a Data Source

Oscar Leong, Eliza O'Reilly, Yong Sheng Soh +1

In optimization-based approaches to inverse problems and to statistical estimation, it is common to augment criteria that enforce data fidelity with a regularizer that promotes des…

math.OC2021

Multiplicative updates for symmetric-cone factorizations

Yong Sheng Soh, Antonios Varvitsiotis

Given a matrix with non-negative entries, the cone factorization problem over a cone concerns computing $\{ a_1,…

math.OC2021★ 1 cited

A Non-commutative Extension of Lee-Seung's Algorithm for Positive Semidefinite Factorizations

Yong Sheng Soh, Antonios Varvitsiotis

Given a matrix with nonnegative entries, a Positive Semidefinite (PSD) factorization of is a collection of -dimensional PSD matrices…

stat.AP2021

An Interpretable Intensive Care Unit Mortality Risk Calculator

Eugene T. Y. Ang, Milashini Nambiar, Yong Sheng Soh +1

Mortality risk is a major concern to patients have just been discharged from the intensive care unit (ICU). Many studies have been directed to construct machine learning models to…

eess.SP2020★ 9 cited

Group Invariant Dictionary Learning

Yong Sheng Soh

The dictionary learning problem concerns the task of representing data as sparse linear sums drawn from a smaller collection of basic building blocks. In application domains where…

cs.LG2020★ 1 cited

Collaborative Inference for Efficient Remote Monitoring

Chi Zhang, Yong Sheng Soh, Ling Feng +2

While current machine learning models have impressive performance over a wide range of applications, their large size and complexity render them unsuitable for tasks such as remote…

math.OC2019

A Note on Convex Relaxations for the Inverse Eigenvalue Problem

Utkan Candogan, Yong Sheng Soh, Venkat Chandrasekaran

The affine inverse eigenvalue problem consists of identifying a real symmetric matrix with a prescribed set of eigenvalues in an affine space. Due to its ubiquity in applications,…

math.ST2019★ 9 cited

Fitting Tractable Convex Sets to Support Function Evaluations

Yong Sheng Soh, Venkat Chandrasekaran

The geometric problem of estimating an unknown compact convex set from evaluations of its support function arises in a range of scientific and engineering applications. Traditional…

math.OC2017

Learning Semidefinite Regularizers

Yong Sheng Soh, Venkat Chandrasekaran

Regularization techniques are widely employed in optimization-based approaches for solving ill-posed inverse problems in data analysis and scientific computing. These methods are b…

math.ST2015

High-Dimensional Change-Point Estimation: Combining Filtering with Convex Optimization

Yong Sheng Soh, Venkat Chandrasekaran

We consider change-point estimation in a sequence of high-dimensional signals given noisy observations. Classical approaches to this problem such as the filtered derivative method…