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Vincent Y. F. Tan

26 accepted papers

2026

Breaking the Total Variance Barrier: Sharp Sample Complexity for Linear Heteroscedastic Bandits with Fixed Action Set

ICLR 2026poster

Recent years have witnessed increasing interests in tackling heteroscedastic noise in bandits and reinforcement learning \citep{zhou2021nearly, zhao2023variance, jia2024does, pacchiano2025second}. In these works, the cumulative variance of the noise $\Lambda = \sum_{t=1}^T \sigma_t^2$, where $\sigma…

Cited by 0SourceScholar
2026

Muon Outperforms Adam in Tail-End Associative Memory Learning

ICLR 2026poster

The Muon optimizer is consistently faster than Adam in training Large Language Models (LLMs), yet the mechanism underlying its success remains unclear. This paper demystifies this mechanism through the lens of associative memory. By ablating the transformer components optimized by Muon, we reveal th…

Cited by 0SourceScholar
2025

BanditSpec: Adaptive Speculative Decoding via Bandit Algorithms

ICML 2025poster

Speculative decoding has emerged as a popular method to accelerate the inference of Large Language Models (LLMs) while retaining their superior text generation performance. Previous methods either adopt a fixed speculative decoding configuration regardless of the prefix tokens, or train draft models…

Cited by 0SourcePDFScholar
2025

LightningDrag: Lightning Fast and Accurate Drag-based Image Editing Emerging from Videos

ICML 2025poster

Accuracy and speed are critical in image editing tasks. Pan et al. introduced a drag-based framework using Generative Adversarial Networks, and subsequent studies have leveraged large-scale diffusion models. However, these methods often require over a minute per edit and exhibit low success rates. W…

2025

Log-Sum-Exponential Estimator for Off-Policy Evaluation and Learning

ICML 2025spotlight

Off-policy learning and evaluation leverage logged bandit feedback datasets, which contain context, action, propensity score, and feedback for each data point. These scenarios face significant challenges due to high variance and poor performance with low-quality propensity scores and heavy-tailed re…

2025

Optimal Multi-Objective Best Arm Identification with Fixed Confidence

AISTATS 2025poster

We consider a multi-armed bandit setting with finitely many arms, in which each arm yields an $M$-dimensional vector reward upon selection. We assume that the reward of each dimension (a.k.a. {\em objective}) is generated independently of the others. The best arm of any given objective is the arm wi…

Cited by 0SourceScholar
2025

Parameter-free Algorithms for the Stochastically Extended Adversarial Model

NeurIPS 2025poster

We develop the first parameter-free algorithms for the Stochastically Extended Adversarial (SEA) model, a framework that bridges adversarial and stochastic online convex optimization. Existing approaches for the SEA model require prior knowledge of problem-specific parameters, such as the diameter o…

Cited by 0SourceScholar
2025

Towards Understanding Why FixMatch Generalizes Better Than Supervised Learning

ICLR 2025oral

Semi-supervised learning (SSL), exemplified by FixMatch (Sohn et al., 2020), has shown significant generalization advantages over supervised learning (SL), particularly in the context of deep neural networks (DNNs). However, it is still unclear, from a theoretical standpoint, why FixMatch-like SSL a…

Cited by 0SourcePDFScholar
2025

p-Mean Regret for Stochastic Bandits

AAAI 2025technical

In this work, we extend the concept of the p-mean welfare objective from social choice theory to study p-mean regret in stochastic multi-armed bandit problems. The p-mean regret, defined as the difference between the optimal mean among the arms and the p-mean of the expected rewards, offers a flexib…

2024

Almost Minimax Optimal Best Arm Identification in Piecewise Stationary Linear Bandits

NeurIPS 2024poster

We propose a novel piecewise stationary linear bandit (PSLB) model, where the environment randomly samples a context from an unknown probability distribution at each changepoint, and the quality of an arm is measured by its return averaged over all contexts. The contexts and their distribution, as w…

2024

DragDiffusion: Harnessing Diffusion Models for Interactive Point-based Image Editing

CVPR 2024highlight

Accurate and controllable image editing is a challenging task that has attracted significant attention recently. Notably DragGAN developed by Pan et al. (2023) is an interactive point-based image editing framework that achieves impressive editing results with pixel-level precision. However due to it…

2023

Almost Cost-Free Communication in Federated Best Arm Identification

AAAI 2023technical

We study the problem of best arm identification in a federated learning multi-armed bandit setup with a central server and multiple clients. Each client is associated with a multi-armed bandit in which each arm yields i.i.d. rewards following a Gaussian distribution with an unknown mean and known va…

Cited by 9SourcePDFScholar
2023

How Does Pseudo-Labeling Affect the Generalization Error of the Semi-Supervised Gibbs Algorithm?

AISTATS 2023poster

We provide an exact characterization of the expected generalization error (gen-error) for semi-supervised learning (SSL) with pseudo-labeling via the Gibbs algorithm. The gen-error is expressed in terms of the symmetrized KL information between the output hypothesis, the pseudo-labeled dataset, and…

Cited by 6SourcePDFScholar
2023

Minimizing the Accumulated Trajectory Error To Improve Dataset Distillation

CVPR 2023poster

Model-based deep learning has achieved astounding successes due in part to the availability of large-scale real-world data. However, processing such massive amounts of data comes at a considerable cost in terms of computations, storage, training and the search for good neural architectures. Dataset…

2022

A Unifying Theory of Thompson Sampling for Continuous Risk-Averse Bandits

AAAI 2022technical

This paper unifies the design and the analysis of risk-averse Thompson sampling algorithms for the multi-armed bandit problem for a class of risk functionals ρ that are continuous and dominant. We prove generalised concentration bounds for these continuous and dominant risk functionals and show that…

2022

Mimicking the Oracle: An Initial Phase Decorrelation Approach for Class Incremental Learning

CVPR 2022poster

Class Incremental Learning (CIL) aims at learning a classifier in a phase-by-phase manner, in which only data of a subset of the classes are provided at each phase. Previous works mainly focus on mitigating forgetting in phases after the initial one. However, we find that improving CIL at its initia…

Cited by 89PDFcodeScholar
2022

Towards Adversarially Robust Deep Image Denoising

IJCAI 2022poster

This work systematically investigates the adversarial robustness of deep image denoisers (DIDs), i.e, how well DIDs can recover the ground truth from noisy observations degraded by adversarial perturbations. Firstly, to evaluate DIDs’ robustness, we propose a novel adversarial attack, namely Observa…

Cited by 16SourcePDFScholar
2020

Economy Statistical Recurrent Units For Inferring Nonlinear Granger Causality

ICLR 2020poster

Granger causality is a widely-used criterion for analyzing interactions in large-scale networks. As most physical interactions are inherently nonlinear, we consider the problem of inferring the existence of pairwise Granger causality between nonlinearly interacting stochastic processes from their ti…

Cited by 85SourcecodeScholar
2019

An Optimal Algorithm for Stochastic Three-Composite Optimization

AISTATS 2019poster

We develop an optimal primal-dual first-order algorithm for a class of stochastic three-composite convex minimization problems. The convergence rate of our method not only improves upon the existing methods, but also matches a lower bound derived for all first-order methods that solve this problem.…

Cited by 12SourcePDFScholar
2017

A unified convergence analysis of the multiplicative update algorithm for nonnegative matrix factorization

ICASSP 2017accepted

The multiplicative update (MU) algorithm has been used extensively to estimate the basis and coefficient matrices in nonnegative matrix factorization (NMF) problems under a wide range of divergences and regularizations. However, theoretical convergence guarantees have only been derived for a few spe…

Cited by 0SourceScholar
2017

Relative error bounds for nonnegative matrix factorization under a geometric assumption

ICASSP 2017accepted

We propose a geometric assumption on nonnegative data matrices such that under this assumption, we are able to provide upper bounds (both deterministic and probabilistic) on the relative error of nonnegative matrix factorization (NMF). The algorithm we propose first uses the geometric assumption to…

Cited by 0SourceScholar