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Milan Vojnovic

14 accepted papers

2025

GL-LowPopArt: A Nearly Instance-Wise Minimax-Optimal Estimator for Generalized Low-Rank Trace Regression

ICML 2025spotlight

We present `GL-LowPopArt`, a novel Catoni-style estimator for generalized low-rank trace regression. Building on `LowPopArt` (Jang et al., 2024), it employs a two-stage approach: nuclear norm regularization followed by matrix Catoni estimation. We establish state-of-the-art estimation error bounds,…

Cited by 0SourcePDFScholar
2024

An Adaptive Approach for Infinitely Many-armed Bandits under Generalized Rotting Constraints

NeurIPS 2024poster

In this study, we consider the infinitely many-armed bandit problems in a rested rotting setting, where the mean reward of an arm may decrease with each pull, while otherwise, it remains unchanged. We explore two scenarios regarding the rotting of rewards: one in which the cumulative amount of rotti…

2024

Combinatorial Bandits for Maximum Value Reward Function under Value-Index Feedback

ICLR 2024poster

We investigate the combinatorial multi-armed bandit problem where an action is to select $k$ arms from a set of base arms, and its reward is the maximum of the sample values of these $k$ arms, under a weak feedback structure that only returns the value and index of the arm with the maximum value. Th…

Cited by 5SourcePDFScholar
2024

On the Convergence of Loss and Uncertainty-based Active Learning Algorithms

NeurIPS 2024poster

We investigate the convergence rates and data sample sizes required for training a machine learning model using a stochastic gradient descent (SGD) algorithm, where data points are sampled based on either their loss value or uncertainty value. These training methods are particularly relevant for act…

2021

Pure Exploration and Regret Minimization in Matching Bandits

ICML 2021spotlight

Finding an optimal matching in a weighted graph is a standard combinatorial problem. We consider its semi-bandit version where either a pair or a full matching is sampled sequentially. We prove that it is possible to leverage a rank-1 assumption on the adjacency matrix to reduce the sample complexit…

Cited by 11SourcePDFScholar
2020

Convergence Rates of Gradient Descent and MM Algorithms for Bradley-Terry Models

AISTATS 2020poster

We present tight convergence rate bounds for gradient descent and MM algorithms for maximum likelihood (ML) estimation and maximum a posteriori probability (MAP) estimation of a popular Bayesian inference method, for Bradley-Terry models of ranking data. Our results show that MM algorithms have the…

2018

KONG: Kernels for ordered-neighborhood graphs

NeurIPS 2018spotlight

We present novel graph kernels for graphs with node and edge labels that have ordered neighborhoods, i.e. when neighbor nodes follow an order. Graphs with ordered neighborhoods are a natural data representation for evolving graphs where edges are created over time, which induces an order. Combining…

2017

QSGD: Communication-Efficient SGD via Gradient Quantization and Encoding

NeurIPS 2017poster

Parallel implementations of stochastic gradient descent (SGD) have received significant research attention, thanks to its excellent scalability properties. A fundamental barrier when parallelizing SGD is the high bandwidth cost of communicating gradient updates between nodes; consequently, several l…