Research Interests
My research focuses on designing data-driven algorithms for problems involving uncertainty. In particular, I employ data-driven methods and machine learning techniques in stochastic optimization, where the input is unknown but the distribution over input instances is known. My work centers on three primary themes:
- Exploring the power of adaptivity—the ability of an algorithm to adjust its decisions based on newly acquired feedback, particularly focusing on how limited rounds of feedback can still yield near-optimal solutions.
- Developing robust algorithms for online decision-making, which involves making irrevocable choices without foresight, with an emphasis on ensuring reliable performance under noisy or uncertain data.
- Tackling the dual challenge of learning problem parameters while simultaneously optimizing decisions, with a particular focus on analyzing the convergence rate of such algorithms to optimal solutions.
These considerations are critical in applications like healthcare diagnostics, preference elicitation on online platforms, ad placement in response to search queries, and web search ranking.
Publications
Journal Publications
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Sequential Selection with Expirations.Submitted.
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Semi-Bandit Learning for Monotone Stochastic Optimization.Operations Research (Minor Revision). Full version of FOCS 2024 paper.
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Informative Path Planning with Limited Adaptivity.INFORMS Journal of Computing (Minor Revision). Full version of AISTATS 2024 paper.
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Non-Adaptive Stochastic Score Classification and Explainable Halfspace Evaluation.Operations Research, 73(4), 2204–2222, 2025. Full version of IPCO 2022 paper.
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The Power of Adaptivity for Stochastic Submodular Cover.Operations Research, 72(3): 1156–1176, 2024. Full version of ICML 2021 paper.
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Constrained Assortment Optimization under the Paired Combinatorial Logit Model.Operations Research, 70(2): 786–804, 2022.
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Quasi-Polynomial Algorithms for Submodular Tree Orienteering and Other Directed Network Design Problems.Mathematics of Operations Research, 47(2):1612–1630, 2022. Full version of SODA 2020 paper.
Conference Publications
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Improved and Oracle-Efficient Online ℓ1-Multicalibration.International Conference on Machine Learning (ICML 2025).
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Single-Sample and Robust Online Resource Allocation.Symposium on Theory of Computing (STOC 2025).
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Semi-Bandit Learning for Monotone Stochastic Optimization.Symposium on Foundations of Computer Science (FOCS 2024).
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Informative Path Planning with Limited Adaptivity.International Conference on Artificial Intelligence and Statistics (AISTATS 2024).
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An Asymptotically Optimal Batched Algorithm for the Dueling Bandit Problem.Neural Information Processing Systems (NeurIPS 2022).
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Batched Dueling Bandits.International Conference on Machine Learning (ICML 2022). Long talk — top 2% of submissions
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Non-Adaptive Stochastic Score Classification and Explainable Halfspace Evaluation.International Conference on Integer Programming and Combinatorial Optimization (IPCO 2022).
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The Power of Adaptivity for Stochastic Submodular Cover.International Conference on Machine Learning (ICML 2021). Long talk — top 3% of submissions
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Quasi-Polynomial Algorithms for Submodular Tree Orienteering and Other Directed Network Design Problems.Symposium on Discrete Algorithms (SODA 2020).
Teaching
University of Texas at Austin Instructor
- Spring 2026 — Introduction to Decision Science (DS 235)
- Spring 2026 — Introduction to Decision Science — Honors (DS 235H)
Georgia Institute of Technology Instructor
- Summer 2024 — Online Learning and Decision-Making (ISyE 4601)
University of Michigan Graduate Student Instructor
- Fall 2019 — Stochastic Processes I (IOE 515)
- Winter 2020 — Advanced Optimization Methods (IOE 410)
University of Pennsylvania Teaching Assistant
- Spring 2017 — Introduction to Algorithms (CIS 320)
- Summer 2017 — Analysis of Algorithms (CIS 502)
- Fall 2017 — Machine Learning (CIS 520)
- Spring 2018 — Introduction to Algorithms (CIS 320)
- Spring 2018 — Introduction to Probability (ESE 301)
Contact
Email: rohan.ghuge@mccombs.utexas.edu
CV: Download CV
Office: CBA 6.460
McCombs Faculty Profile