Jubayer Ibn Hamid
I am an incoming Ph.D. student, currently working at Stanford Artificial Intelligence Laboratory (SAIL) where I am advised by Chelsea Finn. I studied Mathematical Physics (B.S) and Computer Science (M.S) at Stanford University.
I work in artificial intelligence with a focus on the intersection of reinforcement learning and generative models. I am also interested in pure mathematics such as abstract algebra and algebraic geometry.
I was born and raised in the beautiful city of Dhaka, Bangladesh. I am a diehard fan of FC Barcelona.
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Research
My current research interests in robotics lie in test-time inference methods for robotic policies and scalable online reinforcement learning fine-tuning. I am also interested in generally understanding what kinds of data we should scale for better generalization.
(*) denotes co-first authorship
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Bidirectional Decoding: Improving Action Chunking via Closed-Loop Resampling. Yuejiang Liu*, Jubayer Ibn Hamid*, Annie Xie, Yoonho Lee, Max Du, Chelsea Finn. International Conference on Learning Representations (ICLR), 2025. (Paper, Website, Blog)
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Tripod: Three Complementary Inductive Biases for Disentangled Representation Learning. Kyle Hsu*, Jubayer Ibn Hamid*, Kaylee Burns, Chelsea Finn, Jiajun Wu. International Conference on Machine Learning (ICML), 2024. (Paper)
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What Makes Pre-trained Visual Representations Successful For Robust Manipulation?. Kaylee Burns, Zach Witzel, Jubayer Ibn Hamid, Tianhe Yu, Chelsea Finn, Karol Hausman. Conference on Robot Learning (CoRL), 2024. (Paper)
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Notes
Here are some introductory notes on various topics that have fascinated me. These are not meant to be in-depth. Rather, they are meant to cover some of the basic constructions that show up periodically and are also interesting in and of themselves.
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Algebraic Geometry. Foundational constructions and results in algebraic geometry, with some category theory and algebra review for completeness(Incomplete).
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Algebraic Topology. Foundational constructions – fundamental group, homology and cohomology. (Incomplete, will typeset later).
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Whitney's Embedding Theorem and Immersion Theorem. Weak versions of Whitney's Embedding and Immersion theorem, which are often sufficient.
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Policy Gradient Methods. Building blocks (including the policy gradient theorems for both episodic and continuing tasks) of policy gradient algorithms.
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