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Leo Brunswic

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2

NeurIPS Conference 2025 Conference Paper

Two-Steps Diffusion Policy for Robotic Manipulation via Genetic Denoising

  • Mateo Clémente
  • Leo Brunswic
  • Yang Yang
  • Xuan Zhao
  • Yasser Khalil
  • Haoyu Lei
  • Amir Rasouli
  • Yinchuan Li

Diffusion models, such as diffusion policy, have achieved state-of-the-art results in robotic manipulation by imitating expert demonstrations. While diffusion models were originally developed for vision tasks like image and video generation, many of their inference strategies have been directly transferred to control domains without adaptation. In this work, we show that by tailoring the denoising process to the specific characteristics of embodied AI tasks—particularly the structured, low-dimensional nature of action distributions---diffusion policies can operate effectively with as few as 5 neural function evaluations (NFE). Building on this insight, we propose a population-based sampling strategy, genetic denoising, which enhances both performance and stability by selecting denoising trajectories with low out-of-distribution risk. Our method solves challenging tasks with only 2 NFE while improving or matching performance. We evaluate our approach across 14 robotic manipulation tasks from D4RL and Robomimic, spanning multiple action horizons and inference budgets. In over 2 million evaluations, our method consistently outperforms standard diffusion-based policies, achieving up to 20\% performance gains with significantly fewer inference steps.

AAAI Conference 2024 Conference Paper

A Theory of Non-acyclic Generative Flow Networks

  • Leo Brunswic
  • Yinchuan Li
  • Yushun Xu
  • Yijun Feng
  • Shangling Jui
  • Lizhuang Ma

GFlowNets is a novel flow-based method for learning a stochastic policy to generate objects via a sequence of actions and with probability proportional to a given positive reward. We contribute to relaxing hypotheses limiting the application range of GFlowNets, in particular: acyclicity (or lack thereof). To this end, we extend the theory of GFlowNets on measurable spaces which includes continuous state spaces without cycle restrictions, and provide a generalization of cycles in this generalized context. We show that losses used so far push flows to get stuck into cycles and we define a family of losses solving this issue. Experiments on graphs and continuous tasks validate those principles.

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