WTF?! Simulation-Free Reinforcement Learning with Wasserstein-Tilted Flow Maps

📅 2026-09-22
📈 Citations: 0
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🤖 AI Summary
本文提出Wasserstein-Tilted Flow Maps方法,通过最优传输正则化直接从预训练流生成模型中更新样本以提高下游奖励,解决了传统KL-正则化方法需重采样的问题。
📝 Abstract
Reward fine-tuning aims to update a pre-trained flow-based generative model to improve the downstream reward of its generated samples. Existing methods typically formulate this problem as sampling from a reward-tilted distribution, the solution to a KL-regularized reward-maximization problem. Here, we introduce an optimal transport regularizer built directly from the pre-trained drift. Unlike KL reward tilting, the resulting objective transports individual samples toward higher reward rather than reweighting the base distribution. We show that the resulting problem is equivalent to a deterministic optimal control problem on the flow. Given a pre-trained flow map, this equivalence yields a simulation-free reinforcement learning algorithm for fine-tuning generative flows. We call the resulting framework Wasserstein-Tilted Flow Maps (WTF), the first end-to-end fine-tuning recipe native to flow maps. The output is a fine-tuned flow map that retains strong reward-aligned performance at few-step inference budgets without post-hoc distillation. Experiments on ImageNet-256 and text-to-image show that WTF achieves higher reward with comparable or higher diversity than baselines, while requiring up to $280\times$ less training compute. More broadly, we argue that accelerated samplers such as flow maps are essential infrastructure for efficient post-training, and that the dominant KL-regularized formulation is only one of many choices worth revisiting.
Problem

Research questions and friction points this paper is trying to address.

Reward Fine-Tuning
Flow-Based Generative Model
Optimal Transport Regularizer
Wasserstein-Tilted Flow Maps
Innovation

Methods, ideas, or system contributions that make the work stand out.

Optimal Transport Regularizer
Simulation-Free Reinforcement Learning
Flow-Based Generative Models
Wasserstein-Tilted Flow Maps
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