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arXiv 提交日期: 2026-04-07
📄 Abstract - Jeffreys Flow: Robust Boltzmann Generators for Rare Event Sampling via Parallel Tempering Distillation

Sampling physical systems with rough energy landscapes is hindered by rare events and metastable trapping. While Boltzmann generators already offer a solution, their reliance on the reverse Kullback--Leibler divergence frequently induces catastrophic mode collapse, missing specific modes in multi-modal distributions. Here, we introduce the Jeffreys Flow, a robust generative framework that mitigates this failure by distilling empirical sampling data from Parallel Tempering trajectories using the symmetric Jeffreys divergence. This formulation effectively balances local target-seeking precision with global modes coverage. We show that minimizing Jeffreys divergence suppresses mode collapse and structurally corrects inherent inaccuracies via distillation of the empirical reference data. We demonstrate the framework's scalability and accuracy on highly non-convex multidimensional benchmarks, including the systematic correction of stochastic gradient biases in Replica Exchange Stochastic Gradient Langevin Dynamics and the massive acceleration of exact importance sampling in Path Integral Monte Carlo for quantum thermal states.

顶级标签: machine learning model training systems
详细标签: boltzmann generators rare event sampling parallel tempering jeffreys divergence generative models 或 搜索:

杰弗里斯流:通过并行回火蒸馏实现稀有事件采样的鲁棒玻尔兹曼生成器 / Jeffreys Flow: Robust Boltzmann Generators for Rare Event Sampling via Parallel Tempering Distillation


1️⃣ 一句话总结

这篇论文提出了一种名为‘杰弗里斯流’的新方法,它通过巧妙地结合并行回火模拟数据和一种对称的杰弗里斯散度,解决了现有生成模型在模拟复杂物理系统时容易‘遗漏关键状态’的缺陷,从而能更全面、高效地采样稀有事件和复杂能量景观。

源自 arXiv: 2604.05303