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Junhua Chen

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ICLR Conference 2025 Conference Paper

Sequential Controlled Langevin Diffusions

  • Junhua Chen
  • Lorenz Richter
  • Julius Berner
  • Denis Blessing
  • Gerhard Neumann
  • Anima Anandkumar

An effective approach for sampling from unnormalized densities is based on the idea of gradually transporting samples from an easy prior to the complicated target distribution. Two popular methods are (1) Sequential Monte Carlo (SMC), where the transport is performed through successive annealed densities via prescribed Markov chains and resampling steps, and (2) recently developed diffusion-based sampling methods, where a learned dynamical transport is used. Despite the common goal, both approaches have different, often complementary, advantages and drawbacks. The resampling steps in SMC allow focusing on promising regions of the space, often leading to robust performance. While the algorithm enjoys asymptotic guarantees, the lack of flexible, learnable transitions can lead to slow convergence. On the other hand, diffusion-based samplers are learned and can potentially better adapt themselves to the target at hand, yet often suffer from training instabilities. In this work, we present a principled framework for combining SMC with diffusion-based samplers by viewing both methods in continuous time and considering measures on path space. This culminates in the new Sequential Controlled Langevin Diffusion (SCLD) sampling method, which is able to utilize the benefits of both methods and reaches improved performance on multiple benchmark problems, in many cases using only 10% of the training budget of previous diffusion-based samplers.

EAAI Journal 2022 Journal Article

A two stage risk assessment model based on interval-valued fuzzy numbers and risk attitudes

  • Donghong Tian
  • Junhua Chen
  • Xiaobing Wu

Due to the lack of historical data, experts often score risks based on their experience and some linguistic terms in risk assessment, then the risk assessment is essentially a semi-quantitative problem. When experts score risks, the scores are possibly related to experts’ risk attitudes. On the other hand, the linguistic terms used are inevitably ambiguous, and interval-valued fuzzy numbers can deal with linguistic uncertainty better in complex situation. So a risk analysis model based on interval-valued fuzzy numbers and risk attitudes is novelly proposed in this paper. For safety risks in oil industry, the risk consequence often performs in several aspects, some of them are difficult to be measured by money and cannot be aggregated to a comprehensive index directly. A multi-expert and multi-criterion information fusion(MEMC-IF) model is needed. Firstly, linguistic terms and interval-valued fuzzy numbers are determined and a MEMC-IF model is constructed to derive the collective data and the comprehensive risk consequence. Secondly, a defuzzification model is presented to transform interval-valued fuzzy numbers to crisp values with considering risk attitudes novelly. Then, a risk matrix is constructed to assess which risks are serious and which risks can be ignored. In addition, a case study is demonstrated to show the efficiency of the proposed model and a discussion is completed.

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