Training-Free Uncertainty Estimation for Dense Regression: Sensitivity as a Surrogate
Lu Mi, Hao Wang, Yonglong Tian, Hao He, Nir Shavit
摘要
Uncertainty estimation is an essential step in the evaluation of the robustness for deep learning models in computer vision, especially when applied in risk-sensitive areas. However, most state-of-the-art deep learning models either fail to obtain uncertainty estimation or need significant modification (e.g., formulating a proper Bayesian treatment) to obtain it. Most previous methods are not able to take an arbitrary model off the shelf and generate uncertainty estimation without retraining or redesigning it. To address this gap, we perform a systematic exploration into training-free uncertainty estimation for dense regression, an unrecognized yet important problem, and provide a theoretical construction justifying such estimations. We propose three simple and scalable methods to analyze the variance of outputs from a trained network under tolerable perturbations: infer-transformation, infer-noise, and infer-dropout. They operate solely during the inference, without the need to re-train, re-design, or fine-tune the models, as typically required by state-of-the-art uncertainty estimation methods. Surprisingly, even without involving such perturbations in training, our methods produce comparable or even better uncertainty estimation when compared to training-required state-of-the-art methods. Code is available at https://github.com/lumi9587/train-free-uncertainty.
问问这篇 Paper
智能体会读完全文。
Lune 把这篇 Paper 索引到了每一个公式,引用它的顶会 Paper 也一样。你提问,回答直接引用原文。
引用它的顶会 Paper7
- Discretization-Induced Dirichlet Posterior for Robust Uncertainty Quantification on RegressionXuanlong Yu, Gianni Franchi, Jindong Gu, Emanuel AldeaAAAI 2024 · 被引用 10 次
- Epistemic Uncertainty Quantification for Pretrained Neural NetworksHanjing Wang, Qiang JiCVPR 2024 · 被引用 5 次
- SmOOD: Smoothness-based Out-of-Distribution Detection Approach for Surrogate Neural Networks in Aircraft DesignHoussem Ben Braiek, Ali Tfaily, Foutse Khomh, Thomas Reid 等ASE 2022 · 被引用 1 次
- CUPID: A Plug-in Framework for Joint Aleatoric and Epistemic Uncertainty Estimation with a Single ModelXinran Xu, Xiuyi FanICLR 2026
- Rate-In: Information-Driven Adaptive Dropout Rates for Improved Inference-Time Uncertainty EstimationTal Zeevi, Ravid Shwartz-Ziv, Yann LeCun, Lawrence H. Staib 等CVPR 2025
它引用的顶会 Paper4
- Pitfalls of In-Domain Uncertainty Estimation and Ensembling in Deep LearningArsenii Ashukha, Alexander Lyzhov, Dmitry Molchanov, Dmitry P. VetrovICLR 2020 · 被引用 354 次
- Sampling-Free Epistemic Uncertainty Estimation Using Approximated Variance PropagationJanis Postels, Francesco Ferroni, Huseyin Coskun, Nassir Navab 等ICCV 2019 · 被引用 153 次
- Individual Calibration with Randomized ForecastingShengjia Zhao, Tengyu Ma, Stefano ErmonICML 2020 · 被引用 69 次
- On the Uncertainty of Self-Supervised Monocular Depth EstimationMatteo Poggi, Filippo Aleotti, Fabio Tosi, Stefano MattocciaCVPR 2020
相关 Paper
- Uncertainty Quantification for Deep Regression using Contextualised Normalizing FlowsAdriel Sosa Marco, John Daniel Kirwan, Alexia Toumpa, Simos GerasimouNeurIPS 2025 · 被引用 4 次
- Training-Free Bayesianization for Low-Rank Adapters of Large Language ModelsHaizhou Shi, Yibin Wang, Ligong Han, Huan Zhang 等NeurIPS 2025 · 被引用 12 次
- Lightweight Approaches to DNN Regression Error Reduction: An Uncertainty Alignment PerspectiveZenan Li, Maorun Zhang, Jingwei Xu, Yuan Yao 等ICSE 2023 · 被引用 3 次
- Conservative Uncertainty Estimation By Fitting Prior NetworksKamil Ciosek, Vincent Fortuin, Ryota Tomioka, Katja Hofmann 等ICLR 2020 · 被引用 65 次
- Variational Bayesian Last LayersJames Harrison, John Willes, Jasper SnoekICLR 2024 · 被引用 75 次
