Transfer Bayesian Meta-learning via Weighted Free Energy Minimization
Not on the map. Why?
Abstract (arXiv)
Meta-learning optimizes the hyperparameters of a training procedure, such as its initialization, kernel, or learning rate, based on data sampled from a number of auxiliary tasks. A key underlying assumption is that the auxiliary tasks, known as meta-training tasks, share the same generating distribution as the tasks to be encountered at deployment time, known as meta-test tasks. This may, however, not be the case when the test environment differ from the meta-training conditions. To address shifts in task generating distribution between meta-training and meta-testing phases, this paper introduces weighted free energy minimization (WFEM) for transfer meta-learning. We instantiate the proposed approach for non-parametric Bayesian regression and classification via Gaussian Processes (GPs). The method is validated on a toy sinusoidal regression problem, as well as on classification using miniImagenet and CUB data sets, through comparison with standard meta-learning of GP priors as implemented by PACOH.
Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 13 of its 21 references that are in the map. First posted on arXiv 20 Jun 2021.
Builds on
13 of 21 references.
References · 13
- 2017Model-Agnostic Meta-Learning for Fast Adaptation of Deep Networkscited by 4,897
- 2016Matching Networks for One Shot Learningcited by 2,255
- 2016Stein Variational Gradient Descent: A General Purpose Bayesian Inference Algorithmcited by 507
- 2018Bayesian Model-Agnostic Meta-Learningcited by 194
- 2020PACOH: Bayes-Optimal Meta-Learning with PAC-Guaranteescited by 85
- 2017Meta-Learning by Adjusting Priors Based on Extended PAC-Bayes Theorycited by 76
- 2013A PAC-Bayesian bound for Lifelong Learningcited by 69
- 2019Learning to Balance: Bayesian Meta-Learning for Imbalanced and Out-of-distribution Taskscited by 48
- 2021Meta-Learning Reliable Priors in the Function Spacecited by 23
- 2019Meta-Learning Mean Functions for Gaussian Processescited by 17
- 2020Transfer Meta-Learning: Information-Theoretic Bounds and Information Meta-Risk Minimizationcited by 14
- 2019Meta-Learning to Communicate: Fast End-to-End Training for Fading Channelscited by 13
Built on by
Not cited yet.