基于加权自由能最小化的迁移贝叶斯元学习

Yunchuan Zhang, Sharu Theresa Jose, O. Simeone
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引用次数: 0

摘要

元学习优化训练过程的超参数,如初始化、内核或学习率,基于从一些辅助任务中采样的数据。一个关键的基本假设是,辅助任务(称为元训练任务)与部署时遇到的任务(称为元测试任务)共享相同的生成分布。然而,当测试环境与元训练条件不同时,情况可能不是这样。为了解决元训练阶段和元测试阶段之间任务生成分布的变化,本文引入了加权自由能量最小化(WFEM)来实现迁移元学习。我们通过高斯过程(GPs)实例化了非参数贝叶斯回归和分类方法。通过与PACOH实现的GP先验的标准元学习进行比较,该方法在一个玩具正弦回归问题上进行了验证,并使用miniImagenet和CUB数据集进行了分类。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Transfer Bayesian Meta-Learning Via Weighted Free Energy Minimization
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.
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