局部迁移下的非对称多任务学习

Saullo H. G. Oliveira, A. Gonçalves, F. von Zuben
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引用次数: 2

摘要

在本文中,我们提出了组非对称多任务学习(GAMTL)算法,该算法自动从数据中学习任务如何在特征子集级别上在它们之间传递信息。在实践中,对于每一组特征,GAMTL提取任务支持的不对称关系,而不是为所有特征假设一个单一的结构。GAMTL中本地迁移带来的额外灵活性允许任意两个任务具有多个非对称关系。所提出的方法利用这些多重结构中的信息,将单个任务的训练偏向于更一般化的模型。GAMTL相关优化问题的解决方案是一个涉及任务参数和多个不对称关系的交替最小化过程,从而引导到凸较小的子问题。在合成数据集和真实数据集上对GAMTL进行了评估。为了证明GAMTL的多功能性,我们生成了一个以任务间结构关系的不同概况为特征的综合场景。GAMTL也被应用于阿尔茨海默病(AD)的进展预测问题。我们的实验表明,所提出的方法不仅提高了预测性能,而且还估计了多个认知得分(这里作为多个回归任务)和大脑中与特征组直接相关的感兴趣区域之间的科学基础关系。我们还采用稳定性选择分析来研究GAMTL对数据采样率和超参数配置的鲁棒性。GAMTL源代码可在GitHub上获得:https://github.com/shgo/gamtl。
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Asymmetric Multi-Task Learning with Local Transference
In this article, we present the Group Asymmetric Multi-Task Learning (GAMTL) algorithm that automatically learns from data how tasks transfer information among themselves at the level of a subset of features. In practice, for each group of features GAMTL extracts an asymmetric relationship supported by the tasks, instead of assuming a single structure for all features. The additional flexibility promoted by local transference in GAMTL allows any two tasks to have multiple asymmetric relationships. The proposed method leverages the information present in these multiple structures to bias the training of individual tasks towards more generalizable models. The solution to the GAMTL’s associated optimization problem is an alternating minimization procedure involving tasks parameters and multiple asymmetric relationships, thus guiding to convex smaller sub-problems. GAMTL was evaluated on both synthetic and real datasets. To evidence GAMTL versatility, we generated a synthetic scenario characterized by diverse profiles of structural relationships among tasks. GAMTL was also applied to the problem of Alzheimer’s Disease (AD) progression prediction. Our experiments indicated that the proposed approach not only increased prediction performance, but also estimated scientifically grounded relationships among multiple cognitive scores, taken here as multiple regression tasks, and regions of interest in the brain, directly associated here with groups of features. We also employed stability selection analysis to investigate GAMTL’s robustness to data sampling rate and hyper-parameter configuration. GAMTL source code is available on GitHub: https://github.com/shgo/gamtl.
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