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A divide-and-conquer approach to geometric sampling for active learning

机译:一种主动学习的几何采样分治方法

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Active learning (AL) repeatedly trains the classifier with the minimum labeling budget to improve the current classification model. The training process is usually supervised by an uncertainty evaluation strategy. However, the uncertainty evaluation always suffers from performance degeneration when the initial labeled set has insufficient labels. To completely eliminate the dependence on the uncertainty evaluation sampling in AL, this paper proposes a divide-and-conquer idea that directly transfers the AL sampling as the geometric sampling over the clusters. By dividing the points of the clusters into cluster boundary and core points, we theoretically discuss their margin distance and hypothesis relationship. With the advantages of cluster boundary points in the above two properties, we propose a Geometric Active Learning (GAL) algorithm by knight's tour. Experimental studies of the two reported experimental tasks including cluster boundary detection and AL classification show that the proposed GAL method significantly outperforms the state-of-the-art baselines. (C) 2019 Elsevier Ltd. All rights reserved.
机译:主动学习(AL)反复以最小的标签预算训练分类器,以改善当前的分类模型。培训过程通常由不确定性评估策略监督。但是,当初始标记集没有足够的标记时,不确定性评估始终会遭受性能下降的困扰。为了完全消除对AL中不确定性评估采样的依赖,本文提出了分而治之的思想,即直接将AL采样作为几何采样传递给聚类。通过将聚类的点划分为聚类边界和核心点,我们在理论上讨论了它们的边距和假设关系。利用集群边界点在上述两个属性中的优势,我们通过骑士之旅提出了一种几何主动学习(GAL)算法。对两个报告的实验任务(包括群集边界检测和AL分类)的实验研究表明,所提出的GAL方法明显优于最新的基线。 (C)2019 Elsevier Ltd.保留所有权利。

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