图像数据集特征密度的几何表征

Zhen Liang, Changyuan Zhao, Wanwei Liu, Bai Xue, Wenjing Yang
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引用次数: 0

摘要

近年来,深度学习的可解释性和可验证性引起了学术界和工业界的极大关注,旨在获得用户的信任,缓解用户的担忧。为了指导以更可解释的方式进行的学习过程或数据操作,在本文中,我们对图像数据集(深度学习的输入)提出了类似的观点。在流形学习的基础上,提出了一种可解释的流形曲线几何表征,用欧几里得距离与测地线距离之比表示数据集的特征密度。这是图像数据集的一个值得注意的特点,我们将数据集压缩和增强问题作为应用实例,利用几何信息对样本进行信用分配。在典型图像数据集上的实验证明了该几何特征的有效性和广阔的应用前景。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
A Geometrical Characterization on Feature Density of Image Datasets
Recently, the interpretability and verification of deep learning have attracted enormous attention from both academic and industrial communities, aiming to gain users’ trust and ease their concerns. To guide learning procedures or data operations carried out in a more interpretable way, in this paper, we put a similar perspective on image datasets, the inputs of deep learning. Based on manifold learning, we work out an interpretable geometrical characterization on the curvity of manifolds to depict the feature density of datasets, which is represented with the ratio of the Euclidean distance and the geodesic distance. It is a noteworthy characteristic of image datasets and we take the dataset compression and enhancement problems as application instances via sample credit assignment with the geometrical information. Experiments on typical image datasets have justified the effectiveness and enormous prospect of the presented geometrical characteristic.
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