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Exploring the high dimensional geometry of HSI features

2021-03-01Code Available0· sign in to hype

Wojciech Czaja, Ilya Kavalerov, Weilin Li

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Abstract

We explore feature space geometries induced by the 3-D Fourier scattering transform and deep neural network with extended attribute profiles on four standard hyperspectral images. We examine the distances and angles of class means, the variability of classes, and their low-dimensional structures. These statistics are compared to that of raw features, and our results provide insight into the vastly different properties of these two methods. We also explore a connection with the newly observed deep learning phenomenon of neural collapse.

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