Role of Orthogonality Constraints in Improving Properties of Deep Networks for Image Classification
Hongjun Choi, Anirudh Som, Pavan Turaga

TL;DR
This paper investigates how orthogonality constraints, specifically an Orthogonal Sphere regularizer, can improve deep network properties for image classification by enhancing feature diversity, interpretability, and calibration.
Contribution
It introduces a physics-inspired orthogonality regularizer that, when combined with cross-entropy loss, improves feature diversity, interpretability, and robustness in deep image classifiers.
Findings
Enhanced feature diversity and richness
Improved semantic localization in class activation maps
Reduced calibration error in models
Abstract
Standard deep learning models that employ the categorical cross-entropy loss are known to perform well at image classification tasks. However, many standard models thus obtained often exhibit issues like feature redundancy, low interpretability, and poor calibration. A body of recent work has emerged that has tried addressing some of these challenges by proposing the use of new regularization functions in addition to the cross-entropy loss. In this paper, we present some surprising findings that emerge from exploring the role of simple orthogonality constraints as a means of imposing physics-motivated constraints common in imaging. We propose an Orthogonal Sphere (OS) regularizer that emerges from physics-based latent-representations under simplifying assumptions. Under further simplifying assumptions, the OS constraint can be written in closed-form as a simple orthonormality term and…
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Taxonomy
TopicsAdvanced Neural Network Applications · Neural Networks and Applications · Machine Learning and Data Classification
