Computing a Characteristic Orientation for Rotation-Independent Image Analysis
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Abstract (arXiv)
Handling geometric transformations, particularly rotations, remains a challenge in deep learning for computer vision. Standard neural networks lack inherent rotation invariance and typically rely on data augmentation or architectural modifications to improve robustness. Although effective, these approaches increase computational demands, require specialised implementations, or alter network structures, limiting their applicability. This paper introduces General Intensity Direction (GID), a preprocessing method that improves rotation robustness without modifying the network architecture. The method estimates a global orientation for each image and aligns it to a canonical reference frame, allowing standard models to process inputs more consistently across different rotations. Unlike moment-based approaches that extract invariant descriptors, this method directly transforms the image while preserving spatial structure, making it compatible with convolutional networks. Experimental evaluation on the rotated MNIST dataset shows that the proposed method achieves higher accuracy than state-of-the-art rotation-invariant architectures. Additional experiments on the CIFAR-10 dataset, confirm that the method remains effective under more complex conditions.
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References · 13
- 2015Deep Residual Learning for Image Recognitioncited by 51,809
- 2017Deformable Convolutional Networkscited by 1,481
- 2015Spatial Transformer Networkscited by 1,423
- 2016Group Equivariant Convolutional Networkscited by 1,154
- 2015Multi-Scale Context Aggregation by Dilated Convolutionscited by 1,128
- 2016Harmonic Networks: Deep Translation and Rotation Equivariancecited by 293
- 2016Rotation equivariant vector field networkscited by 98
- 2015Rotation-invariant convolutional neural networks for galaxy morphology predictioncited by 83
- 2017Oriented Response Networkscited by 67
- 2016TI-POOLING: transformation-invariant pooling for feature learning in Convolutional Neural Networkscited by 66
- 2021Steerable Partial Differential Operators for Equivariant Neural Networkscited by 22
- 2022RIC-CNN: Rotation-Invariant Coordinate Convolutional Neural Networkcited by 20
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