Few-shot learning for inference in medical imaging with subspace feature representations
Few-shot learning for inference in medical imaging with subspace feature representations
Unlike in the field of visual scene recognition, where tremendous advances have taken place due to the availability of very large datasets to train deep neural networks, inference from medical images is often hampered by the fact that only small amounts of data may be available. When working with very small dataset problems, of the order of a few hundred items of data, the power of deep learning may still be exploited by using a pre-trained model as a feature extractor and carrying out classic pattern recognition techniques in this feature space, the so-called few-shot learning problem. However, medical images are highly complex and variable, making it difficult for few-shot learning to fully capture and model these features. To address these issues, we focus on the intrinsic characteristics of the data. We find that, in regimes where the dimension of the feature space is comparable to or even larger than the number of images in the data, dimensionality reduction is a necessity and is often achieved by principal component analysis or singular value decomposition (PCA/ SVD). In this paper, noting the inappropriateness of using SVD for this setting we explore two alternatives based on discriminant analysis (DA) and non-negative matrix factorization (NMF). Using 14 different datasets spanning 11 distinct disease types we demonstrate that at low dimensions, discriminant subspaces achieve significant improvements over SVD-based subspaces and the original feature space. We also show that at modest dimensions, NMF is a competitive alternative to SVD in this setting. The implementation of the proposed method is accessible via the following link.
Liu, Jiahui
53a77bdd-58f3-455a-b4a8-2ee9927a0027
Fan, Keqiang
0b1613e0-0167-425e-9ab9-986054928dd2
Cai, Xiaohao
de483445-45e9-4b21-a4e8-b0427fc72cee
Niranjan, Mahesan
5cbaeea8-7288-4b55-a89c-c43d212ddd4f
6 November 2024
Liu, Jiahui
53a77bdd-58f3-455a-b4a8-2ee9927a0027
Fan, Keqiang
0b1613e0-0167-425e-9ab9-986054928dd2
Cai, Xiaohao
de483445-45e9-4b21-a4e8-b0427fc72cee
Niranjan, Mahesan
5cbaeea8-7288-4b55-a89c-c43d212ddd4f
Liu, Jiahui, Fan, Keqiang, Cai, Xiaohao and Niranjan, Mahesan
(2024)
Few-shot learning for inference in medical imaging with subspace feature representations.
PLoS ONE, 19 (11), [e0309368].
(doi:10.1371/journal.pone.0309368).
Abstract
Unlike in the field of visual scene recognition, where tremendous advances have taken place due to the availability of very large datasets to train deep neural networks, inference from medical images is often hampered by the fact that only small amounts of data may be available. When working with very small dataset problems, of the order of a few hundred items of data, the power of deep learning may still be exploited by using a pre-trained model as a feature extractor and carrying out classic pattern recognition techniques in this feature space, the so-called few-shot learning problem. However, medical images are highly complex and variable, making it difficult for few-shot learning to fully capture and model these features. To address these issues, we focus on the intrinsic characteristics of the data. We find that, in regimes where the dimension of the feature space is comparable to or even larger than the number of images in the data, dimensionality reduction is a necessity and is often achieved by principal component analysis or singular value decomposition (PCA/ SVD). In this paper, noting the inappropriateness of using SVD for this setting we explore two alternatives based on discriminant analysis (DA) and non-negative matrix factorization (NMF). Using 14 different datasets spanning 11 distinct disease types we demonstrate that at low dimensions, discriminant subspaces achieve significant improvements over SVD-based subspaces and the original feature space. We also show that at modest dimensions, NMF is a competitive alternative to SVD in this setting. The implementation of the proposed method is accessible via the following link.
Text
journal.pone.0309368
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Accepted/In Press date: 11 August 2024
Published date: 6 November 2024
Identifiers
Local EPrints ID: 498026
URI: http://eprints.soton.ac.uk/id/eprint/498026
ISSN: 1932-6203
PURE UUID: 6c3544b6-baac-4cef-a8cc-571ae9c5d20e
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Date deposited: 06 Feb 2025 17:33
Last modified: 22 Aug 2025 02:29
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Author:
Jiahui Liu
Author:
Keqiang Fan
Author:
Xiaohao Cai
Author:
Mahesan Niranjan
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