Point-DAE: Denoising Autoencoders for Self-Supervised Point Cloud Learning

Masked autoencoder (MAE) has demonstrated its effectiveness in self-supervised point cloud learning. Considering that masking is a kind of corruption, in this work we explore a more general denoising autoencoder for point cloud learning (Point-DAE) by investigating more types of corruptions beyond masking. Specifically, we degrade the point cloud with certain corruptions as input, and learn an encoder-decoder model to reconstruct the original point cloud from its corrupted version. Three corruption families (i.e., density/masking, noise, and affine transformation) and a total of 14 corruption types are investigated with traditional non-Transformer encoders. Besides the popular masking corruption, we identify another effective corruption family, i.e., affine transformation. The affine transformation disturbs all points globally, which is complementary to the masking corruption where some local regions are dropped. We also validate the effectiveness of affine transformation corruption with the Transformer backbones, where we decompose the reconstruction of the complete point cloud into the reconstructions of detailed local patches and rough global shape, alleviating the position leakage problem in the reconstruction. Extensive experiments on tasks of object classification, few-shot learning, robustness testing, part segmentation, and 3-D object detection validate the effectiveness of the proposed method. The codes are available at https://github.com/YBZh/Point-DAE.

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Publication Details

Journal
IEEE Transactions on Neural Networks and Learning Systems
Published
2025-04-25
DOI
https://doi.org/10.1109/tnnls.2025.3557055
Citations
4
Primary Topic
3D Shape Modeling and Analysis
Type
article
Field-Weighted Citation Impact
5.34
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article

Point-DAE: Denoising Autoencoders for Self-Supervised Point Cloud Learning

Jiehong Lin, Ruihuang Li, Kui Jia, Lei Zhang et al.
4 citations
IEEE Transactions on Neural Networks and Learning Systems
3D Shape Modeling and Analysis
5.34
article

Point-DAE: Denoising Autoencoders for Self-Supervised Point Cloud Learning

Jiehong Lin, Ruihuang Li, Kui Jia, Lei Zhang, Yabin Zhang
article en
4 citations

Abstract

Masked autoencoder (MAE) has demonstrated its effectiveness in self-supervised point cloud learning. Considering that masking is a kind of corruption, in this work we explore a more general denoising autoencoder for point cloud learning (Point-DAE) by investigating more types of corruptions beyond masking. Specifically, we degrade the point cloud with certain corruptions as input, and learn an encoder-decoder model to reconstruct the original point cloud from its corrupted version. Three corruption families (i.e., density/masking, noise, and affine transformation) and a total of 14 corruption types are investigated with traditional non-Transformer encoders. Besides the popular masking corruption, we identify another effective corruption family, i.e., affine transformation. The affine transformation disturbs all points globally, which is complementary to the masking corruption where some local regions are dropped. We also validate the effectiveness of affine transformation corruption with the Transformer backbones, where we decompose the reconstruction of the complete point cloud into the reconstructions of detailed local patches and rough global shape, alleviating the position leakage problem in the reconstruction. Extensive experiments on tasks of object classification, few-shot learning, robustness testing, part segmentation, and 3-D object detection validate the effectiveness of the proposed method. The codes are available at https://github.com/YBZh/Point-DAE.

IEEE Transactions on Neural Networks and Learning SystemsVol. 36(9)
Hong Kong Polytechnic University (HK), South China University of Technology (CN)
Openalex Percentile: Top 5%
3D Shape Modeling and Analysis
5.34
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Point-DAE: Denoising Autoencoders for Self-Supervised Point Cloud Learning — Jiehong Lin, Ruihuang Li, et al. · IEEE Transactions on Neural Networks and Learning Systems (2025) | TGRS Research Map | TGRS