CVAug 31, 2023

Decoupled Local Aggregation for Point Cloud Learning

arXiv:2308.16532v128 citationsh-index: 52Has Code
Originality Incremental advance
AI Analysis

This work addresses computational inefficiency in point cloud processing for applications like 3D vision, though it is incremental as it builds on existing local aggregation methods.

The paper tackles the problem of inefficient local aggregation in point cloud learning by decoupling spatial relation modeling from aggregation, achieving state-of-the-art performance with reduced latency, including over 90% overall accuracy on ScanObjectNN and 74% mIoU on S3DIS Area 5.

The unstructured nature of point clouds demands that local aggregation be adaptive to different local structures. Previous methods meet this by explicitly embedding spatial relations into each aggregation process. Although this coupled approach has been shown effective in generating clear semantics, aggregation can be greatly slowed down due to repeated relation learning and redundant computation to mix directional and point features. In this work, we propose to decouple the explicit modelling of spatial relations from local aggregation. We theoretically prove that basic neighbor pooling operations can too function without loss of clarity in feature fusion, so long as essential spatial information has been encoded in point features. As an instantiation of decoupled local aggregation, we present DeLA, a lightweight point network, where in each learning stage relative spatial encodings are first formed, and only pointwise convolutions plus edge max-pooling are used for local aggregation then. Further, a regularization term is employed to reduce potential ambiguity through the prediction of relative coordinates. Conceptually simple though, experimental results on five classic benchmarks demonstrate that DeLA achieves state-of-the-art performance with reduced or comparable latency. Specifically, DeLA achieves over 90\% overall accuracy on ScanObjectNN and 74\% mIoU on S3DIS Area 5. Our code is available at https://github.com/Matrix-ASC/DeLA .

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