Papers
Topics
Authors
Recent
Gemini 2.5 Flash
Gemini 2.5 Flash
125 tokens/sec
GPT-4o
53 tokens/sec
Gemini 2.5 Pro Pro
42 tokens/sec
o3 Pro
4 tokens/sec
GPT-4.1 Pro
47 tokens/sec
DeepSeek R1 via Azure Pro
28 tokens/sec
2000 character limit reached

PAConv: Position Adaptive Convolution with Dynamic Kernel Assembling on Point Clouds (2103.14635v2)

Published 26 Mar 2021 in cs.CV

Abstract: We introduce Position Adaptive Convolution (PAConv), a generic convolution operation for 3D point cloud processing. The key of PAConv is to construct the convolution kernel by dynamically assembling basic weight matrices stored in Weight Bank, where the coefficients of these weight matrices are self-adaptively learned from point positions through ScoreNet. In this way, the kernel is built in a data-driven manner, endowing PAConv with more flexibility than 2D convolutions to better handle the irregular and unordered point cloud data. Besides, the complexity of the learning process is reduced by combining weight matrices instead of brutally predicting kernels from point positions. Furthermore, different from the existing point convolution operators whose network architectures are often heavily engineered, we integrate our PAConv into classical MLP-based point cloud pipelines without changing network configurations. Even built on simple networks, our method still approaches or even surpasses the state-of-the-art models, and significantly improves baseline performance on both classification and segmentation tasks, yet with decent efficiency. Thorough ablation studies and visualizations are provided to understand PAConv. Code is released on https://github.com/CVMI-Lab/PAConv.

Citations (361)

Summary

  • The paper introduces the PAConv method that dynamically assembles convolution kernels using a weight bank and ScoreNet tailored for 3D point clouds.
  • It outperforms traditional 2D-adapted methods by achieving 2.3% and 9.31% gains on ShapeNet and S3DIS benchmarks in classification and segmentation.
  • The approach can be easily integrated into MLP-based networks, offering flexibility and computational efficiency for complex point cloud tasks.

An Analysis of "PAConv: Position Adaptive Convolution with Dynamic Kernel Assembling on Point Clouds"

The paper "PAConv: Position Adaptive Convolution with Dynamic Kernel Assembling on Point Clouds" presents a novel approach to processing 3D point cloud data, which is intrinsically irregular and unordered, posing substantial challenges in achieving similar efficacy as with 2D convolutional techniques. The authors propose the Position Adaptive Convolution (PAConv) method that leverages a dynamic and data-driven manner to construct convolutional kernels adaptable to varying point cloud structures.

Methodology

The foundation of PAConv's innovation lies in how it assembles convolution kernels. Unlike traditional methods that often attempt a direct adaptation of 2D convolutional principles—resulting in hand-crafted and, at times, computationally expensive architectures—PAConv introduces a weight bank of basic weight matrices. This weight bank is then dynamically assembled using coefficients predicted by a designed ScoreNet, which adapts these coefficients based on the spatial positions of the points. ScoreNet employs a non-linear function to learn these coefficients, effectively enabling the assembled kernels to capture the complexities of the 3D space by being inherently responsive to the spatial variance within point clouds.

An important aspect of this approach is how PAConv achieves this while maintaining efficiency. The dynamic kernel assembly bypasses the computational heft typical of directly predicting spatial-variant kernels, thus balancing performance with resource constraints. Importantly, PAConv is designed to be a plug-and-play enhancement for any multi-layer perceptron (MLP) based point cloud network, allowing easy integration without altering the pre-existing network architecture.

Empirical Evaluation

The authors further substantiate their approach through comprehensive experiments across several benchmark tasks, including 3D object classification, shape part segmentation, and large-scale scene segmentation. They employ classical MLP-based network backbones such as PointNet, PointNet++, and DGCNN. Particularly, their results on ModelNet40, ShapeNet Part, and S3DIS datasets are noteworthy, detailing the superiority of PAConv over conventional methods. PAConv achieves state-of-the-art performance in object classification and notable improvements in part segmentation and scene segmentation tasks. For instance, it improves baseline performance by 2.3% on ShapeNet and 9.31% on S3DIS, which are considerable gains given the context.

The paper also includes ablation studies that illustrate the flexibility and adaptability of PAConv, showing robust performance across different input settings and weight regularizations, as well as computational efficiency analyses, which report substantial performance with lower computational overhead than some recent methods.

Implications and Future Directions

The research is impactful in evolving how neural networks process 3D point clouds, suggesting pathways for future designs to obtain flexibility without trading-off computational efficiency. The principles of adaptive kernel assembly could be extended or refined further, potentially integrating deeper levels of contextual learning or augmenting other structures like graph neural networks that face similar challenges in spatial variance and representation.

Additionally, while PAConv excels in MLP-based networks, exploring its efficacy within other architectural paradigms or real-time systems (such as those used in autonomous driving contexts) could be a significant future direction, potentially impacting how these models are deployed in dynamic and resource-constrained environments.

Conclusion

PAConv introduces an effective mechanism for tackling the geometric challenges posed by point cloud data, ensuring kernels are responsive to the intricacies of 3D spatial distribution. Its innovation not only surpasses many existing algorithms in empirical benchmarks but also sets a foundation for continued exploration in adaptive convolutional approaches in 3D deep learning tasks.