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PCUNet: A Context-Aware Deep Network for Coarse-to-Fine Point Cloud Completion

计算机科学 点云 背景(考古学) 人工智能 增采样 卷积神经网络 深度学习 编码器 卷积(计算机科学) 特征(语言学) 云计算 人工神经网络 计算机视觉 图像(数学) 古生物学 语言学 哲学 生物 操作系统
作者
Meihua Zhao,Gang Xiong,MengChu Zhou,Zhen Shen,Sheng Liu,Yunjun Han,Fei‐Yue Wang
出处
期刊:IEEE Sensors Journal [IEEE Sensors Council]
卷期号:22 (15): 15098-15110 被引量:7
标识
DOI:10.1109/jsen.2022.3181675
摘要

Point cloud completion aims at predicting a complete 3D shape from an incomplete input. It has important applications in the fields of intelligent manufacturing, augmented reality, virtual reality, self-driving cars, and intelligent robotics. Although deep learning-based point cloud completion technology has developed rapidly in recent years, there are still unsolved problems. Previous approaches predict each point independently and ignore contextual information. And, they usually predict a complete 3D shape based on a global feature vector extracted from an incomplete input, which leads to missing of some fine-grained details. In this paper, motivated by the transposed convolution and the "UNet" structure in neural networks for image processing, we propose a context-aware deep network termed as PCUNet for coarse-to-fine point cloud completion. It adopts an encoder-decoder structure, in which the encoder follows the design of the relation-shape convolutional neural network (RS-CNN), and the decoder consists of fully-connected layers and two stacked decoder modules for predicting complete point clouds. The contributions are twofold. First, we design the decoder module as a coordinate-guided context-aware upsampling module, in which contextual information can be taken into full account by neighbor aggregation. Second, to preserve fine-grained details in the input, we propose attention-enhanced skip connections for effective information propagation from the encoder to the decoder. Experiments are conducted on the widely used PCN and KITTI datasets. The results show that our proposed approach achieves competitive performance compared to the existing state-of-the-art approaches in terms of the Chamfer distance and the computational complexity metrics.
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