MGPC: Multimodal Network for Generalizable Point Cloud Completion With Modality Dropout and Progressive Decoding
Jiangyuan Liu, Hongxuan Ma, Yuhao Zhao, Zhe Liu, Jian Wang, Wei Zou
TL;DR
This work tackles the challenge of generalizing point cloud completion to novel objects and real-world scenarios by leveraging multiple modalities. It introduces MGPC, a multimodal framework that encodes point clouds, RGB images, and text into tokens, fuses them with a Transformer using modality dropout, and refines geometry through a progressive decoder. A large-scale MGPC-1M dataset with over 1,000 categories and 1 million paired samples is built using a VLM-assisted data generation pipeline to support robust learning and evaluation. Experiments show MGPC outperforms single-modal and cross-modal baselines on MGPC-1M and demonstrates strong zero-shot performance on in-the-wild data, highlighting improved generalization and practical applicability for 3D perception tasks.
Abstract
Point cloud completion aims to recover complete 3D geometry from partial observations caused by limited viewpoints and occlusions. Existing learning-based works, including 3D Convolutional Neural Network (CNN)-based, point-based, and Transformer-based methods, have achieved strong performance on synthetic benchmarks. However, due to the limitations of modality, scalability, and generative capacity, their generalization to novel objects and real-world scenarios remains challenging. In this paper, we propose MGPC, a generalizable multimodal point cloud completion framework that integrates point clouds, RGB images, and text within a unified architecture. MGPC introduces an innovative modality dropout strategy, a Transformer-based fusion module, and a novel progressive generator to improve robustness, scalability, and geometric modeling capability. We further develop an automatic data generation pipeline and construct MGPC-1M, a large-scale benchmark with over 1,000 categories and one million training pairs. Extensive experiments on MGPC-1M and in-the-wild data demonstrate that the proposed method consistently outperforms prior baselines and exhibits strong generalization under real-world conditions.
