Carnegie Mellon University
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Large Scale Dense 3D Reconstruction via Sparse Representations

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posted on 2023-09-07, 21:08 authored by Wei DongWei Dong

Dense 3D scene reconstruction is in high demand today for view synthesis, navigation, and autonomous driving. A practical reconstruction system inputs multi-view scans of the target using RGB-D cameras, LiDARs, or monocular cameras, computes sensor poses, and outputs scene reconstructions. These algorithms are computationally expensive and memory-intensive due to the presence of 3D data. Thus, it is essential to exploit sparsity adequately to reduce memory footprint, increase efficiency, and improve accuracy. 

In this thesis, I will develop practical systems for fast and high-quality scene reconstruction. First, I will introduce a highly efficient hierarchical reconstruction system that serves as a foundational pipeline for integrating diverse pose estimation and scene reconstruction modules. Next, I will focus on the global registration of point clouds by learning deep features and their matches. Equipped with sparse convolutional networks, these studies define the state-of-the-art at the scene scale in both supervised and self-supervised setups. They are applied to reconstruction systems to produce globally consistent poses. 

I will then shift to the topic of scene representation and reconstruction, introducing a modern engine, ASH, for parallel spatial hashing in the era of tensor and auto-differentiation. I will elaborate on the details of building this efficient and user-friendly engine from the ground up and discuss a series of downstream applications. These applications include real-time dense RGB-D SLAM, large-scale surface reconstruction from LiDAR scans, and fast scene reconstruction from monocular data. While achieving comparable or better accuracy than state-of-the-art methods, we demonstrate 2-10 times speed improvements with less development effort. 

History

Date

2023-05-18

Degree Type

  • Dissertation

Department

  • Robotics Institute

Degree Name

  • Doctor of Philosophy (PhD)

Advisor(s)

Michael Kaess

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