Split-and-Fit: Learning B-Reps via Structure-Aware Voronoi Partitioning

Author:

Liu Yilin12ORCID,Chen Jiale1ORCID,Pan Shanshan1ORCID,Cohen-Or Daniel13ORCID,Zhang Hao2ORCID,Huang Hui1ORCID

Affiliation:

1. College of Computer Science and Software Engineering, Shenzhen University, Shenzhen, China

2. Simon Fraser University, Vancouver, Canada

3. Tel Aviv University, Tel Aviv, Israel

Abstract

We introduce a novel method for acquiring boundary representations (B-Reps) of 3D CAD models which involves a two-step process: it first applies a spatial partitioning , referred to as the "split", followed by a "fit" operation to derive a single primitive within each partition. Specifically, our partitioning aims to produce the classical Voronoi diagram of the set of ground-truth (GT) B-Rep primitives. In contrast to prior B-Rep constructions which were bottom-up, either via direct primitive fitting or point clustering, our Split-and-Fit approach is top-down and structure-aware , since a Voronoi partition explicitly reveals both the number of and the connections between the primitives. We design a neural network to predict the Voronoi diagram from an input point cloud or distance field via a binary classification. We show that our network, coined NVD-Net for neural Voronoi diagrams, can effectively learn Voronoi partitions for CAD models from training data and exhibits superior generalization capabilities. Extensive experiments and evaluation demonstrate that the resulting B-Reps, consisting of parametric surfaces, curves, and vertices, are more plausible than those obtained by existing alternatives, with significant improvements in reconstruction quality. Code will be released on https://github.com/yilinliu77/NVDNet.

Funder

NSFC

Guangdong Basic and Applied Basic Research Foundation

DEGP Innovation Team

Shenzhen Science and Technology Program

Publisher

Association for Computing Machinery (ACM)

Reference48 articles.

1. Pierre Alliez, David Cohen-Steiner, Yiying Tong, and Mathieu Desbrun. 2007. Voronoi-based variational reconstruction of unoriented point sets. In Proc. Eurographics Symp. on Geometry Processing, Vol. 257. 39--48.

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3. Kinetic Shape Reconstruction

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