Learning Free-Form Deformations for 3D Object Reconstruction

被引:7
|
作者
Jack, Dominic [1 ]
Pontes, Jhony K. [1 ]
Sridharan, Sridha [1 ]
Fookes, Clinton [1 ]
Shirazi, Sareh [1 ]
Maire, Frederic [1 ]
Eriksson, Anders [1 ]
机构
[1] Queensland Univ Technol, Brisbane, Qld 4000, Australia
来源
基金
澳大利亚研究理事会;
关键词
D O I
10.1007/978-3-030-20890-5_21
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
Representing 3D shape in deep learning frameworks in an accurate, efficient and compact manner still remains an open challenge. Most existing work addresses this issue by employing voxel-based representations. While these approaches benefit greatly from advances in computer vision by generalizing 2D convolutions to the 3D setting, they also have several considerable drawbacks. The computational complexity of voxel-encodings grows cubically with the resolution thus limiting such representations to low-resolution 3D reconstruction. In an attempt to solve this problem, point cloud representations have been proposed. Although point clouds are more efficient than voxel representations as they only cover surfaces rather than volumes, they do not encode detailed geometric information about relationships between points. In this paper we propose a method to learn free-form deformations (Ffd) for the task of 3D reconstruction from a single image. By learning to deform points sampled from a high-quality mesh, our trained model can be used to produce arbitrarily dense point clouds or meshes with fine-grained geometry. We evaluate our proposed framework on synthetic data and achieve state-of-the-art results on surface and volumetric metrics. We make our implementation publicly available (Tensorflow implementation available at github.com/jackd/template ffd.).
引用
收藏
页码:317 / 333
页数:17
相关论文
共 50 条
  • [21] Global shape invariants:: a solution for 3D free-form object discrimination/identification problem
    Adán, A
    Cerrada, C
    Feliu, V
    PATTERN RECOGNITION, 2001, 34 (07) : 1331 - 1348
  • [22] How well performs free-form 3D object recognition from range images?
    Hugli, H
    Schutz, C
    INTELLIGENT ROBOTS AND COMPUTER VISION XV: ALGORITHMS, TECHNIQUES, ACTIVE VISION, AND MATERIALS HANDLING, 1996, 2904 : 66 - 74
  • [23] 3D free-form object recognition in range images using local surface patches
    Chen, Hui
    Bhanu, Bir
    PATTERN RECOGNITION LETTERS, 2007, 28 (10) : 1252 - 1262
  • [24] A Computer Vision Method for 3D Reconstruction of Curves-Marked Free-Form Surfaces
    Xiong Hanwei①② Zhang Xiangwei② ①AI Institute of Zhejiang University
    CADDM, 2001, Design and Manufacturing.2001 (01) : 41 - 47
  • [25] DeformNet: Free-Form Deformation Network for 3D Shape Reconstruction from a Single Image
    Kurenkov, Andrey
    Ji, Jingwei
    Garg, Animesh
    Mehta, Viraj
    Gwak, JunYoung
    Choy, Christopher
    Savarese, Silvio
    2018 IEEE WINTER CONFERENCE ON APPLICATIONS OF COMPUTER VISION (WACV 2018), 2018, : 858 - 866
  • [26] A Skeleton-Based 3D Shape Reconstruction of Free-Form Objects with Stereo Vision
    Saini, Deepika
    Kumar, Sanjeev
    3D RESEARCH, 2015, 6 (04):
  • [27] A 3D reconstruction method of free-form surfaces based on stereo-image recognition
    Guo, CY
    ISTM/2003: 5TH INTERNATIONAL SYMPOSIUM ON TEST AND MEASUREMENT, VOLS 1-6, CONFERENCE PROCEEDINGS, 2003, : 1904 - 1906
  • [28] 3D micro free-form manufacturing in silicon micro free-form production for plastics moulding technology
    Department of Computer and Electrical Engineering, Institute for Applied Research, University of Applied Sciences Furtwangen, Furtwangen, Germany
    Galvanotechnik, 2006, 2 (442-447+viii):
  • [29] Temporal sparse free-form deformations
    Shi, Wenzhe
    Jantsch, Martin
    Aljabar, Paul
    Pizarro, Luis
    Bai, Wenjia
    Wang, Haiyan
    O'Regan, Declan
    Zhuang, Xiahai
    Rueckert, Daniel
    MEDICAL IMAGE ANALYSIS, 2013, 17 (07) : 779 - 789
  • [30] COSMOS - A representation scheme for 3D free-form objects
    Dorai, C
    Jain, AK
    IEEE TRANSACTIONS ON PATTERN ANALYSIS AND MACHINE INTELLIGENCE, 1997, 19 (10) : 1115 - 1130