Aspects of 3D Shape Reconstruction

被引:0
|
作者
Stiller, Peter F. [1 ]
Arnold, Gregory [2 ]
Ferrara, Matthew [2 ]
机构
[1] Texas A&M Univ, Dept Math, College Stn, TX 77843 USA
[2] Air Force Res Lab Dayton, Wright Patterson AFB, OH 45433 USA
来源
COMPUTATIONAL IMAGING VII | 2009年 / 7246卷
关键词
3D shape reconstruction; affine transformations; invariants; Grassmann manifolds; shape theory; ellipse fitting; shape coordinates; Riemannian metrics; OBJECT/IMAGE RELATIONS; VISION METRICS;
D O I
10.1117/12.807736
中图分类号
TH742 [显微镜];
学科分类号
摘要
The ability to reconstruct the three dimensional (3D) shape of an object from multiple images of that object is an important step in certain computer vision and object recognition tasks. The images in question can range from 2D optical images to 1D radar range profiles. In each case, the goal is to use the information (primarily invariant geometric information) contained in several images to reconstruct the 3D data. In this paper we apply a blend of geometric, computational, and statistical techniques to reconstruct the 3D geometry, specifically the shape, from multiple images of an object. Specifically, we deal with a collection of feature points that have been tracked from image (or range profile) to image (or range profile) and we reconstruct the 3D point cloud up to certain transformations-affine transformations in the case of our optical sensor and rigid motions (translations and rotations) in the radar case. Our paper discusses the theory behind the method, outlines the computational algorithm, and illustrates the reconstruction for some simple examples.
引用
收藏
页数:12
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