Adopting an Unconstrained Ray Model in Light-Field Cameras for 3D Shape Reconstruction

Filippo Bergamasco, Andrea Albarelli, Luca Cosmo, Andrea Torsello, Emanuele Rodola, Daniel Cremers; The IEEE Conference on Computer Vision and Pattern Recognition (CVPR), 2015, pp. 3003-3012

Abstract


Due to their recent availability as off-the-shelf commercial devices, light-field cameras has gathered increasing attention from both scientific community and industrial operators. However, their composite imaging formation process hinders the ability to exploit the well consolidated stack of calibration methods that are available for traditional cameras. While several efforts have been done to propose practical approaches, most of them still rely on the quasi-pinhole behaviour of the single microlens involved in the capturing process. This results in several drawbacks, ranging from the difficulties in feature detection, due to the reduced size of each microlens, to the need to adopt a model with a relatively small number of parameters. With this paper we propose to embrace a fully non-parametric model for the imaging and we show that it can be properly calibrated with little effort using a dense active target. This process produces a dense set of independent rays that cannot be directly used to produce a conventional image. However, they are an ideal tool for 3D reconstruction tasks, since they are highly redundant, very accurate and they cover a wide range of different baselines. The feasibility and convenience of the process and the accuracy of the obtained calibration are comprehensively evaluated through several experiments.

Related Material


[pdf]
[bibtex]
@InProceedings{Bergamasco_2015_CVPR,
author = {Bergamasco, Filippo and Albarelli, Andrea and Cosmo, Luca and Torsello, Andrea and Rodola, Emanuele and Cremers, Daniel},
title = {Adopting an Unconstrained Ray Model in Light-Field Cameras for 3D Shape Reconstruction},
booktitle = {The IEEE Conference on Computer Vision and Pattern Recognition (CVPR)},
month = {June},
year = {2015}
}