TY - JOUR
T1 - Laser range scanner based on self-calibration techniques using coplanarities and metric constraints
AU - Furukawa, Ryo
AU - Kawasaki, Hiroshi
N1 - Funding Information:
This work was supported in part by SCOPE No. 072103013 (Ministry of Internal Affairs and Communications, Japan) and Grant-in-Aid for Scientific Research No. 19700098 and 21700183 (Ministry of Education, Science, Sports and Culture, Japan).
PY - 2009/11
Y1 - 2009/11
N2 - In this paper, we propose a novel method to achieve both dense 3D reconstruction of the scene and estimation of the camera intrinsic parameters by using coplanarities and other constraints (e.g., orthogonalities or parallelisms) derived from relations between planes in the scene and reflected curves of line lasers captured by a single camera. In our study, we categorize coplanarities in the scene into two types: implicit coplanarities, which can be observed as reflected curves of line lasers, and explicit coplanarities, which are, for example, observed as walls of a building. By using both types of coplanarities, we can construct simultaneous equations and can solve them up to four degrees of freedom. To upgrade the solution to the Euclidean space and estimate the camera intrinsic parameters, we can use metric constraints such as orthogonalities of the planes. Such metric constraints are given by, for example, observing the corners of rectangular boxes in the scene, or using special laser projecting device composed of two line lasers whose laser planes are configured to be perpendicular.
AB - In this paper, we propose a novel method to achieve both dense 3D reconstruction of the scene and estimation of the camera intrinsic parameters by using coplanarities and other constraints (e.g., orthogonalities or parallelisms) derived from relations between planes in the scene and reflected curves of line lasers captured by a single camera. In our study, we categorize coplanarities in the scene into two types: implicit coplanarities, which can be observed as reflected curves of line lasers, and explicit coplanarities, which are, for example, observed as walls of a building. By using both types of coplanarities, we can construct simultaneous equations and can solve them up to four degrees of freedom. To upgrade the solution to the Euclidean space and estimate the camera intrinsic parameters, we can use metric constraints such as orthogonalities of the planes. Such metric constraints are given by, for example, observing the corners of rectangular boxes in the scene, or using special laser projecting device composed of two line lasers whose laser planes are configured to be perpendicular.
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U2 - 10.1016/j.cviu.2009.05.006
DO - 10.1016/j.cviu.2009.05.006
M3 - Article
AN - SCOPUS:70349309323
SN - 1077-3142
VL - 113
SP - 1118
EP - 1129
JO - Computer Vision and Image Understanding
JF - Computer Vision and Image Understanding
IS - 11
ER -