by Nora Horanyi, Zoltan Kato
Abstract:
In this paper, we address the problem of estimating the absolute pose of a multiview calibrated perspective camera system from 3D - 2D line correspondences. We assume, that the vertical direction is known, which is often the case when the camera system is coupled with an IMU sensor, but it can also be obtained from vanishing points constructed in the images. Herein, we propose two solutions, both can be used as a minimal solver as well as a least squares solver without reformulation. The first solution consists of a single linear system of equations, while the second solution yields a polynomial equation of degree three in one variable and one systems of linear equations which can be efficiently solved in closed-form. The proposed algorithms have been evaluated on various synthetic datasets as well as on real data. Experimental results confirm state of the art performance both in terms of quality and computing time.
Reference:
Nora Horanyi, Zoltan Kato, Multiview Absolute Pose Using 3D - 2D Perspective Line Correspondences and Vertical Direction, In Proceedings of ICCV Workshop on Multiview Relationships in 3D Data, Venice, Italy, pp. 1-9, 2017, IEEE.
Bibtex Entry:
@string{iccv-multiview="Proceedings of ICCV Workshop on Multiview Relationships in 3D Data"}
@InProceedings{Horanyi2017b,
author = {Nora Horanyi and Zoltan Kato},
title = {Multiview Absolute Pose Using {3D} - {2D}
Perspective Line Correspondences and Vertical
Direction},
booktitle = iccv-multiview,
year = 2017,
pages = {1-9},
address = {Venice, Italy},
month = oct,
publisher = {IEEE},
abstract = {In this paper, we address the problem of estimating
the absolute pose of a multiview calibrated
perspective camera system from 3D - 2D line
correspondences. We assume, that the vertical
direction is known, which is often the case when the
camera system is coupled with an IMU sensor, but it
can also be obtained from vanishing points
constructed in the images. Herein, we propose two
solutions, both can be used as a minimal solver as
well as a least squares solver without
reformulation. The first solution consists of a
single linear system of equations, while the second
solution yields a polynomial equation of degree
three in one variable and one systems of linear
equations which can be efficiently solved in
closed-form. The proposed algorithms have been
evaluated on various synthetic datasets as well as
on real data. Experimental results confirm state of
the art performance both in terms of quality and
computing time.},
}