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Self-calibration of a rotating camera with varying intrinsic parameters L. de Agapito, E. Hayman and I. Reid Department of Engineering Science, Oxford University Parks Road, Oxford, OX1 3PJ, UK tel: +1865 273168 fax: +1865 273908 [lourdes,hayman,ian]@robots.ox.ac.uk Abstract We present a method for self-calibration of a camera which is free to rotate and change its intrinsic parameters, but which cannot translate. The method is based on the so-called infinite homography constraint which leads to a non-linear minimisation routine to find the unknown camera intrinsics over an extended sequence of images. We give experimental results using real image sequences for which ground truth data was available. 1 Introduction Camera calibration has always been the subject of research in the field of machine vision, however it was only relatively recently that the possibility of self-calibration of a camera simply by observing an unknown scene was realised and explored. The first major work to consider the problem was [3], which showed that self-calibration was theoretically and practically feasible for a camera moving through an unknown scene with constant but unknown intrinsics. Since that time various methods have been developed to deal with different situations. Table 1 summarises the major contributors to date. In this paper we address one of the few cases which has not yet been explored, that of a stationary camera which may rotate and change its intrinsics. This lack of attention is somewhat surprising since this situation is one which occurs frequently in a variety of circumstances: surveillance devices and cameras used for broadcasts of (for example) sporting events are almost invariably fixed in location but free to rotate and zoom, and hand-held camcorders are very often panned from a single viewpoint. Note that although we address the case where the camera undergoes pure rotation (i.e. about its optic centre), in practice the method is applicable whenever the rotation arm is very small relative to the distance of the scene. Our work is most closely related to the works of Hartley [4] and Pollefeys et al. [10], but differs from the former in that we consider the case of varying rather than fixed in- trinsics, and from the latter in that we consider pure rotations, a case not handled by that work. The paper is organised as follows. We begin with a description of the camera model (section 2), then derive a constraint on the dual of the image of the absolute conic, which forms the basis of our approach (section 3). We relate our work to [15, 10] in section |
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