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Paracatadioptric camera calibration based on the projecting relationship of the relative position between two spheres

机译:基于两个球体相对位置的投影关系的准折射光学相机校准

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摘要

We discuss how the projecting relationship of the relative position between two spheres in space can be used to calibrate paracatadioptric cameras. The projections of two spheres under a paracatadioptric camera are classified into three cases: Intersection, tangency, and separation. Methods for obtaining the principal point are proposed for each case. When the principal point is known, an analysis of the geometric relationship of the two spheres on the unit viewing sphere model shows that their tangent lines at the antipodal points are parallel. Based on this geometric relationship, the vanishing line of the plane containing the projection circle can be determined to yield the imaged circular points and obtain the remaining intrinsic camera parameters. When the principal point is unknown, the intersection points of two groups of parallel projection circles of the two spheres on the unit viewing sphere model combine with their corresponding antipodal points to form a rectangle; hence, the vanishing point in the orthogonal directions can be determined. Finally, the intrinsic camera parameters can be obtained by applying the constraints of the vanishing points in orthogonal directions to the absolute conic. Simulation results and real image data demonstrate the effectiveness of our methods.
机译:我们讨论了如何在空间中两个球体之间的相对位置的投影关系可以用来校准准折射光学相机。副折射镜头下两个球体的投影分为三种情况:相交,相切和分离。针对每种情况,提出了获取主要点的方法。知道主点后,在单位观察球体模型上对两个球体的几何关系进行分析,可以发现它们在对映点处的切线是平行的。基于此几何关系,可以确定包含投影圆的平面的消失线,以产生成像的圆点并获得其余的固有相机参数。当主点未知时,单元视球模型上两个球体的两组平行投影圆的交点与它们对应的对映点相结合而形成一个矩形。因此,可以确定正交方向上的消失点。最后,通过将正交方向上消失点的约束应用于绝对圆锥,可以获得相机固有参数。仿真结果和真实图像数据证明了我们方法的有效性。

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