Method and its device for real scene space structure of secondary concave curve surface reflective imagining
A construction method and imaging device technology, applied in the field of optical imaging, can solve problems such as unnatural and realistic visual effects, high cost of fisheye lenses, and difficulty in obtaining model parameters, etc., and achieve good imaging visual effects, smooth changes, and low cost.
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Embodiment 1
[0035] Embodiment 1: The specific process, steps and formulas of projection transformation calculation are demonstrated below by taking a conical reflective surface, a telecentric lens combined with a cylindrical real scene space model as an example.
[0036] Projective transformation is divided into four steps:
[0037] 1. Map the pixels on the image plane captured by the camera to the side surface of the cone;
[0038] 2. Map the pixel points on the side surface of the cone to the side surface of the cylinder;
[0039] 3. Vertically cut the side surface of the cylinder and expand it into a plane, so that the pixels on the cylinder surface are stored in the form of two-dimensional coordinates;
[0040] 4. Carry out back projection transformation from the cylindrical real scene image, and reconstruct the human eye field image corresponding to each line of sight direction in the cylindrical space.
[0041] Such as Figure 4 and Figure 5 As shown, assume that the perspectiv...
Embodiment 2
[0057] Example 2: Although there are many combination modes, practice has proved that the imaging effect of using parabolic reflective surfaces, hyperboloids and traditional perspective lenses is better, and although different combinations have differences in calculation details, the calculation ideas and processes are the same . In the following, only the special case of the combination of parabolic reflective surface, traditional perspective lens and cylindrical model is given, and the practical projection transformation formula is given, and the transformation process is ignored.
[0058] Such as Figure 6 and Figure 7 As shown, A is the viewpoint, O is the origin of the three-dimensional coordinates, C is the bottom focus of the camera, and the paraboloid equation is y=ax 2 +b, the radius of the base of the paraboloid is r, AO=h, OC=l, the focal length is f, the distance from point O to the bottom of the cylinder is k, the width of the film is w, and the height is H. S...
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