A registration method of visual off-line teaching instrument
An offline teaching and teaching device technology, applied in the direction of program control manipulators, manufacturing tools, manipulators, etc., can solve the problems of troublesome operation, high application accuracy, errors, etc.
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Embodiment 1
[0019] 1. Design a three-dimensional angle tool, the teaching point can be pushed to the top position of the three-dimensional angle tool, and when the teaching instrument rotates around any direction in a small range, ensure that the teaching point is still at the same position;
[0020] 2. The teaching pendant rotates around the three-dimensional angle tool by n angles, n is any angle. When rotating, each position of the main body of the teaching pendant ensures that the sharp point is at the same position, and each angular position uses the binocular reconstruction system to reconstruct the marker point Array, so as to get n point cloud;
[0021] 3. Match the point clouds in the above n point clouds to obtain relative external parameter parameters, namely the rotation parameter R and the translation parameter T;
[0022] 4. If the matching is successful, use the matching relationship of these point clouds to fit the precise position of the cusp. The specific method is as fo...
Embodiment 2
[0026] Design a three-dimensional included angle tool, the teaching point can reach the top position of the three-dimensional included angle tool, when the teaching pendant rotates in a small range around any direction, ensure that the teaching point is still at the same position; The tool rotates at 9 angles. During the rotation, each position of the main body of the teaching pendant ensures that the sharp point is at the same position. At each angular position, the binocular reconstruction system is used to reconstruct the marker point array to obtain 9 point clouds. Each point The cloud has 6 points;
[0027]
[0028] Match the above-mentioned point clouds to obtain relative external parameter parameters, namely the rotation parameter R and the translation parameter T; set the position of the cusp as P(x, y, z), and the rotation relationship between point cloud Set1 and point cloud Seti is Seti=*Set1. But it satisfies P(x,y,z)=*P(x,y,z) at the same time, since multiple g...
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