Real-time control dynamics modeling method for multi-freedom-degree parallel mechanism
A dynamic modeling and real-time control technology, applied in adaptive control, general control system, control/regulation system, etc., can solve problems that are difficult to meet the real-time and accuracy requirements of the actual control system at the same time, and achieve the improvement of computational efficiency , solve contradictory problems, high precision effect
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[0048] According to the parallel mechanism provided by the present invention, the dynamic modeling method can be controlled in real time, such as figure 1 The shown three-degree-of-freedom redundant drive parallel mechanism is taken as an example to further illustrate the embodiment of the present invention. The parallel mechanism is composed of three branch chains, in which the first branch chain and the second branch chain are the same PRRR kinematic chain and are located in the same plane, and the third branch chain is a PPRR kinematic chain, and the plane where the branch chain is located is the same as the first The planes where the first branch chain and the second branch chain are located are perpendicular to each other, where P is the translation pair, and R is the rotation pair. The first slider is connected with the first branch chain through the rotation pair, the second slider is connected with the second branch chain through the rotation pair, the third slider is...
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[0051] The specific implementation of the modeling method of the present invention is as follows:
[0052] 1. If figure 1 As shown, the parallel mechanism is at the absolute zero position, and the static coordinate system {B} and the dynamic coordinate system {T} are respectively established at the center of the moving platform. Since the moving platform of the parallel mechanism only has the movement along the Y and Z directions and the Rotate three degrees of freedom, so the pose parameters of the selected moving platform are ( y , z The units are m, The unit is rad);
[0053] 2. by figure 2 From the analysis of the front view and side view of the parallel mechanism, it can be seen that the kinematic sub-center point B connected with the three branch chains i The coordinates and P in the static coordinate system i The coordinates in the system moving coordinate system are:
[0054] B 1 (0, -0.5R 1 , z 1 ) T , B 2 (0, 0.5R 1 , z 2 ) T , B 3 (-R 3 , y...
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