Multi-degree-of-freedom mechanical arm control system and method, storage medium and computer
A technology of a robotic arm and a control method, applied in the directions of manipulators, program-controlled manipulators, manufacturing tools, etc., can solve problems such as linkage motion jitter and complex solutions
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[0119] The first step is to unify the 3-axis settings and the unified coordinate system to establish the coordinate system; perform transformation between coordinate systems, convert the reference system of the coordinate point from the previous one to the next one, and derive the coordinate equations of the end point through the superposition of the coordinate system , confirm the position coordinates of the end point. The derivation process is detailed in Table 1, the final end point position equation group: the equation on the X axis:
[0120] X=(-((L8+L7)*sin(f)*cos(e)*sin(d)+((L8+L7)*cos(f)+L6+L5)*cos(d)+L4+ L3))*cos(a)-(-(((-(((L8+L7)*sin(f)*cos(e)*cos(d)-((L8+L7)*cos(f)+L6 +L5)*sin(d))*cos(c)-((L8+L7)*sin(f)*sin(e))*sin(c)))*cos(b)-((L8+L7 )*sin(f)*cos(e)*sin(d)+((L8+L7)*cos(f)+L6+L5)*cos(d)+L4+L3)*sin(b))) *sin(a)
[0121] Equation on the Y axis:
[0122] Y=(-((L8+L7)*sin(f)*cos(e)*sin(d)+((L8+L7)*cos(f)+L6+L5)*cos(d)+L4+ L3))*sin(a)+(-(((-(((L8+L7)*sin(f)*cos(e)...
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