Method for confirming motion singular configuration of hinge bar system mechanism
A technology of mechanism movement and articulated rods, applied in the field of solving singular configurations of movement, can solve problems such as structural system instability and large additional loads, and achieve broad application prospects, significant propulsion, and strong operability
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[0027] by figure 1 Take the one-plane hinged two-degree-of-freedom five-bar system as an example, select the AB and DE rods as the driving rods, then the nodes B and D are the driving nodes, and the C node is the driven node. Corresponding to θ 1 and θ 4 is the control variable, θ 2 and θ 3 State variables, where θ 1 and θ 2 Counterclockwise is positive, θ 3 and θ 4 Clockwise is positive.
[0028] According to the coordinates of node C in the closed loop, the independent coordination equation of the movement of this mechanism can be established as follows:
[0029] f 1 = l 1 cosθ 1 +l 2 cosθ 2 +l 3 cosθ 3 +l 4 cosθ 4 -l 5 =0(4)
[0030] f 2 = l 1 sinθ 1 +l 2 sinθ 2 -l 3 sinθ 3 -l 4 sinθ 4 =0
[0031] Among them, l 1 , l 2 , l 3 , l 4 , l 5 Respectively represent the rod lengths of AB, BC, CD, DE, and AE.
[0032] Put equation group (4) respectively on the control variable θ 1 , θ 4 Derivation can be obtained:
[0033] ...
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