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Equations of Motion and Joint Accelerations

The dynamic equations of motion for a single N degree-of-freedom chain may be written (as given in Chapter 3)  [Pg.81]

The equations of motion for the chain may be used to partition the joint acceleration vector into the difference oT two tmns. Fa- a given position, the first term corresponds to the chain in an open, unconstrained configuration with the contact force removed, while the second term is a function of the contact [Pg.81]

Using Equation 5.1, we may solve for the vector of joint accelerations for the closed chain, q, as foUows  [Pg.82]

Given the p sent state of the manipulator, q and q, the input joint actuator traques and forces, r, and the motion of the base, the open-chain term, ijopen. is completely defined. An appropiate Direct Dynamics algorithm for )en-chain manipulator may be used to detomine its value. With the same givoi information, the coefficient of f in the constrained term, G, is also known. The efficient computation of G was discussed in Chapter 4. [Pg.82]


See other pages where Equations of Motion and Joint Accelerations is mentioned: [Pg.81]    [Pg.81]   


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