Calculating Forces
Determine force information about all link lengths and link angles of the quick return mechanism.
Calculating Forces
Calculating the dynamics of the mechanism requires more information than just calculating the kinematics.
It requires the geometry and input angle and speed of the device as before. In addition, the masses, centers
of gravity, and mass moments of inertia are needed. There can also be a resistance force placed on the output
slider to simulate a load. This is typically applied on the slower stroke of the slider as that is when the
work is done.
Enter the following information:
- Unit system
- r1,2,4,5,7 - Link lengths
- m2-6 - Link masses
- rg2,4,5 - Distances from tail of vectors to center of masses for links
- ig2,4,5 - Mass moments of inertia for all moving links (sliders considered point masses)
- Angular units
- Θ2 - Angular position for the drive link
- ω2 - Angular velocity for the drive link (assumed constant)
- δ2,4,5 - Angles from link bodies to centers of mass
- Turn load force on or off
- fl - load force in X direction
To help describe some of the geometry (i.e. rg & δ) used in the analysis,
here are free body diagrams for all the bodies in the mechanism showing the centers of mass.
Option 1 will output the numerical output for all the forces and the required torque at that instant.
Option 2 gives you a choice of many output plots showing the force between links and input torque verses time.
Ground is referred to as link 1.
Option 3 displays the position of the entire mechanism .