I would like to refer to this document of which I used some data :
https://www.researchgate.net/profil...THIRD-ORDER-POINT-TO-POINT-MOTION-PROFILE.pdf
In my program I have to start motions at a certain moment and the motion has to be at a certain positon at a certain moment.
The motion can be parametrised with maximum speed, maximum acceleration and jerk.
The motion is third order as you see in the timechart of the document. Using the calculations from the document, my program works ok. But I must say up to now I made sure the maximum acceleration was Always reached, so the acceleration cuve looks like the trapezium in the document. So, I used the tj, ta and tv calculations from case 'V'.
1) What if the maximum acceleration is not reached, and the acceleration profile will be a triangle and not a trapezium, which case (I to VI) holds the right calculations for tj, ta and tv?
2)If you have proposed parameters for maximum acceleration, jerk and maximum velocity, what is the easiest, fastest way to determine if the maximum acceleration will be reached?
https://www.researchgate.net/profil...THIRD-ORDER-POINT-TO-POINT-MOTION-PROFILE.pdf
In my program I have to start motions at a certain moment and the motion has to be at a certain positon at a certain moment.
The motion can be parametrised with maximum speed, maximum acceleration and jerk.
The motion is third order as you see in the timechart of the document. Using the calculations from the document, my program works ok. But I must say up to now I made sure the maximum acceleration was Always reached, so the acceleration cuve looks like the trapezium in the document. So, I used the tj, ta and tv calculations from case 'V'.
1) What if the maximum acceleration is not reached, and the acceleration profile will be a triangle and not a trapezium, which case (I to VI) holds the right calculations for tj, ta and tv?
2)If you have proposed parameters for maximum acceleration, jerk and maximum velocity, what is the easiest, fastest way to determine if the maximum acceleration will be reached?