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I'm a Mech. Engineering Technology major at Texas Tech, and one of our 4xxx level classes is Mechanisms of Machinery (cams, linkages, and gears). We're getting into cams now, and I had a question.
So, there are many types of profiles... Parabolic, cycloidal, polynomial, etc.
Are automotive cams are polynomial cams, or are they something more complicated?
And I dont know if you can answer this, but I'll throw it out there. My prof. couldnt give me a good answer...
I know you must be concerned with position
, velocity (v), acceleration (a), and jerk (j) when designins cams.
The 3rd order 3-4-5 Polynomial cam has the boundary conditions that when the follower leaves the base circle, the y, v, and a are all 0.
So if you move to a higher order polynomial, and start taking the derivatives, the jerk would go to zero also, right? And once you get the jerk to zero, why is there a need to continue to even higher order polynomials? If the derivative of the jerk does not even have a name, then why bother with it?
It's late, I should stop thinking :clonk:
- Matt
So, there are many types of profiles... Parabolic, cycloidal, polynomial, etc.
Are automotive cams are polynomial cams, or are they something more complicated?
And I dont know if you can answer this, but I'll throw it out there. My prof. couldnt give me a good answer...
I know you must be concerned with position
The 3rd order 3-4-5 Polynomial cam has the boundary conditions that when the follower leaves the base circle, the y, v, and a are all 0.
So if you move to a higher order polynomial, and start taking the derivatives, the jerk would go to zero also, right? And once you get the jerk to zero, why is there a need to continue to even higher order polynomials? If the derivative of the jerk does not even have a name, then why bother with it?
It's late, I should stop thinking :clonk:
- Matt