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I am currently working on PID control and wondered whether you considered higher order discretizations like a backward Euler or the Tustin/Trapezoidal method. I am not entirely certain how much we might benefit from such an adaptation, but I think your framework is really powerful and neat. Embedding a higher order controller in it would allow an easy comparison of different discretizations.
For an overview of the above mentioned methods consider this webpage.
Please respond if you are interested / still accepting contributions.
Best,
Gianni
The text was updated successfully, but these errors were encountered:
bpfel
changed the title
Higher order discretizations
Higher order discretizations [Enhancement]
Aug 10, 2020
Thanks for your input. I am accepting contributions, but since I don't have a lot of time to put on this project I can be pretty slow to respond (as you may have noticed).
I'm not familiar with the techniques you mention but it would certainly be interesting to learn more about them. My only concern would be that adding them to this library might increase the complexity too much, it was always intended as a simple PID implementation (hence the name). I am definitely open to looking into it more though. If it could be implemented in a way that doesn't make the library harder to use or understand it could be an interesting addition.
Dear @m-lundberg,
I am currently working on PID control and wondered whether you considered higher order discretizations like a backward Euler or the Tustin/Trapezoidal method. I am not entirely certain how much we might benefit from such an adaptation, but I think your framework is really powerful and neat. Embedding a higher order controller in it would allow an easy comparison of different discretizations.
For an overview of the above mentioned methods consider this webpage.
Please respond if you are interested / still accepting contributions.
Best,
Gianni
The text was updated successfully, but these errors were encountered: