Hello.
I'm currently working on a control system for a doubly fed induction generator (DFIG) as part of my thesis project. Traditionally, fuzzy logic controllers (FLCs) use the error (e) and the derivative of error (\frac{de}{dt}) as inputs. However, in my implementation, I decided to use the integral of the error (\frac{1){s}) instead of the derivative after reading that it's possible in a certain textbook. Surprisingly, this approach has yielded very good results in my simulations. Despite the positive outcomes, my thesis supervisor mentioned that they had never encountered the integral of the error being used as an input in FLCs before. To ensure the robustness and academic validity of my approach, I need to back it up with some literature or resources that discuss this methodology.
Has anyone here used the integral of error in their fuzzy logic controllers, or come across any papers or textbooks that mention this practice? Any guidance, references, or suggestions would be immensely helpful.
Thanks in advance for your help!
Search for papers where tunning of PID/PI controller's gain is done. Or paper related to Fuzzy integral sliding mode control.
for each system to keep nit stable and avoid disability of execution we have to take output signal and make it as negative feedback then divide the output to input should give 1 that is reflect the efficiency of the system so i cant confirm i can use error in fuzzy control which i can use by multiplexing or not gate.
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