 . However, it appears that the Saturation block is unable to effectively constrain the input signal to the upper saturation value. I recommend verifying if the observations I described align with the actual behavior of the system.
. However, it appears that the Saturation block is unable to effectively constrain the input signal to the upper saturation value. I recommend verifying if the observations I described align with the actual behavior of the system.You are now following this question
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Fuzzy control problem:(1)input 2 expects a value in range [-1.5 1.5], but has a value of 4.36559e+24;

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 . However, it appears that the Saturation block is unable to effectively constrain the input signal to the upper saturation value. I recommend verifying if the observations I described align with the actual behavior of the system.
. However, it appears that the Saturation block is unable to effectively constrain the input signal to the upper saturation value. I recommend verifying if the observations I described align with the actual behavior of the system.

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 are fixed at 1 and are less than or equal to the absolute value of the fuzzy gains
 are fixed at 1 and are less than or equal to the absolute value of the fuzzy gains  . At some point, the summed control gains
. At some point, the summed control gains  may become zero or negative, which can potentially destabilize your original system. This observation was made while attempting to stabilize the Double Integrator (see Scope 2).
 may become zero or negative, which can potentially destabilize your original system. This observation was made while attempting to stabilize the Double Integrator (see Scope 2). ), ideally, the number of output membership functions should be 13. However, I see that you only have 7 output membership functions for each fuzzy control gain.
), ideally, the number of output membership functions should be 13. However, I see that you only have 7 output membership functions for each fuzzy control gain.


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Hi 柯,
Do you have the corresponding tuned PID gain values for the disturbances?
For instance, in Condition 1 ( minimum operating point), you have the specific PID gain values for compensating the disturbance. Then, in Condition 2 ( maximum operating point), you have another set of PID values.
If you possess these two sets of PID values, then fuzzy logic would be a suitable tool for performing interpolation between the two sets, in order to determine the appropriate PID gains for intermediate operating conditions.
- First, remove the Pre-filter and the Filtered Derivative components from the existing control architecture.
- Next, replace the entire fuzzy PID controller with the built-in PID controller, as suggested.
- then click the "Tune" button to initiate the auto-tuning process, which should determine the optimal values for the P, I, D, and N parameters according to the default setting.
- After completing the auto-tuning, provide the following information:
- A block diagram to demonstrate the correct replacement of the control components.
- The values of the auto-tuned P, I, D, and N parameters.
- A plot that compares the Actual Temperature and the Desired Temperature, allowing us to assess the performance of the new control system.









 , where k is a relatively large value, maybe between 100 to 1000.
, where k is a relatively large value, maybe between 100 to 1000.




- Are you satisfied with the Cabin Temperature response converging at around 1,200 seconds?
- If not, what is the desired settling time? For example, would you prefer it to converge around 600 seconds (equivalent to 10 minutes)?
- What is the amplitude of the external disturbance?

 ), then the integral action tends to perform relatively well.
), then the integral action tends to perform relatively well. relies on its control magnitude (the larger
 relies on its control magnitude (the larger  the better) and the switching frequency (how quickly it reacts to changes in the error caused by the disturbance) to overcome the external disturbance. While this approach is effective, as you noticed the fluctuation becomes smaller, it is similar to the Chinese proverb "Kill 1,000 enemy soldiers but lose 800 of your own" (杀敌一千,自损八百). Due to the fast-switching action, some mechanical parts in the control actuator may wear out more quickly and require costly frequent replacement.
 the better) and the switching frequency (how quickly it reacts to changes in the error caused by the disturbance) to overcome the external disturbance. While this approach is effective, as you noticed the fluctuation becomes smaller, it is similar to the Chinese proverb "Kill 1,000 enemy soldiers but lose 800 of your own" (杀敌一千,自损八百). Due to the fast-switching action, some mechanical parts in the control actuator may wear out more quickly and require costly frequent replacement.
- The estimated mathematical model of the process system being controlled.
- The nature of the disturbance (constant, state-dependent, or time-dependent).
- The strategies employed by controllers to reject the corresponding disturbance.



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