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PID controller tuning


Can an ASP.NET MVC controller return an Image?Port 80 is being used by SYSTEM (PID 4), what is that?How to get PID of background process?Downloading a file from spring controllersWhat is a .pid file and what does it contain?How to create separate AngularJS controller files?get pid in shell (bash)PID controller affect on a differential driving robot when the parameters (Kp, Ki, and Kd) are increased individually. [full Q written below]fsolve mismatch shape error when nonlinear equations solver called from ODE solverIntegral only control (as opposed to PI or PID)






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I am currently optimizing a PID controller based on the gain (Kc), integral time constant (tauI), derivative time constant (tauD) and the filter derivative time constant (tauC). The problem requested is to optimize the controller in a way that the error is close to zero (average_error = 0).



The smallest error I can get is around 15 (base values) while I know I should be able to get below 1. The parameters used for this are when Kc = 1, tauI = 1, tauD = 1 and tauC = 1. This is found by using iterations, widgets, and trial and error. I'm really at a loss as to how I should code this in order to obtain the smallest possible parameters. It seems as if any change in the parameters cause a significant change in the error at this minimum value. Any help is greatly appreciated.



import sys
import control
import numpy as np
import matplotlib.pyplot as plt
import pandas as pd

# Pull data from CSV

file = 'profiledata.csv'
data = pd.read_csv(file,sep=',')
T_i = data.values

# Universal Variables

time_array = np.linspace(0,59,60)
perf = np.linspace(1,1,100)
average_perf = np.linspace(1,1,100)
Kc = 1
tI = 1
tD = 1
tC = 1

# Functions

for i in range(len(perf)):

s = control.tf([1,0],[0,1])
Gp = 1/(s**2 + s + 1)
Gd = (s+1)/(s**2+s+1)
Gc = Kc*(1+1/(tI*s) + tD*s/(tC*s + 1))
sys_D = Gd/(1+Gp*Gc)
_,T,_ = control.forced_response(sys_D, time_array, T_i[:,i])

# Compute output based on disturbance closed loop TF sys_D

_,Q,_ = control.forced_response(-Gc, time_array, T) # Compute input

perf[i] = sum(abs(T) + (0.2)*abs(Q))

# Calculate the average error from the parameters

average_perf = sum(perf)/100

print(average_perf)


The expected result is when average_perf = 0. The data file read are disturbance profiles with 100 columns and 60 rows. Is there anyway to test the optimal parameters, hold that parameter and then test the other parameters with that parameter fully optimized for the smallest error? Or am I just looking at this completely wrong. Also new to coding, so I'm not sure how to efficiently do this. The transfer functions are inputted in the for loop.










share|improve this question
































    0















    I am currently optimizing a PID controller based on the gain (Kc), integral time constant (tauI), derivative time constant (tauD) and the filter derivative time constant (tauC). The problem requested is to optimize the controller in a way that the error is close to zero (average_error = 0).



    The smallest error I can get is around 15 (base values) while I know I should be able to get below 1. The parameters used for this are when Kc = 1, tauI = 1, tauD = 1 and tauC = 1. This is found by using iterations, widgets, and trial and error. I'm really at a loss as to how I should code this in order to obtain the smallest possible parameters. It seems as if any change in the parameters cause a significant change in the error at this minimum value. Any help is greatly appreciated.



    import sys
    import control
    import numpy as np
    import matplotlib.pyplot as plt
    import pandas as pd

    # Pull data from CSV

    file = 'profiledata.csv'
    data = pd.read_csv(file,sep=',')
    T_i = data.values

    # Universal Variables

    time_array = np.linspace(0,59,60)
    perf = np.linspace(1,1,100)
    average_perf = np.linspace(1,1,100)
    Kc = 1
    tI = 1
    tD = 1
    tC = 1

    # Functions

    for i in range(len(perf)):

    s = control.tf([1,0],[0,1])
    Gp = 1/(s**2 + s + 1)
    Gd = (s+1)/(s**2+s+1)
    Gc = Kc*(1+1/(tI*s) + tD*s/(tC*s + 1))
    sys_D = Gd/(1+Gp*Gc)
    _,T,_ = control.forced_response(sys_D, time_array, T_i[:,i])

    # Compute output based on disturbance closed loop TF sys_D

    _,Q,_ = control.forced_response(-Gc, time_array, T) # Compute input

    perf[i] = sum(abs(T) + (0.2)*abs(Q))

    # Calculate the average error from the parameters

    average_perf = sum(perf)/100

    print(average_perf)


    The expected result is when average_perf = 0. The data file read are disturbance profiles with 100 columns and 60 rows. Is there anyway to test the optimal parameters, hold that parameter and then test the other parameters with that parameter fully optimized for the smallest error? Or am I just looking at this completely wrong. Also new to coding, so I'm not sure how to efficiently do this. The transfer functions are inputted in the for loop.










    share|improve this question




























      0












      0








      0








      I am currently optimizing a PID controller based on the gain (Kc), integral time constant (tauI), derivative time constant (tauD) and the filter derivative time constant (tauC). The problem requested is to optimize the controller in a way that the error is close to zero (average_error = 0).



      The smallest error I can get is around 15 (base values) while I know I should be able to get below 1. The parameters used for this are when Kc = 1, tauI = 1, tauD = 1 and tauC = 1. This is found by using iterations, widgets, and trial and error. I'm really at a loss as to how I should code this in order to obtain the smallest possible parameters. It seems as if any change in the parameters cause a significant change in the error at this minimum value. Any help is greatly appreciated.



      import sys
      import control
      import numpy as np
      import matplotlib.pyplot as plt
      import pandas as pd

      # Pull data from CSV

      file = 'profiledata.csv'
      data = pd.read_csv(file,sep=',')
      T_i = data.values

      # Universal Variables

      time_array = np.linspace(0,59,60)
      perf = np.linspace(1,1,100)
      average_perf = np.linspace(1,1,100)
      Kc = 1
      tI = 1
      tD = 1
      tC = 1

      # Functions

      for i in range(len(perf)):

      s = control.tf([1,0],[0,1])
      Gp = 1/(s**2 + s + 1)
      Gd = (s+1)/(s**2+s+1)
      Gc = Kc*(1+1/(tI*s) + tD*s/(tC*s + 1))
      sys_D = Gd/(1+Gp*Gc)
      _,T,_ = control.forced_response(sys_D, time_array, T_i[:,i])

      # Compute output based on disturbance closed loop TF sys_D

      _,Q,_ = control.forced_response(-Gc, time_array, T) # Compute input

      perf[i] = sum(abs(T) + (0.2)*abs(Q))

      # Calculate the average error from the parameters

      average_perf = sum(perf)/100

      print(average_perf)


      The expected result is when average_perf = 0. The data file read are disturbance profiles with 100 columns and 60 rows. Is there anyway to test the optimal parameters, hold that parameter and then test the other parameters with that parameter fully optimized for the smallest error? Or am I just looking at this completely wrong. Also new to coding, so I'm not sure how to efficiently do this. The transfer functions are inputted in the for loop.










      share|improve this question
















      I am currently optimizing a PID controller based on the gain (Kc), integral time constant (tauI), derivative time constant (tauD) and the filter derivative time constant (tauC). The problem requested is to optimize the controller in a way that the error is close to zero (average_error = 0).



      The smallest error I can get is around 15 (base values) while I know I should be able to get below 1. The parameters used for this are when Kc = 1, tauI = 1, tauD = 1 and tauC = 1. This is found by using iterations, widgets, and trial and error. I'm really at a loss as to how I should code this in order to obtain the smallest possible parameters. It seems as if any change in the parameters cause a significant change in the error at this minimum value. Any help is greatly appreciated.



      import sys
      import control
      import numpy as np
      import matplotlib.pyplot as plt
      import pandas as pd

      # Pull data from CSV

      file = 'profiledata.csv'
      data = pd.read_csv(file,sep=',')
      T_i = data.values

      # Universal Variables

      time_array = np.linspace(0,59,60)
      perf = np.linspace(1,1,100)
      average_perf = np.linspace(1,1,100)
      Kc = 1
      tI = 1
      tD = 1
      tC = 1

      # Functions

      for i in range(len(perf)):

      s = control.tf([1,0],[0,1])
      Gp = 1/(s**2 + s + 1)
      Gd = (s+1)/(s**2+s+1)
      Gc = Kc*(1+1/(tI*s) + tD*s/(tC*s + 1))
      sys_D = Gd/(1+Gp*Gc)
      _,T,_ = control.forced_response(sys_D, time_array, T_i[:,i])

      # Compute output based on disturbance closed loop TF sys_D

      _,Q,_ = control.forced_response(-Gc, time_array, T) # Compute input

      perf[i] = sum(abs(T) + (0.2)*abs(Q))

      # Calculate the average error from the parameters

      average_perf = sum(perf)/100

      print(average_perf)


      The expected result is when average_perf = 0. The data file read are disturbance profiles with 100 columns and 60 rows. Is there anyway to test the optimal parameters, hold that parameter and then test the other parameters with that parameter fully optimized for the smallest error? Or am I just looking at this completely wrong. Also new to coding, so I'm not sure how to efficiently do this. The transfer functions are inputted in the for loop.







      python performance controller jupyter pid






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      edited Mar 28 at 2:27









      ottomeister

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      asked Mar 28 at 1:42









      NickNick

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