blockPIDIntegralTime
Identify the integral time of a PID controller
Information
This block calculates the integral time of a PID model as
Ti = L (0.4 L + 0.8 T)/(L + 0.1 T),
where T is the time constant of the first-order plus time-delay (FOPTD) model
and L is the time delay of the FOPTD model.
References
Åström, Karl Johan and Tore Hägglund (2004) "Revisiting the Ziegler–Nichols step response method for PID control." Journal of Process Control 14.6 (2004): 635-650.
Connectors
| Type | Name | Default | Description |
|---|---|---|---|
| Buildings.Controls.OBC.CDL.Interfaces.RealInput | T | Time constant of a first-order plus time-delay (FOPTD) model | |
| Buildings.Controls.OBC.CDL.Interfaces.RealInput | L | Time delay of the FOPTD model | |
| Buildings.Controls.OBC.CDL.Interfaces.RealOutput | Ti | Time constant signal for the integral term |
Revisions
-
June 1, 2022, by Sen Huang:
First implementation.