Time factor in setting PID parameters?

Hello dear colleagues,

How should time delays and system dynamics be taken into account when adjusting PID control parameters?

Time delays and system dynamics play a significant role in the performance of Proportional-Integral-Derivative (PID) control systems. These factors must be carefully considered when adjusting PID control parameters to ensure optimal control performance. "This article discusses how time delays and system dynamics should be taken into account when tuning PID controllers."

Understanding Time Delays and System Dynamics:

    Time Delays: Time delays, also known as dead times, occur when there is a delay between the application of a control action and the observable effect on the process variable. Time delays can arise from transportation lags, sensor delays, or communication delays in control systems.

    System Dynamics: System dynamics refer to the behavior of the process being controlled, characterized by factors such as time constants, gain, and order of the system. The dynamics determine how the process responds to control actions and disturbances.

Adjusting PID Parameters for Time Delays:

    Conservative Tuning: When significant time delays are present, conservative tuning of PID parameters is recommended to avoid instability. This involves using lower proportional (Kp) and integral (Ki) gains to prevent excessive oscillations and overshoot.

    Derivative Filtering: The derivative term (Kd) can be sensitive to noise, especially in systems with time delays. Implementing a derivative filter can help reduce the impact of noise and improve the stability of the control system.

    Smith Predictor: For processes with large time delays, a Smith Predictor can be used in conjunction with PID control. The Smith Predictor compensates for the time delay by using a model of the process to predict future process behavior, allowing for more aggressive tuning of the PID controller.

Adjusting PID Parameters for System Dynamics:

    Model-Based Tuning: Understanding the dynamics of the system is crucial for effective PID tuning. Model-based tuning methods, such as the Ziegler-Nichols or Cohen-Coon techniques, can be used to determine initial PID parameters based on the system's time constant and gain.

    Adaptive Control: For systems with changing dynamics, adaptive PID control can be employed. Adaptive control algorithms adjust the PID parameters in real-time based on the observed performance of the system, ensuring optimal control under varying conditions.

    Gain Scheduling: Gain scheduling is a technique used for systems with nonlinear dynamics. Different sets of PID parameters are used for different operating regions of the system, and the controller switches between these sets based on the current operating conditions.

Considerations for Tuning PID Controllers:

    Stability: Ensuring stability is the primary consideration when tuning PID controllers. The chosen parameters should not cause instability or excessive oscillations in the system.
    Performance: The PID parameters should be tuned to achieve the desired performance in terms of responsiveness, accuracy, and minimal overshoot.
    Robustness: The control system should be robust to disturbances and uncertainties in the system. Robust tuning ensures that the system performs well under a range of conditions.

In conclusion, time delays and system dynamics are critical factors that must be taken into account when adjusting PID control parameters. Conservative tuning, derivative filtering, and the use of advanced techniques like the Smith Predictor, adaptive control, and gain scheduling can help address these challenges. Proper tuning of PID controllers is essential for achieving stable, responsive, and robust control performance in a wide range of applications.


One of the most commonly used control methods in industrial automation, production, and control systems is undoubtedly the PID Control format. We have sought answers to your questions about this control type, which has made the job of our software developer friends perfectly easy many times.


- What is PID?

- What do the components of the PID control algorithm (P, I, D) mean?
- What are the limitations of the PID control algorithm?  
- PID control and stable operation?
- What are the common problems with PID controllers?
- How does a PID controller work?
- How are the parameters (Kp, Ki, Kd) in a PID controller adjusted?
- The time factor in setting PID parameters?
- How should PID control parameters be set for different types of processes?
- What are the differences between PID and other control strategies?

- PID Control with PLC
- PID Control with Raspberry Pi
- PID Control with Robotics
- PID Control with SCADA
- PID Control with Servo Motor
- PID control with VFD 
- PID Control with Temperature Control Device

- PID Control with Arduino
- Cloud-Based PID Control
- PID Control with Industrial PC
- PID Control with FPGA
- Real-time PID control?

- PID Control with Microprocessor
- PID Control with Current Control
- PID Control with Flow Control
- PID Control with Pressure Control
- PID Control with Frequency Control

- PID Control with Power Control
- PID Control with Speed Control
- PID Control with Temperature Control
- PID Control with Light Control
- PID Control with Smell Control
- PID Control with Humidity Control
- PID Control with pH Control
- PID Control with Position Control
- PID Control with Radiation Control
- PID Control with Color Control
- PID Control with Sound Control
- PID Control with Level Control
- PID Control with Vibration Control
- PID Control with Torque Control
- PID Control with Viscosity Control
- PID Control with Density Control

++ Automation Homepage  

"These questions include questions that many people might think of on the subject of 'PID Control and details.' Each user or student will have their own specific questions depending on a particular situation or application. The answers are not binding or completely definitive. 'There is no harm in sharing our article above by citing it as a source.'" 11/2022 

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