16/09/2026
PID tuning is the process of adjusting the three controller gains—Proportional (P), Integral (I), and Derivative (D)—to achieve a fast, stable, and accurate system response. The proportional term reacts to the present error: increasing Kp usually reduces rise time and steady-state error, but too much can increase overshoot. The integral term accumulates past error, helping drive steady-state error toward zero, although excessive Ki can increase overshoot and settling time. The derivative term reacts to how quickly the error is changing, improving damping and often reducing overshoot and settling time.
A common tuning method is the Ziegler–Nichols closed-loop method. First set Ki = 0 and Kd = 0. Increase Kp until the system produces sustained oscillations. This gain is the ultimate gain Ku, while the oscillation period is Pu. These values are then used to estimate initial P, PI, or PID gains. They are starting points, not final values; practical systems usually need further adjustment for noise, delays, actuator limits, and stability margins.