Chemical Process Control
What is Process Control?
The manipulation of an object (actuation device) to maintain a parameter within an acceptable deviation from an ideally required condition.
There are two basic process control philosophies, feedback and feedforward control.
Feedback Control
In feedback control, the controlled variable is measured and compared with a set-point. The deviation between the controlled variable and the set-point is the error signal. The error signal is then used to reduce the deviation of controlled variable from set-point.
Direct Acting Control
If the controlled variable increases as the manipulated variable increases, then direct acting control is used.
Reverse Acting Control
Feedforward Control
Advanced Control
Mathematical Modeling
Conservation Laws
Process Reaction Curve
Statistical Models
Glossary
- Actuator
- The mechanical device that cause the activation or movement of a final control element.
- Direct Synthesis
- Final Control Element
- A physical device whose activation or movement causes a change in a dynamic process. In process control, the most common final control elements are control valves.
- Frequency Domain
- Internal Model Control
- IMC-PID Tuning
- A method for PID tuning that selects tuning parameters to approximate an IMC-derived controller.
- Ladder Logic
- A semi-graphical programming language used to represent control algorithms. The language is expressed using symbols for logic devices. The arrangement of the device symbols and their connections has the appearance of a ladder.
- Laplace Transform
- An integral transformation from time domain to Laplace domain. Given a function of time
, the Laplace transform is given by the following

- The use of
to represent the Laplace transform of
is a common convention; however, in dynamics and control it is common to use
and
to represent a time-domain function and its Laplace transform, respectively.
- PID Controller
- PLC
- Programmable Logic Controller, a microprocessor-based electronic device for implementing control algorithms.
- Time Domain
- Ziegler-Nichols Tuning
, the Laplace transform is given by the following
to represent the Laplace transform of
to represent a time-domain function and its Laplace transform, respectively.