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What do P, I, and D in a PID in a DCS represent?

2012-02-18View Original

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What do P, I, and D in a PID in a DCS represent? Explain it in simple terms.
Reply #22012-02-18
P: process; I: instrument; D: Diagram
Reply #32012-02-18
Proportional-integral-derivative controller. By constructing a mathematical model, stable regulation control of the parameters is achieved. That’s roughly what it means; you can refer to knowledge on instrument automation.
Reply #42012-02-18
The explanation on the 2nd floor is correct; a simple explanation of PID is: a process flow diagram with control points using instruments.
Reply #52012-02-18
Proportion: Ratio. Integration: Accumulation. Differentiation: Derivation
Reply #62012-02-19
1) PID (proportional integral derivative) control: proportional-integral-derivative control. 2) P&ID (Piping and Instrumentation Diagram): a diagram of pipelines and instruments, also known as a process flow diagram with control points
Reply #72012-02-19
In PID control, the proportional action operates based on the magnitude of the error, and it serves to stabilize the parameter being controlled in the system; The integral action operates based on whether a deviation exists, and it serves to eliminate residual errors in the system ; The differential action operates based on the (rate of change of deviation), serving a role of (proactive regulation) within the system.
Reply #82012-02-19
PID stands for: P-proportional control, I-integral control, D-differential control; PID is proportional, integral, and differential control combined.
Reply #92012-02-19
What LZ is asking about in DCS regarding PID definitely refers to proportional, integral, and derivative control – it has nothing to do with process instrument flow diagrams at all!
Reply #102012-02-20
What do P, I, and D in a PID in a DCS represent? Explain it in simple terms. Process instrument diagram – Agree with the person above! Piping and instrumentation diagram, also known as a process flow diagram with control points
Reply #112012-02-20
Proportion: Ratio. Integration: Accumulation. Differentiation: Derivation

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