Process Dynamics & Control Quiz
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Questions and Answers

What type of controller can be used for implementing PID control in a process control system?

P, PI, PD, and PID controllers can all be used.

What is the range of the electronic current signal produced by the controller?

The range is from 4 to 20 mA.

What is the significance of having negligible dynamics in a control valve?

Negligible dynamics implies a faster response time in the valve, making control more efficient.

How does the flow of substance A through the valve relate to valve-top pressure?

<p>The flow varies linearly from 0 to 2 cfm as the valve-top pressure varies from 3 to 15 psig.</p> Signup and view all the answers

What is the role of the closed loop transfer function in a process control system?

<p>It predicts the system's response to various inputs like step or sinusoidal inputs.</p> Signup and view all the answers

What role does the mass flow rate w2 play in regulating the tank composition x?

<p>The mass flow rate w2 serves as the manipulated variable (MV) to adjust the tank composition x.</p> Signup and view all the answers

How does the controller output signal transition from an electrical to a pneumatic signal?

<p>The controller output signal is converted from an electrical signal (4 to 20 mA) to a pneumatic signal (3 to 15 psig) using a current-to-pressure transducer.</p> Signup and view all the answers

What assumption is made about the dynamics of the measuring element when τ ≫ τm?

<p>It is assumed that the measuring element has negligible dynamics, allowing us to approximate τm as 0.</p> Signup and view all the answers

Describe the significance of the steady-state gain Km in the context of the composition sensor-transmitter system.

<p>The steady-state gain Km indicates how the input and output ranges of the composition sensor-transmitter affect the system's responsiveness.</p> Signup and view all the answers

What is the primary disturbance variable (DV) in the blending tank process?

<p>The inlet composition x1 serves as the primary disturbance variable (DV) that affects the tank composition x.</p> Signup and view all the answers

What is the equation for $X_2$ in terms of $X_1$ and $G_2$?

<p>X_2 = X_1 G_2</p> Signup and view all the answers

Define the closed loop transfer function in a control system.

<p>The closed loop transfer function is the ratio of the output to the input when feedback is applied.</p> Signup and view all the answers

What type of response is typically analyzed for proportional control in simple control systems?

<p>The response is analyzed for set-point changes and disturbance changes.</p> Signup and view all the answers

In the context of closed-loop control systems, what does the acronym CO, CV, MV, and DV stand for?

<p>CO: Controlled Output, CV: Controlled Variable, MV: Manipulated Variable, DV: Disturbance Variable.</p> Signup and view all the answers

What is the primary task when developing a closed-loop block diagram?

<p>The primary task is to represent the relationships between different system components and their interactions.</p> Signup and view all the answers

How do you determine the response in the s-domain or t-domain in control systems?

<p>You introduce the input to the control system and use Laplace transforms to analyze the system behavior.</p> Signup and view all the answers

What are the different types of inputs mentioned for closed-loop responses?

<p>The types of inputs include sinusoidal, step, ramp, and impulse.</p> Signup and view all the answers

What is the action taken when there is a disturbance change in a PI control system?

<p>The PI controller adjusts the Manipulated Variable to maintain the Controlled Output despite disturbances.</p> Signup and view all the answers

In a control system, what is the significance of the overall transfer function?

<p>The overall transfer function characterizes the system's response to inputs, both for set-point changes and load changes.</p> Signup and view all the answers

What happens during a closed-loop response when a step input is introduced?

<p>The system's output will respond by adjusting to the set-point in a controlled manner, tracking the change.</p> Signup and view all the answers

Study Notes

Process Dynamics & Control

  • Course code: KMJ32104/4
  • Topics covered include block diagrams, transfer functions, and dynamic behavior of closed-loop control systems.
  • Specific systems examined involve simple closed-loop systems

Dynamic Behaviour of Closed-Loop Control Systems

  • Block diagrams and transfer functions are essential tools for understanding and analyzing these systems.
  • Dynamic behavior of various simple closed-loop systems is studied.

Block Diagram

  • A standard block diagram of a feedback control system is included.
  • Key variables illustrated include controlled variable (Y), manipulated variable (U), disturbance variable (D), controller output (P), and error signal (E).
  • Transfer functions for controller, final control element, process, disturbance, and sensor-transmitter are shown (Gc, G₁, Gp, G₁, Gm).
  • Steady-state gain for Gm(Km) is also identified.

Composition Control System for a Stirred-Tank Blending Process

  • Figure 11.1 depicts a blending tank with a specific flow rate of pure component A (w₂).
  • The manipulated variable (MV) is the flow rate of pure component A.
  • The controlled variable (CV) is the tank composition (x).
  • The primary disturbance variable(DV) is the inlet composition (x₁).
  • The composition is measured by a sensor/transmitter, sending a signal(xm) to an electronic controller for adjustments.

Dynamic Model of a Stirred-Tank Blending System

  • A dynamic model of a stirred-tank blending system in the s-domain is presented.
  • Key variables: X'(s), K₁, K₂, τs, W₁, W₂, X₁(s), X(s) with relevant descriptions.

Measuring Element: Composition Sensor-Transmitter

  • A first-order transfer function describes the measuring element.
  • The instrument has negligible dynamics when τm >> τ.

Controller: P, PI, PD, PID

  • Block diagram for various controller types (P, PI, PD, PID) is provided.
  • Key components: Comparator, input signal (Xsp(s)), error signal (E(s)), output signal (P'(s)).

Current-to-Pressure (I/P) Transducer

  • Linear characteristics of the I/P transducer are highlighted.
  • A specific example is provided, relating a current signal (4-20 mA) to pneumatic signal(3-15 psig).

Control Valve

  • Transfer function representation for a control valve in the s-domain (W₂(s)).
  • Linear relationship between valve pressure and flow.

Entire Process Control System

  • Diagram depicts all elements and their interconnections for the complete blending process control system.

Closed-Loop Transfer Function

  • The transfer function allows predicting system response to various inputs (step/sinusoidal).
  • Block diagram reduction techniques are demonstrated.
  • The transfer functions for the overall system are presented.

Closed-Loop Responses of Simple Control Systems

  • Different cases of proportional control with set-point changes and disturbance changes, and PI control are discussed.
  • Steps for analyzing closed-loop responses include identifying input types, constructing block diagrams, calculating transfer functions and evaluating system behaviour for different inputs.
  • Illustrations of typical responses, including step responses of proportional control are included.
  • Offset calculation methods are also involved.

Liquid Level Control System

  • The liquid level control system is analyzed, detailing how the level transmitter sends output to control liquid level via adjustments to volumetric flow rate.
  • Variables include density, cross-sectional area, flow-head relation, level transmitters, I/P transducers, pneumatic control valve, and controller inputs/outputs.
  • Transfer functions relating output flow, input flow and level are presented.

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Description

Test your knowledge on process dynamics and control systems with this quiz focusing on block diagrams, transfer functions, and the dynamic behavior of closed-loop systems. Review key concepts related to systematic analysis of simple closed-loop control systems and their variables.

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