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INTRODUCTION CONCEPT ERT 210/4 Process Control & Dynamics

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Presentation on theme: "INTRODUCTION CONCEPT ERT 210/4 Process Control & Dynamics"— Presentation transcript:

1 INTRODUCTION CONCEPT ERT 210/4 Process Control & Dynamics
Introduction to Process Control Chapter 1 MISS. RAHIMAH BINTI OTHMAN (

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3 Chapter 1 Course Outcome 1 (CO1)
Ability to derive and develop theoretical model of chemical processes, analyze Laplace transform techniques to simplify first order and second order processes and create transfer functions and state space models. Introduction Concepts Introduction to Process Control: Basic concepts of process dynamics and process control. Theoretical Models of Chemical Processes: 2. Laplace Transform 3. Transfer Function Models 4. Dynamic Behavior of First-order and Second-order Processes Chapter 1

4 Process Dynamics Chapter 1
Refers to unsteady-state or transient behavior. Steady-state vs. unsteady-state behavior; Steady state: variables do not change with time c) Continuous processes : Examples of transient behavior: Start up & shutdown Grade changes Major disturbance; e.g: refinery during stormy or hurricane conditions iv. Equipment or instrument failure (e.g., pump failure) Chapter 1

5 Process Dynamics * Example: Typical Continuous Processes Chapter 1

6 Process Dynamics Chapter 1 d) Batch processes
Inherently unsteady-state operation Example: Batch reactor Composition changes with time Other variables such as temperature could be constant. Chapter 1 * Example: Typical processes whose operation in noncontinuous.

7 Process Control Chapter 1 1. Objective:
Enables the process to be maintained at the desired operation conditions, safely and efficiently, while satisfying environmental and product quality requirements. 2. Control Terminology: Controlled variables (CVs) - these are the variables which quantify the performance or quality of the final product, which are also called output variables (Set point). Manipulated variables (MVs) - these input variables are adjusted dynamically to keep the controlled variables at their set-points. Disturbance variables (DVs) - these are also called "load" variables and represent input variables that can cause the controlled variables to deviate from their respective set points (Cannot be manipulated). Chapter 1

8 Process Control Chapter 1 Large scale, continuous processes:
Oil refinery, ethylene plant, pulp mill Typically, 1000 – 5000 process variables are measured. Most of these variables are also controlled. Examples: flow rate, T, P, liquid level, composition Sampling rates: Process variables: A few seconds to minutes Quality variables: once per 8 hr shift, daily, or weekly Chapter 1

9 Process Control Chapter 1 Manipulated variables
We implement “process control” by manipulating process variables, usually flow rates. Examples: feed rate, cooling rate, product flow rate, etc. Typically, several thousand manipulated variables in a large continuous plant Chapter 1

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11 Bioprocess Control Chapter 1
In the production of biopharmaceutical products (human therapeutics) and fermented foods, such as bread products and yogurt. Fermentation process needs to be maintained for acceptable operation. With modern technology, batch bioprocess go through a systematic events such as sterilization, filling a vessel, maintaining T, pH, DO concentration, emptying vessel & washing vessel. FDA regulations: cGMP, a basic principles, procedures and resources to ensure a manufacturing environment which is suitable for producing bio-pharmaceuticals of acceptable quality. This required good process sensors. Chapter 1

12 Justification of Process Control
Specific Objectives of Control Increase product throughput Increase yield of higher valued products Decrease energy consumption Decrease pollution Decrease off-spec product Increase Safety Extended life of equipment Improve Operability Decrease production labor Chapter 1

13 Objectives of Control Chapter 1
1. Maintain the process at the desired operating point. A process is expected to operate at the steady-state condition as prescribed by its design. But, the process may be unstable, implying that process variables may not remain within their physical bounds A process operating at steady-state experiences frequent upsets due to various changes in its operating environment. Chapter 1

14 Objectives of Control Chapter 1
2. Move the process from one operating point to another In many process operations, the plant personnel may want to change the operating point that a process is at for a variety of reasons. Chapter 1

15 CLASSIFICATION OF CONTROL STRATEGIES Feedforward-plus-Feedback Control
Feedforward Control Feedforward-plus-Feedback Control Ratio Control Split Range Control Cascade Control Differential Control DESIRED OUTPUT

16 Closed-loop Artificial Pancreas (Feedback Control)
glucose setpoint controller sensor pump patient u y r measured glucose Bob Parker has integrated this example throughout his course (different levels of modeling, etc.

17 FEEDBACK CONTROL Chapter 1
Distinguishing feature: measure the controlled variable It is important to make a distinction between negative feedback and positive feedback. Negative Feedback – desirable situation where the corrective action taken by controller forces the controlled variable toward the set point Positive feedback – controller makes things worse by forcing the controlled variables farther away from the set point. Chapter 1

18 FEEDBACK CONTROL Chapter 1 Advantages:
Corrective action is taken regardless of the source of the disturbance. Reduces sensitivity of the controlled variable to disturbances and changes in the process (shown later). Chapter 1

19 FEEDBACK CONTROL Chapter 1 Disadvantages:
No corrective action occurs until after the disturbance has upset the process, that is, until after x differs from xsp. Very oscillatory responses, or even instability… Chapter 1

20 FEEDFORWARD CONTROL Chapter 1
Distinguishing feature: measure a disturbance variable Advantage: Correct for disturbance before it upsets the process. Disadvantage: Must be able to measure the disturbance. No corrective action for unmeasured disturbances. Chapter 1

21 Chapter 1 1.1 Illustrative Example: Blending system Notation:
w1, w2 and w are mass flow rates x1, x2 and x are mass fractions of component A

22 Chapter 1 Assumptions: w1 is constant x2 = constant = 1
(stream 2 is pure A) Perfect mixing in the tank Chapter 1 Control Objective: Keep x at a desired value (or “set point”) xsp, despite variations in x1(t). Flow rate w2 can be adjusted for this purpose.

23 Chapter 1 Terminology: Controlled variable (or “output variable”): x
Manipulated variable (or “input variable”): w2 Disturbance variable (or “load variable”): x1 Chapter 1

24 Chapter 1 Some Possible Control Strategies: Control Question.
Suppose that the inlet concentration x1 changes with time. How can we ensure that x remains at or near the set point, xsp ? Some Possible Control Strategies: Method 1. Measure x and adjust w2. If x is too high, w2 should be reduced If x is too low, w2 should be increased Can be implemented by a person (manual control) More convenient and economical using automatic control Chapter 1

25 Design Question. What value of is required to have
Overall balance: Component A balance: (The overbars denote nominal steady-state design values.) At the design conditions, Substitute Eq. 1-2, and , then solve Eq. 1-2 for :

26 Development of Dynamic Models Illustrative Example: A Blending Process
Figure 2.1. Stirred-tank blending process. An unsteady-state mass balance for the blending system:

27 Some Possible Control Strategies:
Equation 1-3 is the design equation for the blending system. If our assumptions are correct, then this value of will keep at But what if conditions change? Control Question. Suppose that the inlet concentration x1 changes with time. How can we ensure that x remains at or near the set point ? As a specific example, if and , then x > xSP. Some Possible Control Strategies: Method 1. Measure x and adjust w2. Intuitively, if x is too high, we should reduce w2;

28 Manual control vs. automatic control
Method 1 can be implemented as a simple control algorithm (or control law): Proportional feedback control law, where Kc is called the controller gain. w2(t) and x(t) denote variables that change with time t. The change in the flow rate, is proportional to the deviation from the set point, xSP – x(t).

29 Chapter 1

30 Chapter 1 Method 2. Measure x1 and adjust w2.
Measure disturbance variable x1 and adjust w2 accordingly Thus, if x1 is greater than , we would decrease w2 so that If x1 is smaller than , we would increase w2. Chapter 1

31 Chapter 1

32 Because Eq. (1-3) applies only at steady state, it is not clear how effective the control law in (1-5) will be for transient conditions. Method 3. Measure x1 and x, adjust w2. This approach is a combination of Methods 1 and 2. Method 4. Use a larger tank. If a larger tank is used, fluctuations in x1 will tend to be damped out due to the larger capacitance of the tank contents. However, a larger tank means an increased capital cost.

33 Table. 1.1 Control Strategies for the Blending System
Classification of Control Strategies Table. 1.1 Control Strategies for the Blending System Method Measured Variable Manipulated Variable Category 1 x w2 FBa 2 x1 FF 3 x1 and x FF/FB 4 - Design change Feedback Control: Distinguishing feature: measure the controlled variable

34 It is important to make a distinction between negative feedback and positive feedback.
Engineering Usage vs. Social Sciences Advantages: Corrective action is taken regardless of the source of the disturbance. Reduces sensitivity of the controlled variable to disturbances and changes in the process (shown later). Disadvantages: No corrective action occurs until after the disturbance has upset the process, that is, until after x differs from xsp. Very oscillatory responses, or even instability…

35 Feedforward Control: Distinguishing feature: measure a disturbance variable Advantage: Correct for disturbance before it upsets the process. Disadvantage: Must be able to measure the disturbance. No corrective action for unmeasured disturbances.

36 Figure 1.7 Hierarchy of process control activities.

37 Figure 1.9 Major steps in control system development

38 Summary Control allows us to regulate the behavior of process systems. Good control performance has the potential to yield substantial benefits for safe and profitable plant operation. Expanded role of process control represents an integration of the traditional role with plant information management. Objectives of control include stability, performance and optimization. Chapter 1

39 By applying the fundamental process control principles, the engineer can design plants and implement control strategies that can achieve the control objectives set forth by plant operations. Chapter 1

40 Prepared by, MISS RAHIMAH OTHMAN
Thank you Chapter 1 Prepared by, MISS RAHIMAH OTHMAN

41 QUIZ1 Feedback and feedforward control both require measured variable.
Which of the following statements are true? Feedback and feedforward control both require measured variable. The process variable to be controlled is measured in feedback control. Feedforward control can be perfect in the theoretical sense that the controller can take action via the manipulated even while the controlled variable remains equal to its desired value. Feedforward control can provide perfect control; that is, the output can be kept at its desired value, even with an imperfect process model. Feedback control will always take action regardless of the accuracy of any process model that was used to design it and the source of a disturbance. False/True False/True False/True False/True False/True

42 QUIZ1 Feedback and feedforward control both require measured variable.
Which of the following statements are true? Feedback and feedforward control both require measured variable. The process variable to be controlled is measured in feedback control. Feedforward control can be perfect in the theoretical sense that the controller can take action via the manipulated even while the controlled variable remains equal to its desired value. Feedforward control can provide perfect control; that is, the output can be kept at its desired value, even with an imperfect process model. Feedback control will always take action regardless of the accuracy of any process model that was used to design it and the source of a disturbance. False/True False/True False/True False/True False/True


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