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Lecture Notes / PPT
UNIT II
Mechatronics – 302050
Syllabus
Block Diagram Representation
 Introduction to Mechatronic System Design;
Identification of key elements of Mechatronics
systems and represent into Block Diagram; Open
and Closed loop Control System; Concept of
Transfer Function; Block Diagram & Reduction
principles; Applications of Mechatronic systems:
Household, Automotive, Industrial shop floor.
Syllabus
Block Diagram Representation
 Introduction to Mechatronic System Design;
Identification of key elements of Mechatronics
systems and represent into Block Diagram; Open
and Closed loop Control System;
 Concept of Transfer Function; Block Diagram &
Reduction principles;
 Applications of Mechatronic systems: Household,
Automotive, Industrial shop floor.
Control
A Control system performs following functions
• For particular input the system output can be controlled to a desired
particular value.
• If some conditions are satisfied it can give a particular sequence of
events as output corresponding to given input
Actual Response
Desired Response
Open Loop Control
• Output is dependent on input but controlling action is totally
independent of the changes in output, is an Open Loop Control
System.
• No feedback is used, so the controller must independently determine
what signal to send to the actuator.
Input
Control
Law
Plant Output
u
Plant = Mathematical model of Input Amplifier + Actuator + Physical System
Input = Reference / Desired Input or Set Point Input
Output = Measured Output
Control Law = Mathematical model of the Controller
Examples of Open Loop Control
Advantages and Dis-advantages of Open Loop
Control
Advantages:
 Simple in construction
 Low cost
 Convenient to implement when output is difficult to measure
Disadvantages:
 The controller never actually knows if the actuator did what it
was supposed to do, i.e. it is inaccurate
 Unable to sense the environmental changes or disturbances
Closed Loop Control
e = Error = Input – Output
u = Control Input
Input
Control
Law
Plant Output
∑
+
_
e u
• Controlling action is dependent on the changes in output
Examples of Closed Loop Control
Examples of Automatic Closed Loop Control
Advantages:
 Accurate, since the controller modifies and manipulates the
actuating signal such that the error in the system will be zero.
 Self-correcting
 Senses the environmental changes, and disturbances in the
system.
Disadvantages:
 Complicated to design
 Costly
 Instable, since due to feedback , system tries to correct the error.
Advantages and Dis-advantages of Closed Loop Control
Key Elements in Mechatronic System
Elements in Mechatronic System
Example:
Electro-Mechanical System
Response of System
0 5 10 15 20 25 30 35 40 45 50
time (sec)
0 5 10 15 20 25 30 35 40 45 50
time (sec)
0 5 10 15 20 25 30 35 40 45 50
time (sec)
time (sec)
0 5 10 15 20 25 30 35 40 45 50
time (sec)
0 5 10 15 20 25 30 35 40 45 50
Transfer Function Models
 Why TF?
 Because it is easier / better to assess some things
using classical techniques, such as gain and phase
margin.
 How to determine TF?
 Derive the Governing Differential Equation
 Assume I.C=Zero and
 Take Laplace transform of output
 Take Laplace transform of input
 Transfer function = L (output) / L (input)
1/s 1/s
1/m
M
F
y
k d
mass/spring/dam
system
F
Translational Mechanical Example 1
       
 
  k
ds
ms
s
f
s
y
s
f
s
ky
s
dsy
s
y
ms
f
ky
y
d
y
m













2
2
1
Input
Output
T.F
sides
both
of
Laplace
taking
and
0
I.C
Assuming
(EOM)
motion
of
Equation 


Translational Mechanical Example 1
Block Diagram
• Block diagram is a
diagram of a system in
which the principal parts or
functions are represented
by blocks connected by
lines that show the
relationships of the blocks
1/s 1/s
d
k
1/m
M
F
y
k d
mass/spring/damper
system
F y
displacement
velocity
Block Diagram
 Comparator
 Input/Reference/Output/Disturb
ance / Feedback Signal
 Blocks to represent:
 Sensor, Actuator, Plant,
Controller, Amplifier etc (in
symbolic form / transfer
function form)
 Subsystem is represented as a
block with an input, an output,
and a transfer function
 When multiple subsystems are
interconnected, a few more
schematic elements must be
added to the block diagram
 These new elements are
summing junctions and pickoff
points.
Block Diagram: Domain & Comparator
Reduction techniques
2
G
1
G 2
1G
G
2. Moving a summing point behind a block
G G
G
1
G
2
G
2
1 G
G 
1. Combining blocks in cascade or in parallel
5. Moving a pickoff point ahead of a block
G G
G G
G
1
G
3. Moving a summing point ahead of a block
G G
G
1
4. Moving a pickoff point behind a block
6. Eliminating a feedback loop
G
H
7. Swap with two neighboring summing points
A B A
B
G
1

H
𝐺
1 + 𝐺𝐻
𝐺
1 − 𝐺
Test question 1
Test question2
Example 1
Example 1
Example 2
Example 2
Example 3
Example 3
Example 4
Example 5
Example 5
Example 5
Example 5
Applications of Mechatronic System
• Household
• Refrigerator
• Washing m/c
• Microwave
• Automotive
• Power steering
• Air conditioner
• Shop floor
• Tool monitoring system
• Automated guided vehicle
• Conveyor system
• Bottle filing plant.
Electric Power Steering

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Mechatronics (2016) Unit II.pptx

  • 1. Lecture Notes / PPT UNIT II Mechatronics – 302050
  • 2. Syllabus Block Diagram Representation  Introduction to Mechatronic System Design; Identification of key elements of Mechatronics systems and represent into Block Diagram; Open and Closed loop Control System; Concept of Transfer Function; Block Diagram & Reduction principles; Applications of Mechatronic systems: Household, Automotive, Industrial shop floor.
  • 3. Syllabus Block Diagram Representation  Introduction to Mechatronic System Design; Identification of key elements of Mechatronics systems and represent into Block Diagram; Open and Closed loop Control System;  Concept of Transfer Function; Block Diagram & Reduction principles;  Applications of Mechatronic systems: Household, Automotive, Industrial shop floor.
  • 4. Control A Control system performs following functions • For particular input the system output can be controlled to a desired particular value. • If some conditions are satisfied it can give a particular sequence of events as output corresponding to given input Actual Response Desired Response
  • 5. Open Loop Control • Output is dependent on input but controlling action is totally independent of the changes in output, is an Open Loop Control System. • No feedback is used, so the controller must independently determine what signal to send to the actuator. Input Control Law Plant Output u Plant = Mathematical model of Input Amplifier + Actuator + Physical System Input = Reference / Desired Input or Set Point Input Output = Measured Output Control Law = Mathematical model of the Controller
  • 6. Examples of Open Loop Control
  • 7. Advantages and Dis-advantages of Open Loop Control Advantages:  Simple in construction  Low cost  Convenient to implement when output is difficult to measure Disadvantages:  The controller never actually knows if the actuator did what it was supposed to do, i.e. it is inaccurate  Unable to sense the environmental changes or disturbances
  • 8. Closed Loop Control e = Error = Input – Output u = Control Input Input Control Law Plant Output ∑ + _ e u • Controlling action is dependent on the changes in output
  • 9. Examples of Closed Loop Control
  • 10. Examples of Automatic Closed Loop Control
  • 11. Advantages:  Accurate, since the controller modifies and manipulates the actuating signal such that the error in the system will be zero.  Self-correcting  Senses the environmental changes, and disturbances in the system. Disadvantages:  Complicated to design  Costly  Instable, since due to feedback , system tries to correct the error. Advantages and Dis-advantages of Closed Loop Control
  • 12. Key Elements in Mechatronic System
  • 13. Elements in Mechatronic System Example: Electro-Mechanical System
  • 14. Response of System 0 5 10 15 20 25 30 35 40 45 50 time (sec) 0 5 10 15 20 25 30 35 40 45 50 time (sec) 0 5 10 15 20 25 30 35 40 45 50 time (sec) time (sec) 0 5 10 15 20 25 30 35 40 45 50 time (sec) 0 5 10 15 20 25 30 35 40 45 50
  • 15. Transfer Function Models  Why TF?  Because it is easier / better to assess some things using classical techniques, such as gain and phase margin.  How to determine TF?  Derive the Governing Differential Equation  Assume I.C=Zero and  Take Laplace transform of output  Take Laplace transform of input  Transfer function = L (output) / L (input)
  • 17.             k ds ms s f s y s f s ky s dsy s y ms f ky y d y m              2 2 1 Input Output T.F sides both of Laplace taking and 0 I.C Assuming (EOM) motion of Equation    Translational Mechanical Example 1
  • 18. Block Diagram • Block diagram is a diagram of a system in which the principal parts or functions are represented by blocks connected by lines that show the relationships of the blocks 1/s 1/s d k 1/m M F y k d mass/spring/damper system F y displacement velocity
  • 19. Block Diagram  Comparator  Input/Reference/Output/Disturb ance / Feedback Signal  Blocks to represent:  Sensor, Actuator, Plant, Controller, Amplifier etc (in symbolic form / transfer function form)  Subsystem is represented as a block with an input, an output, and a transfer function  When multiple subsystems are interconnected, a few more schematic elements must be added to the block diagram  These new elements are summing junctions and pickoff points.
  • 20. Block Diagram: Domain & Comparator
  • 21. Reduction techniques 2 G 1 G 2 1G G 2. Moving a summing point behind a block G G G 1 G 2 G 2 1 G G  1. Combining blocks in cascade or in parallel
  • 22. 5. Moving a pickoff point ahead of a block G G G G G 1 G 3. Moving a summing point ahead of a block G G G 1 4. Moving a pickoff point behind a block
  • 23. 6. Eliminating a feedback loop G H 7. Swap with two neighboring summing points A B A B G 1  H 𝐺 1 + 𝐺𝐻 𝐺 1 − 𝐺
  • 37. Applications of Mechatronic System • Household • Refrigerator • Washing m/c • Microwave • Automotive • Power steering • Air conditioner • Shop floor • Tool monitoring system • Automated guided vehicle • Conveyor system • Bottle filing plant.