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Block diagrams
&
Signal flow graphs
Dr.Ziad Saeed Mohammed
2019-2020
Automatic Control by Meiling CHEN 2
block
summer
pickoff point
Automatic control
Automatic Control by Meiling CHEN 3
)
(
)
(
)
( s
E
s
G
s
Y 
)
(
)
(
)
(
)
( s
Y
s
H
s
R
s
E 

)
(
)
(
)
(
)
(
)
(
)]
(
)
(
)
(
)[
(
)
( s
Y
s
H
s
G
s
R
s
G
s
Y
s
H
s
R
s
G
s
Y 



)
(
)
(
1
)
(
)
(
)
(
)
(
s
H
s
G
s
G
s
R
s
Y
s
T



Automatic control
Automatic Control by Meiling CHEN 4
Automatic control
Automatic Control by Meiling CHEN 5
Automatic control
Automatic Control by Meiling CHEN 6
original equivalent
A
B C
B
A  C
B
A 





A
B
C
C
A B
C
A 





A
B
C
B
A 




C
A
B C
B
A  C
B
A 





Automatic Control by Meiling CHEN 7
original equivalent
A
B
B
AG


G
AG
A
B
B
AG


G
G
B
A 
G
1
A
B
G
B
A )
( 


G
B
A 
A
B


G
G
G
B
A )
( 
Automatic Control by Meiling CHEN 8
original equivalent
A
G
G
AG
AG
A
G
AG
AG
A
G
AG
A
A
G
AG
A
G
1
Automatic Control by Meiling CHEN 9
Example 1
Automatic control
Automatic Control by Meiling CHEN 10
Example 2
Automatic control
Automatic Control by Meiling CHEN 11
Signal flow graphs Automatic control
Automatic Control by Meiling CHEN 12
Automatic control
Automatic Control by Meiling CHEN 13
Mason’s Rule
Mason’s gain rule is as follows: the transfer function of a
system with signal-input, signal-output flow graphs is









3
3
2
2
1
1
)
(
p
p
p
s
T
Δ=1-(sum of all loop gains)+(sum of products of gains of all combinations if 2
nontouching loops)- (sum of products of gains of all combinations if 3
nontouching loops)+…
A path is any succession of branches, from input to output, in the direction of the
arrows, that does not pass any node more than once.
A loop is any closed succession of branches in the direction of the arrows that
does not pass any node more than once.
Automatic control
14
Example 3
Automatic control
15
a b
c
d
e
f
g
1 1
h

i

j

1
y 2
y 5
y
3
y
Example 4
3
5
y
y
find

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lecture1 (6).ppt

  • 1. Block diagrams & Signal flow graphs Dr.Ziad Saeed Mohammed 2019-2020
  • 2. Automatic Control by Meiling CHEN 2 block summer pickoff point Automatic control
  • 3. Automatic Control by Meiling CHEN 3 ) ( ) ( ) ( s E s G s Y  ) ( ) ( ) ( ) ( s Y s H s R s E   ) ( ) ( ) ( ) ( ) ( )] ( ) ( ) ( )[ ( ) ( s Y s H s G s R s G s Y s H s R s G s Y     ) ( ) ( 1 ) ( ) ( ) ( ) ( s H s G s G s R s Y s T    Automatic control
  • 4. Automatic Control by Meiling CHEN 4 Automatic control
  • 5. Automatic Control by Meiling CHEN 5 Automatic control
  • 6. Automatic Control by Meiling CHEN 6 original equivalent A B C B A  C B A       A B C C A B C A       A B C B A      C A B C B A  C B A      
  • 7. Automatic Control by Meiling CHEN 7 original equivalent A B B AG   G AG A B B AG   G G B A  G 1 A B G B A ) (    G B A  A B   G G G B A ) ( 
  • 8. Automatic Control by Meiling CHEN 8 original equivalent A G G AG AG A G AG AG A G AG A A G AG A G 1
  • 9. Automatic Control by Meiling CHEN 9 Example 1 Automatic control
  • 10. Automatic Control by Meiling CHEN 10 Example 2 Automatic control
  • 11. Automatic Control by Meiling CHEN 11 Signal flow graphs Automatic control
  • 12. Automatic Control by Meiling CHEN 12 Automatic control
  • 13. Automatic Control by Meiling CHEN 13 Mason’s Rule Mason’s gain rule is as follows: the transfer function of a system with signal-input, signal-output flow graphs is          3 3 2 2 1 1 ) ( p p p s T Δ=1-(sum of all loop gains)+(sum of products of gains of all combinations if 2 nontouching loops)- (sum of products of gains of all combinations if 3 nontouching loops)+… A path is any succession of branches, from input to output, in the direction of the arrows, that does not pass any node more than once. A loop is any closed succession of branches in the direction of the arrows that does not pass any node more than once. Automatic control
  • 15. 15 a b c d e f g 1 1 h  i  j  1 y 2 y 5 y 3 y Example 4 3 5 y y find