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EE-321 N
Lecture-10
Different Triggering Circuits
Resistance Triggering Circuit
Different Triggering Circuits
1. Resistance (R) Triggering Circuit
2. Resistance-Capacitance (RC) Triggering Circuit
3. UJT Based Triggering Circuit
4. IC Based Triggering Circuit
Many of these circuits are not sophisticated and
not used practically but they provide a basic
understanding of the SCR triggering
16-Oct-12 2EE-321N, Lec-10
R Triggering Circuit
LOAD
vO
a b
i R1
R2
D
R Vg
VT
v =V sin tS m 
16-Oct-12 3EE-321N, Lec-10
R Triggering Ckt...contd
• Simplest triggering circuit
• Limited triggering angle range (0° to 90°)
• Performance depends upon temperature &
SCR characteristics
• In the above fig. R1 is the current limiting
resistor, R2 is the variable resistor which
controls the firing angle and R is the stabilizing
resistor
16-Oct-12 EE-321N, Lec-10 4
R Triggering Ckt...contd
• If R2 = 0, then the current is limited by R1.
• This current should not > max. permissible
gate current Igm. Therefore, R1 can be found as
follows
16-Oct-12 EE-321N, Lec-10 5
m m
gm 1
1 gm
V V
I R
R I
  
R Triggering Ckt...contd
• R is chosen s. t. max. voltage across it doesn’t
exceed max. forward gate voltage Vgm.
Therefore,
16-Oct-12 EE-321N, Lec-10 6
 gm 1m
2
1 m gm
, 0gm
V RV
R V R R
R R V V
   
 
R Triggering Ckt...contd
• Gate trigger ckt draws a small current due to
large values of R1 & R2.
• Gate voltage vg is a half wave pulse because
diode D allows the flow of current only in +ve
half cycle. Its amplitude is governed by R2
• Next, we discuss cases for different values of
R2
16-Oct-12 EE-321N, Lec-10 7
Case 1: R2 is large, No triggering
• When R2 is large, current i is small and voltage
vg = iR is also small
• If peak value of gate voltage Vgp < VGT , SCR will
not turn ON and accordingly there will be no
O/P voltage or current and the supply voltage
will appear ax the SCR
16-Oct-12 EE-321N, Lec-10 8
Case 2: α = 90°
• When R2 is decreased s. t. Vgp = VGT , α = 90° is
obtained which can’t increase beyond this
value
• This is because the thyristor latches into
conduction as soon as Vgp becomes equal to
VGT for the first time
16-Oct-12 EE-321N, Lec-10 9
Case 3: α < 90°
• When Vgp > VGT , α < 90°
• Also α can’t be zero however large vg may be.
• Min. value of α is about 2° − 4° (which is
obtained when R2 = 0)
• Relationship between Vgp & VGT is
Vgp sinα = VGT
or, α = sin−1 (VGT/Vgp )
16-Oct-12 EE-321N, Lec-10 10
Contd...
All other quantities except R2 are fixed. Hence
firing angle is proportional to R2
16-Oct-12 EE-321N, Lec-10 11
 
m
gp
1 2
GT 1 21
m
Since,
sin
V R
V
R R R
V R R R
V R
 
 
  
  
   
  
 
Waveforms
16-Oct-12 12EE-321N, Lec-10
Tip for
Drawing Waveforms
• Use a graph paper or math notebook (with
squares) to draw waveforms
• This will help you to remember (& draw fast in
exam!) the waveforms easily
• Take 1 cm = 30° (on x-axis) & 2 cm = max. amp.
of sine wave (on y-axis). Use different colors for
showing different waves on same axis
16-Oct-12 13EE-321N, Lec-10
VS
 2
3 4
t
V sin tm 
Vg Vgt
t
t
t
t
Vo
io
VT
Vgp
VgtVgp
R Large2
16-Oct-12 14
Case 1:
No Triggering
16-Oct-12 15
t
t
t
t
t
 2
3 4
VS
Vg
Vo
io
VT
V =Vgp gt

270
0
 2
3 4

90
0 =90
0
Case 2:
α = 90°
t
t
t
t
t
 2
3 4
VS
Vg
Vo
io
VT
<90
0
V >Vgp gt
16-Oct-12 16
Case 3:
α < 90°

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L10 res triggering circuit

  • 1. EE-321 N Lecture-10 Different Triggering Circuits Resistance Triggering Circuit
  • 2. Different Triggering Circuits 1. Resistance (R) Triggering Circuit 2. Resistance-Capacitance (RC) Triggering Circuit 3. UJT Based Triggering Circuit 4. IC Based Triggering Circuit Many of these circuits are not sophisticated and not used practically but they provide a basic understanding of the SCR triggering 16-Oct-12 2EE-321N, Lec-10
  • 3. R Triggering Circuit LOAD vO a b i R1 R2 D R Vg VT v =V sin tS m  16-Oct-12 3EE-321N, Lec-10
  • 4. R Triggering Ckt...contd • Simplest triggering circuit • Limited triggering angle range (0° to 90°) • Performance depends upon temperature & SCR characteristics • In the above fig. R1 is the current limiting resistor, R2 is the variable resistor which controls the firing angle and R is the stabilizing resistor 16-Oct-12 EE-321N, Lec-10 4
  • 5. R Triggering Ckt...contd • If R2 = 0, then the current is limited by R1. • This current should not > max. permissible gate current Igm. Therefore, R1 can be found as follows 16-Oct-12 EE-321N, Lec-10 5 m m gm 1 1 gm V V I R R I   
  • 6. R Triggering Ckt...contd • R is chosen s. t. max. voltage across it doesn’t exceed max. forward gate voltage Vgm. Therefore, 16-Oct-12 EE-321N, Lec-10 6  gm 1m 2 1 m gm , 0gm V RV R V R R R R V V      
  • 7. R Triggering Ckt...contd • Gate trigger ckt draws a small current due to large values of R1 & R2. • Gate voltage vg is a half wave pulse because diode D allows the flow of current only in +ve half cycle. Its amplitude is governed by R2 • Next, we discuss cases for different values of R2 16-Oct-12 EE-321N, Lec-10 7
  • 8. Case 1: R2 is large, No triggering • When R2 is large, current i is small and voltage vg = iR is also small • If peak value of gate voltage Vgp < VGT , SCR will not turn ON and accordingly there will be no O/P voltage or current and the supply voltage will appear ax the SCR 16-Oct-12 EE-321N, Lec-10 8
  • 9. Case 2: α = 90° • When R2 is decreased s. t. Vgp = VGT , α = 90° is obtained which can’t increase beyond this value • This is because the thyristor latches into conduction as soon as Vgp becomes equal to VGT for the first time 16-Oct-12 EE-321N, Lec-10 9
  • 10. Case 3: α < 90° • When Vgp > VGT , α < 90° • Also α can’t be zero however large vg may be. • Min. value of α is about 2° − 4° (which is obtained when R2 = 0) • Relationship between Vgp & VGT is Vgp sinα = VGT or, α = sin−1 (VGT/Vgp ) 16-Oct-12 EE-321N, Lec-10 10
  • 11. Contd... All other quantities except R2 are fixed. Hence firing angle is proportional to R2 16-Oct-12 EE-321N, Lec-10 11   m gp 1 2 GT 1 21 m Since, sin V R V R R R V R R R V R                   
  • 13. Tip for Drawing Waveforms • Use a graph paper or math notebook (with squares) to draw waveforms • This will help you to remember (& draw fast in exam!) the waveforms easily • Take 1 cm = 30° (on x-axis) & 2 cm = max. amp. of sine wave (on y-axis). Use different colors for showing different waves on same axis 16-Oct-12 13EE-321N, Lec-10
  • 14. VS  2 3 4 t V sin tm  Vg Vgt t t t t Vo io VT Vgp VgtVgp R Large2 16-Oct-12 14 Case 1: No Triggering
  • 15. 16-Oct-12 15 t t t t t  2 3 4 VS Vg Vo io VT V =Vgp gt  270 0  2 3 4  90 0 =90 0 Case 2: α = 90°