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Power Electronics Professor Mohamed A. El-Sharkawi

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Presentation on theme: "Power Electronics Professor Mohamed A. El-Sharkawi"— Presentation transcript:

1 Power Electronics Professor Mohamed A. El-Sharkawi
of Washington

2 Ideal Switch v v i - + v vs i sw t R V s sw
of Washington

3 Power Control  (toff) Power P Ps Time On-time (ton) Off-time
Period (t) Off-time (toff) of Washington

4 Load Switching toff ton Time (t) Power P (toff) On-time (ton)
Period (t) On-time (ton) Off-time (toff) Time (t) Power P toff ton of Washington

5 Energy Consumption (E)
Period (t) On-time (ton) Off-time (toff) Time (t) Power P Ps Duty Ratio (K) of Washington

6 El-Sharkawi@University of Washington

7 El-Sharkawi@University of Washington

8 El-Sharkawi@University of Washington

9 El-Sharkawi@University of Washington

10 Bi-polar Transistor (C) (C) (C) Collector N I Base (B) V (B) P (B)
CE CB BE (C) (B) (E) N P (C) (B) (E) Collector Emitter Base of Washington

11 Characteristics of Bi-polar Transistor
V CE CB BE Characteristics of Bi-polar Transistor I B1 Saturation Region I C V CE I B V BE 0.6 I B2 < B1 Linear Region I = 0 B Cut Off Region Collector Characteristics Base Characteristics of Washington

12 Closed switch Open switch
R L V CC CE B I B max B = 0 V CE I C V CC R L (1) (2) V CC Closed switch At point (1) VCE is very small At point (2) IC is very small Open switch of Washington

13 Example Estimate the losses of the transistor at point 1 and 2. Also calculate the losses at a mid point in the linear region where IB=0.1A. The current gain in the saturation region is 4.9 and in the linear region is 50. I I B max B = 0 V CE I C C 10 V CC R L (1) IB max=2A V CE 100V (2) V CC of Washington

14 Solution At point 1 Total losses = base loses + collector losses I I V
B max I C V CE I C 10 Vcc 1 IB max=2A RL 3 V CE 100V 2 I B = 0 V CC At point 1 Total losses = base loses + collector losses of Washington

15 Solution At point 2 Total losses = collector losses
B max I C V CE I C 10 Vcc 1 IB=0 RL 3 V CE 100V 2 I B = 0 V CC At point 2 Total losses = collector losses Assume VCE=0.99 VCC of Washington

16 Solution At point 3 Total losses = base loses + collector losses
B max I C V CE I C 10 Vcc 1 IB max=0.1A RL 3 V CE 100V 2 I B = 0 V CC At point 3 Total losses = base loses + collector losses Power transistors cannot operate in the linear region of Washington

17 Thyristors [Silicon Controlled Rectifier (SCR)]
Anode (A) Cathode (K) Gate (G) I A V RB Ig = 0 Ig = max Ig > 0 Ih V TO V BO AK of Washington

18 Closing Conditions of SCR
Positive anode to cathode voltage (VAK) Maximum triggering pulse is applied (Ig) Anode (A) Cathode (K) Gate (G) Closing angle is a of Washington

19 Opening Conditions of SCR
A V RB Anode current is below the holding value (Ih) Ig = 0 Ih AK Opening angle is b of Washington

20 Power Converters of Washington

21 Power Converters of Washington

22 AC/DC Converters of Washington

23 Single-Phase, Half-Wave
of Washington

24 w t i vt v s a b of Washington

25 Average Voltage Across the Load
w t i vt v s a b of Washington

26 w t Load voltage i vt v s a b of Washington

27 V ave p a of Washington

28 El-Sharkawi@University of Washington

29 Root-Mean-Squares (RMS)
of Washington

30 Root Mean Squares of f Step 2: Step 1: Step 3:
of Washington

31 Concept of RMS v2 w t v Average of v2 Square root of the average of v2
of Washington

32 Root-Mean-Squares (RMS) of a sinusoidal voltage
of Washington

33 RMS of load voltage RMS of Supply Voltage
of Washington

34 El-Sharkawi@University of Washington

35 This looks like the negative of the average voltage across
the load. Why? of Washington

36 Electric Power of Washington

37 Power Factor of Washington

38 Power Factor Real Power Complex Power
of Washington

39 Single-Phase, Full-Wave, AC-to-DC 2-SCRs and 2 Diodes
of Washington

40 Single-Phase, Full-Wave, AC-to-DC 2-SCRs and 2 Diodes
of Washington

41 Single-Phase, Full-Wave, AC-to-DC 2-SCRs and 2 Diodes
of Washington

42 El-Sharkawi@University of Washington

43 El-Sharkawi@University of Washington

44 El-Sharkawi@University of Washington

45 Half Wave Versus Full Wave
Average Voltage RMS Voltage Power of Washington

46 Example A full-wave, ac/dc converter is connected to a resistive load of 5 . The voltage of the ac source is 110 V(rms). It is required that the rms voltage across the load to be 55 V. Calculate the triggering angle, and the load power. of Washington

47 Solution of Washington

48 DC/DC Converters of Washington

49 DC-to-DC Conversion Step-down (Buck) converter: the output voltage of the converter is lower than the input voltage Step-up (Boost) converter: the output voltage is higher than the input voltage. 3. Step-down/step-up (Buck-Boost) converter. of Washington

50 Step Down (Buck converter)
I V l t V on Time CE V t S I + V l - t on Time t of Washington

51 Example Solution of Washington

52 Step up (Boost converter)
of Washington

53 Inductor current is unidirectional
Keep in mind Inductor current is unidirectional Inductor cannot permanently store energy Voltage across inductor reverses of Washington

54 v i i ioff ton toff s t ion on off R L C Time
of Washington

55 i ton toff Inductor current Inductor voltage von voff
Time von Inductor voltage voff Time Energy is acquired by inductor Energy is released by inductor of Washington

56 i on L VS i off L vt R C VS of Washington

57 Example A Boost converter is used to step up 20V into 50V. The switching frequency of the transistor is 5kHz, and the load resistance is 10. Compute the following: The value of the inductance that would limit the current ripple at the source side to 100mA The average current of the load The power delivered by the source The average current of the source of Washington

58 Solution Part 1 of Washington

59 Part 2 Part 3 Part 4 of Washington

60 Buck-Boost converter it is vt vs L C R
of Washington

61 v t L R C i o ff + - i on L v s of Washington

62 DC/AC Converters of Washington

63 DC/AC Conversion VAB Q I A B 1 2 3 4 Q and Q are on Time Load voltage
of Washington

64 El-Sharkawi@University of Washington

65 El-Sharkawi@University of Washington

66 First Time Interval of Washington

67 Second Time Interval of Washington

68 Voltage Waveforms Across Load
Waveforms are symmetrical and equal in magnitude Waveforms are shifted by 120 degrees of Washington

69 AC/AC Converters of Washington

70 1. Single-Phase, Bidirectional
of Washington

71 El-Sharkawi@University of Washington

72 El-Sharkawi@University of Washington

73 2. DC Link of Washington

74 3. Uninterruptible Power Supply (UPS) Wind Turbine Controller
of Washington


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