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Whites, EE 320 Lecture 7 Page 1 of 9
© 2009 Keith W. Whites
Lecture 7: Diode Rectifier Circuits
(Half Cycle, Full Cycle, and Bridge).
We saw in the previous lecture that Zener diodes can be used in
circuits that provide (1) voltage overload protection, and (2)
voltage regulation.
An important application of “regular” diodes is in rectification
circuits. These circuits are used to convert AC signals to DC in
power supplies.
A block diagram of this process in a DC power supply is shown
below in text figure 3.24:
In this DC power supply, the first stage is a transformer:
An ideal transformer changes the amplitude of time varying
voltages as
Whites, EE 320 Lecture 7 Page 2 of 9
2
1
s p
N
v v
N
= (1)
This occurs even though there is no direct contact between the
input and output sections. This “magic” is described by
Faraday’s law:
( ) ( )C S S C
d
E dl B ds
dt
−
⋅ = ⋅∫ ∫
or emf md
dt
ψ
= − (2)
By varying the ratio 2 1N N in (1) we can increase or decrease
the output voltage relative to the input voltage:
• If 2 1N N> , have a step-up transformer
• If 2 1N N< , have a step-down transformer.
For example, to convert wall AC at ~120 VRMS to DC at, say,
13.8 VDC, we need a step down transformer with a ratio of:
2
1
15 1
120 8
N
N
≈ = or 8:1 ratio ( 1 2:N N ).
We choose 15sv ≈ VDC for a margin.
For the remaining stages in this DC power supply:
• Diode rectifier. Gives a “unipolar” voltage, but pulsating
with time.
• Filter. Smoothes out the pulsation in the voltage.
Whites, EE 320 Lecture 7 Page 3 of 9
• Regulator. Removes the ripple to produce a nearly pure DC
voltage.
We will now concentrate on the rectification of the AC signal.
We’ll cover filtering in the next lecture.
Diode Rectification
We will discuss three methods for diode rectification:
1. Half-cycle rectification.
2. Full-cycle rectification.
3. Bridge rectification. (This is probably the most widely
used.)
1. Half-Cycle Rectification
We’ve actually already seen this circuit before in this class!
(Fig. 3.25a)
We will use the PWL model for the diode to construct the
equivalent circuit for the rectifier:
Whites, EE 320 Lecture 7 Page 4 of 9
(Fig. 3.25b)
From this circuit, the output voltage will be zero if ( ) 0S Dv t V< .
Conversely, if ( ) 0S Dv t V> we can determine vO by superposition
of the two sources (DC and AC) in the circuit sources since we
have linearized the diode:
• DC: ( ) 0O D
D
R
v t V
R r
′ = −
+
• AC: ( ) ( )O S
D
R
v t v t
R r
′′ =
+
Notice that we’re not making a small AC signal assumption
here. Rather, we have used the assumption of the PWL model to
completely linearize this problem when ( ) 0S Dv t V> and then
used superposition of the two sources, which just happen to be
DC and AC sources. (Consequently, we should not use rd here.)
The total voltage is the sum of the DC and AC components:
( ) ( ) ( ) ( ) 0O O O S D
D
R
v t v t v t v t V
R r
′ ′′ ⎡ ⎤= + = −⎣ ⎦ +
( ) 0S Dv t V>
(3.21),(3)
For ( ) 0S Dv t V< , ( ) 0Ov t = .
Whites, EE 320 Lecture 7 Page 5 of 9
In many applications, Dr R so that ( ) 1DR R r+ ≈ . Hence,
( )
( )
( ) ( )
0
0 0
0 S D
O
S D S D
v t V
v t
v t V v t V
⎧ <⎪
= ⎨
− >⎪⎩
(3.22),(4)
A sketch of this last result is shown in the figure below.
(Fig. 3.25d)
There are two important device parameters that must be
considered when selecting rectifier diodes:
1. Diode current carrying capacity.
2. Peak inverse voltage (PIV). This is the largest reverse
voltage across the diode. The diode must be able to
withstand this voltage without shifting into breakdown.
For the half-cycle rectifier with a periodic waveform input
having a zero average value
PIV sV= (5)
where Vs is the amplitude of vS.
Whites, EE 320 Lecture 7 Page 6 of 9
2. Full-Cycle Rectification
One disadvantage of half-cycle rectification is that one half of
the source waveform is not utilized. No power from the source
will be converted to DC during these half cycles when the input
waveform is negative in Fig. 3.25d.
The full-cycle rectifier, on the other hand, utilizes both the
positive and negative portions of the input waveform. An
example of a full-cycle rectifier circuit is:
(Fig. 3.26a)
Notice that the transformer has a center tap that is connected to
ground.
On the positive half of the input cycle 0Sv > , which implies that
D1 is “on” and D2 is “off.” Conversely, on the negative half of
the input cycle, 0Sv < which implies that D1 is “off” and D2 is
“on.”
Whites, EE 320 Lecture 7 Page 7 of 9
In both cases, the output current ( ) 0Oi t ≥ and the output voltage
( ) 0Ov t ≥ :
(Fig. 3.26c)
While this full-cycle rectifier is a big improvement over the half-
cycle, there are a couple of disadvantages:
• 0PIV 2 s DV V= − , which is about twice that of the half-cycle
rectifier. This fact may require expensive or hard-to-find
diodes.
• Requires twice as many transformer windings on the
secondary as does the half-cycle rectifier.
3. Bridge Rectification
The bridge rectifier uses four diodes connected in the famous
bridge pattern:
Whites, EE 320 Lecture 7 Page 8 of 9
+
-
vp
+
-
vs
Is
Is
D4
D2 D3
D1
+- vO
Oftentimes these diodes can be purchased as a single, four-
terminal device.
Note that the bridge rectifier does not require a center-tapped
transformer, but uses four diodes instead.
The operation of the bridge rectifier can be summarized as:
1. When ( ) 0Sv t > then D1 and D2 are “on” while D3 and D4
are “off”:
2. When ( ) 0Sv t < then D1 and D2 are “off” while D3 and D4
are “on”:
D3
D4
+- vO
i
i
Whites, EE 320 Lecture 7 Page 9 of 9
In both cases, though, ( ) 0Ov t > :
(Fig. 3.27b)
The bridge rectifier is the most popular rectifier circuit.
Advantages include:
• 0PIV s DV V= − , which is approximately the same as the
half-cycle rectifier.
• No center tapped transformer is required, as with the half-
cycle rectifier.

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320 lecture7

  • 1. Whites, EE 320 Lecture 7 Page 1 of 9 © 2009 Keith W. Whites Lecture 7: Diode Rectifier Circuits (Half Cycle, Full Cycle, and Bridge). We saw in the previous lecture that Zener diodes can be used in circuits that provide (1) voltage overload protection, and (2) voltage regulation. An important application of “regular” diodes is in rectification circuits. These circuits are used to convert AC signals to DC in power supplies. A block diagram of this process in a DC power supply is shown below in text figure 3.24: In this DC power supply, the first stage is a transformer: An ideal transformer changes the amplitude of time varying voltages as
  • 2. Whites, EE 320 Lecture 7 Page 2 of 9 2 1 s p N v v N = (1) This occurs even though there is no direct contact between the input and output sections. This “magic” is described by Faraday’s law: ( ) ( )C S S C d E dl B ds dt − ⋅ = ⋅∫ ∫ or emf md dt ψ = − (2) By varying the ratio 2 1N N in (1) we can increase or decrease the output voltage relative to the input voltage: • If 2 1N N> , have a step-up transformer • If 2 1N N< , have a step-down transformer. For example, to convert wall AC at ~120 VRMS to DC at, say, 13.8 VDC, we need a step down transformer with a ratio of: 2 1 15 1 120 8 N N ≈ = or 8:1 ratio ( 1 2:N N ). We choose 15sv ≈ VDC for a margin. For the remaining stages in this DC power supply: • Diode rectifier. Gives a “unipolar” voltage, but pulsating with time. • Filter. Smoothes out the pulsation in the voltage.
  • 3. Whites, EE 320 Lecture 7 Page 3 of 9 • Regulator. Removes the ripple to produce a nearly pure DC voltage. We will now concentrate on the rectification of the AC signal. We’ll cover filtering in the next lecture. Diode Rectification We will discuss three methods for diode rectification: 1. Half-cycle rectification. 2. Full-cycle rectification. 3. Bridge rectification. (This is probably the most widely used.) 1. Half-Cycle Rectification We’ve actually already seen this circuit before in this class! (Fig. 3.25a) We will use the PWL model for the diode to construct the equivalent circuit for the rectifier:
  • 4. Whites, EE 320 Lecture 7 Page 4 of 9 (Fig. 3.25b) From this circuit, the output voltage will be zero if ( ) 0S Dv t V< . Conversely, if ( ) 0S Dv t V> we can determine vO by superposition of the two sources (DC and AC) in the circuit sources since we have linearized the diode: • DC: ( ) 0O D D R v t V R r ′ = − + • AC: ( ) ( )O S D R v t v t R r ′′ = + Notice that we’re not making a small AC signal assumption here. Rather, we have used the assumption of the PWL model to completely linearize this problem when ( ) 0S Dv t V> and then used superposition of the two sources, which just happen to be DC and AC sources. (Consequently, we should not use rd here.) The total voltage is the sum of the DC and AC components: ( ) ( ) ( ) ( ) 0O O O S D D R v t v t v t v t V R r ′ ′′ ⎡ ⎤= + = −⎣ ⎦ + ( ) 0S Dv t V> (3.21),(3) For ( ) 0S Dv t V< , ( ) 0Ov t = .
  • 5. Whites, EE 320 Lecture 7 Page 5 of 9 In many applications, Dr R so that ( ) 1DR R r+ ≈ . Hence, ( ) ( ) ( ) ( ) 0 0 0 0 S D O S D S D v t V v t v t V v t V ⎧ <⎪ = ⎨ − >⎪⎩ (3.22),(4) A sketch of this last result is shown in the figure below. (Fig. 3.25d) There are two important device parameters that must be considered when selecting rectifier diodes: 1. Diode current carrying capacity. 2. Peak inverse voltage (PIV). This is the largest reverse voltage across the diode. The diode must be able to withstand this voltage without shifting into breakdown. For the half-cycle rectifier with a periodic waveform input having a zero average value PIV sV= (5) where Vs is the amplitude of vS.
  • 6. Whites, EE 320 Lecture 7 Page 6 of 9 2. Full-Cycle Rectification One disadvantage of half-cycle rectification is that one half of the source waveform is not utilized. No power from the source will be converted to DC during these half cycles when the input waveform is negative in Fig. 3.25d. The full-cycle rectifier, on the other hand, utilizes both the positive and negative portions of the input waveform. An example of a full-cycle rectifier circuit is: (Fig. 3.26a) Notice that the transformer has a center tap that is connected to ground. On the positive half of the input cycle 0Sv > , which implies that D1 is “on” and D2 is “off.” Conversely, on the negative half of the input cycle, 0Sv < which implies that D1 is “off” and D2 is “on.”
  • 7. Whites, EE 320 Lecture 7 Page 7 of 9 In both cases, the output current ( ) 0Oi t ≥ and the output voltage ( ) 0Ov t ≥ : (Fig. 3.26c) While this full-cycle rectifier is a big improvement over the half- cycle, there are a couple of disadvantages: • 0PIV 2 s DV V= − , which is about twice that of the half-cycle rectifier. This fact may require expensive or hard-to-find diodes. • Requires twice as many transformer windings on the secondary as does the half-cycle rectifier. 3. Bridge Rectification The bridge rectifier uses four diodes connected in the famous bridge pattern:
  • 8. Whites, EE 320 Lecture 7 Page 8 of 9 + - vp + - vs Is Is D4 D2 D3 D1 +- vO Oftentimes these diodes can be purchased as a single, four- terminal device. Note that the bridge rectifier does not require a center-tapped transformer, but uses four diodes instead. The operation of the bridge rectifier can be summarized as: 1. When ( ) 0Sv t > then D1 and D2 are “on” while D3 and D4 are “off”: 2. When ( ) 0Sv t < then D1 and D2 are “off” while D3 and D4 are “on”: D3 D4 +- vO i i
  • 9. Whites, EE 320 Lecture 7 Page 9 of 9 In both cases, though, ( ) 0Ov t > : (Fig. 3.27b) The bridge rectifier is the most popular rectifier circuit. Advantages include: • 0PIV s DV V= − , which is approximately the same as the half-cycle rectifier. • No center tapped transformer is required, as with the half- cycle rectifier.