Getting to know the following components
Applying
You have an electric vehicle and want to charge the battery from an AC grid voltage. An on-board charger (OBC) of an electric vehicle converts AC grid voltage into DC voltage to charge the high-voltage battery.
Operating Principle:
AC Input
Rectification (Full-Bridge)
Pulsating DC Output
Smoothing
Active Rectification (PFC)
In earlier experiments, various circuits were built. Specifically, the voltage divider (left), the simple diode circuit with series resistor (middle), and a capacitor circuit with series resistor (right) were already described, s. figure 1. In principle, the last two circuits and many more can also be understood as voltage dividers. For this reason, the voltage divider is a central circuit in electrical engineering and is often called a half-bridge.
Another central circuit can be created by placing two half-bridges in series and connecting both through a bridge branch. In this way, one obtains the full bridge or H-bridge (s. figure 2).
From the H-bridge, many different circuits can be derived. figure 2 left shows the Wheatstone measuring bridge, in which the resistor $R_{\rm L}$ can be determined using a potentiometer $R_{\rm 2}$ and a voltmeter. In the right image, the switching full bridge is shown, which can, for example, drive a motor. The middle image shows the bridge rectifier, which will be described in more detail later.
Always pay attention in full-bridge circuits to where the input and output voltages are located.
Both half-bridge and full-bridge are used for rectification in this experiment.
In a half-wave rectifier, only one half-wave of the AC voltage is rectified; the other half-wave is not used. Such a rectifier consists only of a single diode.
During the half-period in which the diode is operated in forward direction, a voltage is built up at the output (s. figure 3). In the second half-period, the diode is operated in reverse direction. If the diode is operated in reverse direction, no current can flow because the diode does not become conductive. As a result, no current can flow through the resistor. Thus, the entire negative voltage of the second half-wave lies across the diode and not across the resistor.
Disadvantages of half-wave rectification are the comparatively large ripple on the DC side and the poor efficiency. In addition, the upstream transformer becomes magnetized because it is only traversed by current in one direction.
Build the half-wave rectifier circuit shown in figure 4 with the diode and the load resistor. Take the transformer output voltage $u_{\rm Sec}$ from the variable low-voltage terminals (L1 and N at your table). The voltages $u_{\rm Sec}$ and $u_{\rm R}$ are to be measured with the oscilloscope. Draw the connection between the circuit and the oscilloscope in figure 4.
Sketch the oscilloscope display with the voltages $u_{\rm Sec}$ and $u_{\rm R}$ in the screen image figure 5.
Also document the settings of the channels used, the time base and the GND line on the left side of the screen image.
Fig. 5
Channel 1: $ \frac{V}{\rm DIV} = $
Channel 2: $ \frac{V}{\rm DIV} = $
Time basis: $ \frac{T}{\rm DIV} = $
Switch now a capacitor (electrolytic capacitor) with 100 µF in parallel to the resistor $R_{\rm L}$ and sketch the voltage curve of $u_{\rm Sec}$ and $u_{\rm R}$ again.
Warning: When using an electrolytic capacitor, observe the correct polarity!
Channel 1: $ \frac{V}{\rm DIV} = $
Channel 2: $ \frac{V}{\rm DIV} = $
Time basis: $ \frac{T}{\rm DIV} = $
Measure the following values with the help of the oscilloscope and enter the results in table 1 (C = 100 µF):
Consider a measure with which the ripple voltage can be reduced. Sketch the circuit with your solution in figure 7 and measure the voltages $u_{\rm Sec}$ and $u_{\rm R}$. Enter these with another color into the screen image shown above figure 6.
Fig. 7
Carry out the corresponding measurements – as above – again on the half-wave rectifier. These were the secondary-side voltage of the transformer $û_{\rm Sec}$, the frequency of the secondary transformer voltage $f_{\rm Sec}$, the peak-to-peak value of the ripple voltage $u_{\rm PP-ripple}$, the ripple frequency $f_{\rm Ripple}$, the average value of the rectified voltage $|ū_{\rm R}|$ and the peak value of the rectified voltage $u_{\rm R,~max}$. Enter the results in the second free line of table 1.
In figure 8 the circuit of a bridge rectifier is shown. Enter the current arrows correctly. Draw the connection between the oscilloscope and the circuit in order to measure the output voltage $u_{\rm R}$ at the rectifier.
Explain why one cannot measure the secondary voltage of the transformer and the output voltage of the bridge rectifier at the same time.
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Build the circuit on the breadboard and connect the oscilloscope. Then sketch the voltage curve before and after the bridge rectifier, i.e. the voltages $u_{rm Sec}$ and $u_{\rm R}$. However, note that you connect the ground of the oscilloscope before or after the bridge rectifier for the respective measurement. Also give the oscilloscope settings used.
Channel 1: $ \frac{V}{\rm DIV} = $
Channel 2: $ \frac{V}{\rm DIV} = $
Time basis: $ \frac{T}{\rm DIV} = $
Now connect a capacitor (electrolytic capacitor) with 100 µF in parallel to the resistor $R_{\rm L}$ and sketch the voltage curve of $u_{rm Sec}$ and $u_{\rm R}$ again in figure 9 with a different color.
Warning: When using an electrolytic capacitor (Elko) the correct polarity must be observed!
Measure the following values with the help of the oscilloscope in the circuit and enter the results into table 2 (100 µF):
Consider a measure by which the ripple voltage can be reduced. Draw the circuit with your found solution into figure 10 and measure the voltage curves $u_{rm Sec}$ and $u_{\rm R}$. Enter these into the screen image figure 9 with a third color.
Carry out the corresponding measurements – as above – again on the bridge rectifier. These were the secondary-side voltage of the transformer $û_{\rm Sec}$, the frequency of the secondary transformer voltage $f_{\rm Sec}$, the peak-to-peak value of the ripple voltage $u_{\rm PP-ripple}$, the ripple frequency $f_{\rm Ripple}$, the average value of the rectified voltage $|ū_{\rm R}|$ and the peak value of the rectified voltage $u_{\rm R,~max}$. Enter the results in the second free line of table 2.
Through the use of a fixed voltage regulator, a regulated DC voltage of 5 V shall now be generated. Draw the corresponding circuit with transformer, bridge rectifier, capacitor, fixed voltage regulator 7805 and resistor into figure 12. Complete the existing circuit with the 7805 voltage regulator and simultaneously record the voltage at the input and output of the fixed voltage regulator with the oscilloscope into the screen image shown below.
Channel 1: $ \frac{V}{\rm DIV} = $
Channel 2: $ \frac{V}{\rm DIV} = $
Time basis: $ \frac{T}{\rm DIV} = $
Determine the required values from table 3 using the oscilloscope at the output of the fixed voltage regulator:
Comparison of the circuits from table 1 and table 2:
Now compare the measured values of the half-wave rectifier circuit with the values of the bridge circuit and document your findings in a few short sentences (advantages, disadvantages).
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Comparison of the circuits from table 2 and table 3:
What additional advantage does the fixed voltage regulator provide with regard to the peak-to-peak value of the ripple voltage and the ripple frequency?
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In a DC network or an AC network with only two live conductors, only a single voltage is available at the end of the line. In contrast, in a three-phase AC network (three-phase current) with the external conductors L1, L2, L3 and the neutral conductor N, the possibility arises to connect to two different voltage levels. The three external conductors can be used individually or together with the neutral conductor to supply electrical loads. This enables the economic supply of consumers with greatly differing power consumption on the same network.
The generator circuit diagram is shown in figure 14.
At the control panel of your laboratory workstation there are sockets. The designations of the sockets are: L1, L2, L3 and N. Connect these sockets to your breadboard.
Warning: There is a risk of short circuit!
Sketch the voltages $U_{\rm 1}$, $U_{\rm 2}$ and $U_{\rm 3}$ using the oscilloscope. Enter all three line-to-neutral voltages into a single screen image and use a different color for each external conductor. Also label the waveforms with the corresponding voltages. To do this, measure $U_{\rm 1}$ and $U_{\rm 2}$ as well as $U_{\rm 1}$ and $U_{\rm 3}$ simultaneously. State the oscilloscope settings you used.
Fig. 15
L1: $ \frac{V}{\rm DIV} = $
L2: $ \frac{V}{\rm DIV} = $
L3: $ \frac{V}{\rm DIV} = $
Time basis: $ \frac{T}{\rm DIV} = $
Draw now the phasor diagram of the voltages $U_{\rm L1-N}$, $U_{\rm L2-N}$ and $U_{\rm L3-N}$. Then complete your phasor diagram with the line-to-line voltages $U_{\rm L1-L2}$, $U_{\rm L2-L3}$ and $U_{\rm L3-L1}$. How large are these voltages?
The circuit shown in figure 17 is a three-phase midpoint circuit. Build this three-phase rectifier circuit on the breadboard.
Warning: Pay attention not to include to short circuits via the oscilloscope GND when building the circuit!
Enter into the three-phase midpoint circuit, s. figure 17, the rectified voltage and the current. Now connect the oscilloscope to the built circuit so that the output voltage at the rectifier can be displayed together with $U_{\rm 1}$ or $U_{\rm 2}$ or $U_{\rm 3}$. Label the waveforms with the corresponding voltages.
Please draw the oscilloscope screen image in another color into the diagram figure 15.
Which maximum and minimum values of the rectified voltage occur?
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What is the average value of the rectified voltage?
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How large is the ripple frequency?
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Build the three-phase bridge rectifier circuit shown in figure 18 and enter the rectified voltage and the current into figure 18.
Warning: Pay attention to short circuits when building the circuit!
Connect the oscilloscope so that the voltage after the three-phase bridge can be measured. Sketch the oscilloscope screen image, s. figure 19 and label the waveforms with the corresponding voltages. Give the oscilloscope settings used.
Fig. 19
Channel 1: $ \frac{V}{\rm DIV} = $
Time basis: $ \frac{T}{\rm DIV} = $
Which maximum and minimum values of the rectified voltage occur?
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What is the average value of the rectified voltage?
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How large is the ripple frequency?
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Now connect a capacitor (electrolytic capacitor) with 100 µF in parallel to the load resistor and sketch the oscilloscope screen image, s. figure 20. Label the waveforms with the corresponding voltages. Give the oscilloscope settings used:
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Warning: When using an electrolytic capacitor (Elko) the correct polarity must be observed!
Fig. 20
Channel 1: $ \frac{V}{\rm DIV} = $
Time basis: $ \frac{T}{\rm DIV} = $
Which maximum and minimum values of the rectified voltage occur?
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What is the average value of the rectified voltage?
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How large is the ripple frequency?
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Finally, compare all measured circuits and explain the advantages and disadvantages of each circuit. Name one application for each circuit.
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For this experiment you should
An interactive visualization of a full-bridge rectifier can be found here.