Improvement of the circuit for measuring capacitance using DT9205 multimeter
This paper introduces a circuit and the measured results of improving the oscillator in the measurement circuit to reduce the error of capacitance measurement by digital multimeter DT9205 from ±(3%+3) to ±1%.
Keywords: multimeter; capacitance; measurement; error
Nanjing University, Na njing 210093, China)
The first stage consists of C1, C2, R1, R2, R3, R4 and op amp N3A3, which is a typical Wien bridge oscillator. When R1=R2, C1=C2, the fundamental frequency of the output waveform of the circuit can be estimated as
Its negative feedback gain
Since the circuit does not have the ability to automatically adjust from A1F>3 to A1F=3, the output of the circuit is a limited "sine wave" in steady state, with large harmonic distortion, that is, in addition to f1, there are also harmonic components such as f2=2f1≈812Hz and f3=3f1≈1218Hz. The waveform obtained by EWB simulation is shown in Figure 3, and its peak value V01m≈VCC, where VCC is the DC bias voltage of the op amp.
R7 is an adjustable resistor. Adjusting R7 can adjust the gain of the amplifier circuit, which is used for calibration of the entire capacitance measurement circuit. The amplification factor of this stage is 0.02~0.04, and the output V02 is an approximate square wave with an amplitude of tens of millivolts.
The third stage is composed of D1, D2, D3, D4, R8, R9, R10, R11, R12 and N3A1 to form an active differential circuit. The output
Rn is the resistor selected by the band switch, and Cx is the capacitor to be measured. It can be seen from formula (4) that if V02 is a sine wave, the effective value of V03 is proportional to Cx. Therefore, the measurement of capacitance is converted into the measurement of the effective value of AC voltage. In the actual circuit, the four diodes make the input waveform of this stage further tend to a square wave. The advantage of this is that the entire capacitance measurement circuit has better thermal stability.
Considering the frequency characteristics of the op amp, the op amp is regarded as a first-order unit, and the differential circuit is a second-order system. Since the open-loop gain of the op amp is very large, the quality factor Q value of the closed-loop circuit is very high, which can reach several tens, and its amplitude-frequency characteristic curve has a large peak. Take Rn=1kΩ, Cx=1μF, and use EWB simulation to obtain the amplitude-frequency characteristic of the differential circuit. There is a peak at f=12.2kHz. The gain at this peak is about 30dB higher than the gain of the amplitude-frequency characteristic curve of the ideal differential circuit. When the frequency is greater than 12.2kHz, the gain drops sharply. The frequency band of the limited "sine wave" output by the first-stage Wien bridge oscillator is very wide. The high-order harmonic components in the limited "sine wave" after differentiation have a greater gain than the fundamental wave, which causes serious distortion of the waveform and obvious oscillation of the time domain waveform.
The fourth stage is composed of C3, C4, R13, R14, R15 and op amp N3A2, which is an infinite gain multi-feedback active second-order bandpass filter circuit with a center frequency of
If the filter can filter out the high-order harmonics in V03, then in principle, the capacitance measurement method is error-free. However, the quality factor of the actual filter
can only reduce the high-order harmonic components in V03, but cannot basically filter them out, which causes errors in capacitance measurement.
In addition, the capacitance measurement range of this circuit can only reach 2μF. Due to the limited output current of ordinary op amps, there are other problems in the 200μF range, which will not be discussed here.
The experimentally measured second harmonic distortion of the output sine wave is 0.5%.
Since a nonlinear diode is used in the sine wave generator, and the temperature characteristic of the diode is about -2.5mV/℃, the temperature effect must be improved. The effect of temperature on the circuit is shown in Table 1.
When R4 does not change much, the relationship between V01m and R4 simulated by EWB is shown in Table 2. As can be seen from Table 2, R4 has an approximately linear relationship with V01m when it is between 8.2kΩ and 9.1kΩ.
If an 8.2kΩ thermistor is used, the temperature coefficient is 0.00113. The results of the EWB simulation after improvement are shown in Table 3. =?0.000758V/℃, even if the temperature changes from -13℃ to 37℃, the V01m error is within 0.7% (change 10℃), which can fully meet the requirements. In fact, R4 can be replaced by a thermistor and an ordinary resistor in parallel, and the appropriate parallel resistance value can be selected according to the temperature coefficient of the thermistor. R3 can also be changed to a thermistor and an ordinary resistor in parallel, and the calculation of the resistance value and temperature coefficient is the same as the above method.
The second part is a voltage follower. Its input and output relationship is: R7 is used to adjust the amplification factor. The voltage is attenuated by 10 to 20 times. The third part is a differential circuit, and the fourth part is a second-order bandpass filter circuit, which is not modified.
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