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NJM4151
-
-Ver.2012-10-24
This pulse is used to the microprocessor status monitor. After the counter output is latched, the counter is reset by a
reset pulse. Then becomes the first status again. This alternate get started the counter under the action of
microprocessor instructions. The best logic sequence is determined by individual applications. To illustrate the calculation
of the scale factor, try to assume the resolution of 8 bits at 1 / 60 s convert time. Maximum output will be 1+2+4+8+16+
32+64+128=255. The maximum output frequency is 255 × 60Hz, and 15.3kHz.
Accuracy and stability of the ADC is determined by NJM4151 (VFC) chip, an external R,C components, and the timing
circuit. Please discuss the error at the following contents: offset, scale factor, linearity, noise. Please consider that there is
uncertainty of ± 0.195% for to put into the prediction error. The approximate ADC has linearity error of ± 1 / 2 LSB at
corresponding to ± 0.195%. NJM4151 can easily design by linearity of ± 0.05% or linearity of ± 0.1%. Most of linearity is
not an issue. Offset drift is determined by input offset drift of the external OP-AMP. So in most cases is very small. The
largest source of error are gain drift of NJM4151, and temperature coefficient of external R,C components. NJM4151 has
a gain drift of 100ppm / °C average approximately. Error goal of 100ppm / °C can be improved by choosing the external
components very well. At 200ppm / °C stability of the timing, gain drift of the total will be 400ppm / °C. This is the
maximum gain variation of 2.8% at 70°C from 0°C. If the ADC gain drift is too high, you should try and see the power of
the microprocessor. Coupled to the input of the VFC at the reference value of zener diodes of low drift at periodically. To
calculate the gain error, impress the digital value of the supplied reference voltage to microprocessor and memory circuit.
It is easy. The correct term of scale factor calculated is used to correct gain drift.
The computer can be used to remove noise. It is time and again to convert the same signal voltage. Next, remove the
ones far off the average. Then calculate the average. Using computer technology to all of these applications are not
required. However, it is often used to improve the accuracy of the system without increasing the cost of the hardware set.
NJM4151 is achieved ADC by a very low cost channel. The accuracy of the system conforms to the resolution of the 8-bit.
If necessary, Computer receives the data conversion will reduce in many errors. It can be used to improve the overall
accuracy of the system.
4. ADC for proportional meter
The accuracy of the systems is better on used proportional method, for measurement equipment. Use the NJM4151,
Figure 13 shows the proportion by weight measurement system. First, the strain gauge bridge circuit, and the cells of
weight detecting detect the weight. Then generates a difference voltage. The Difference voltage (VD) for the converting
bridge approximated VB∆R / RT in a small range of resistance changes of strain - gauge. Necessary information is ∆R /
RT and the voltage (VB) across the bridge must be stable. Instrumentation - amplifier amplify the low input differential
voltage (VD). It is used to eliminate the common mode input voltage. The voltage across the bridge (VB) converted to
frequency (fB). Then, the output voltage amplitude (V0) converted to frequency (f0). Hereby, ADC is designed for
proportional meter. The voltage across the bridge converter is 1Hz / V. Amplifier voltage converter is 1kHz / V conversion
factor. Proportional counter and frequency meter type of proportional will be used to convert frequency ratio f0/fB. The
first advantage of conversion technology by the proportional method is that it is independent of the voltage across the
bridge. Frequency (fB) is proportional to the bridge voltage (VB). Output frequency (f0) is proportional to the VB. f0/fB is
independent of VB, only proportional to ∆R / RT.
Figure 13. Proportional meter system
Instruments Amplifier
Parallel Digital Output
Proportional
Frequency
Meter
or
Proportional
Counter
Converter
Converter
1kHz/V
Scale
-10V Typical value
Read Span 000 to 999