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AD650JPZ датащи(PDF) 13 Page - Analog Devices |
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AD650JPZ датащи(HTML) 13 Page - Analog Devices |
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13 / 20 page ![]() Data Sheet AD650 Rev. E | Page 13 of 20 Other circuit components do not directly influence the accuracy of the VFC over temperature changes as long as their actual values are not as different from the nominal value as to preclude operation. This includes the integration capacitor CINT. A change in the capacitance value of CINT simply results in a different rate of voltage change across the capacitor. During the integration phase (see Figure 8), the rate of voltage change across CINT has the opposite effect that it does during the reset phase. The result is that the conversion accuracy is unchanged by either drift or tolerance of CINT. The net effect of a change in the integrator capacitor is simply to change the peak-to-peak amplitude of the sawtooth waveform at the output of the integrator. The gain temperature coefficient of the AD650 is not a constant value. Rather, the gain TC is a function of both the full-scale frequency and the ambient temperature. At a low full-scale frequency, the gain TC is determined primarily by the stability of the internal reference (a buried Zener reference). This low speed gain TC can be quite effective; at 10 kHz full scale, the gain TC near 25°C is typically 0 ± 50 ppm/°C. Although the gain TC changes with ambient temperature (tending to be more positive at higher temperatures), the drift remains within a ±75 ppm/°C window over the entire military temperature range. At full-scale frequencies higher than 10 kHz, dynamic errors become much more important than the static drift of the dc reference. At a full-scale frequency of 100 kHz and above, these timing errors dominate the gain TC. For example, at 100 kHz full-scale frequency (RIN = 40 kΩ and COS = 330 pF) the gain TC near room temperature is typically −80 ±50 ppm/°C, but at an ambient temperature near 125°C, the gain TC tends to be more positive and is typically 15 ±50 ppm/°C. This information is presented in a graphical form in Figure 15. The gain TC always tends to become more positive at higher temperatures. Therefore, it is possible to adjust the gain TC of the AD650 by using a one-shot capacitor with an appropriate TC to cancel the drift of the circuit. For example, consider the 100 kHz full-scale frequency. An average drift of −100 ppm/°C means that as temperature is increased, the circuit produces a lower frequency in response to a given input voltage. This means that the one-shot capacitor must decrease in value as temperature increases in order to compensate the gain TC of the AD650; that is, the capacitor must have a TC of −100 ppm/°C. Now consider the 1 MHz full-scale frequency. 100 –50 10kHz 100kHz 1MHz –25 0 25 50 75 100 125 0 –100 –200 –300 –400 TEMPERATURE (°C) Figure 15. Gain TC vs. Temperature It is not possible to achieve much improvement in performance unless the expected ambient temperature range is known. For example, in a constant low temperature application such as gathering data in an Arctic climate (approximately −20°C), a COS with a drift of −310 ppm/°C is called for in order to compensate the gain drift of the AD650. However, if that circuit should see an ambient temperature of 75°C, then the COS capacitor would change the gain TC from approximately 0 ppm to 310 ppm/°C. The temperature effects of these components are the same when the AD650 is configured for negative or bipolar input voltages, and for F/V conversion as well. NONLINEARITY SPECIFICATION The linearity error of the AD650 is specified by the endpoint method. That is, the error is expressed in terms of the deviation from the ideal voltage to frequency transfer relation after calibrating the converter at full scale and zero. The nonlinearity varies with the choice of one-shot capacitor and input resistor (see Figure 10). Verification of the linearity specification requires the availability of a switchable voltage source (or a DAC) having a linearity error below 20 ppm, and the use of very long measurement intervals to minimize count uncertainties. Every AD650 is automatically tested for linearity, and it is not usually necessary to perform this verification, which is both tedious and time consuming. If it is required to perform a nonlinearity test either as part of an incoming quality screening or as a final product evaluation, an automated bench- top tester proves useful. Such a system based on Analog Devices’ LTS-2010 is described in “V-F Converters Demand Accurate Linearity Testing,” by L. DeVito, (Electronic Design, March 4, 1982). The voltage-to-frequency transfer relation is shown in Figure 16 and Figure 17 with the nonlinearity exaggerated for clarity. The first step in determining nonlinearity is to connect the endpoints of the operating range (typically at 10 mV and 10 V) with a straight line. This straight line is then the ideal relationship that is desired from the circuit. The second step is to find the difference between this line and the actual response of the circuit at a few points between the endpoints—typically ten intermediate points suffices. The difference between the actual and the ideal response is a frequency error measured in hertz. Finally, these frequency errors are normalized to the full-scale frequency and expressed either as parts per million of full scale (ppm) or parts per hundred of full scale (%). For example, on a 100 kHz full scale, if the maximum frequency error is 5 Hz, the nonlinearity is specified as 50 ppm or 0.005%. Typically on the 100 kHz scale, the nonlinearity is positive and the maximum value occurs at about midscale (Figure 16). At higher full-scale frequencies, (500 kHz to 1 MHz), the nonlinearity becomes “S” shaped and the maximum value can be either positive or negative. Typically, on the 1 MHz scale (RIN = 16.9 kΩ, COS = 51 pF) the nonlinearity is positive below about 2/3 scale and is negative above this point. This is shown graphically in Figure 17. |
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