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选择合适的系列电压基准源的绝对精度电压输出

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Parameter
Design A
Design B
Design C
Design D

Main Design Objectives

Low cost, loose accuracy
High absolute accuracy and precision
One-time calibrated, low drift
Low voltage, battery powered, moderate accuracy

Example Application

Consumer audio device
Lab instrument
Digital offset and gain adjustment
Portable instrument

DAC

MAX5304,
10-bit single
MAX5170,
14-bit single
MAX5154,
12-bit dual
MAX5176,
12-bit single

DAC Output

Force/sense gain set to 1
Fixed gain = 1.638
Fixed gain = 2
Fixed gain = 1.638

Voltage Reference

MAX6102
MAX6325
MAX6162
A grade
MAX6190
A grade

Reference Voltage

2.5V
2.5V
2.048V
1.25V

Reference Initial Accuracy

0.4% or 4000ppm
Not critical due to gain calibration
Not critical due to gain calibration
0.16% or 1600ppm

Selected Reference Tempco (maximum)

75ppm°C
1ppm/°C
5ppm/°C
5ppm/°C
Reference-Load Regulation
0.9mV/mA
6ppm/mA
0.9mV/mA
0.5μV/μA
Temperature Range
0°C to 70°C (commercial)
0°C to 70°C (commercial)
-40°C to 85°C (extended)
15°C to 45°C ( commercial)
Signal BW
10Hz to 10kHz
DC to 1kHz
DC to 10Hz
DC to 10Hz
DAC Calibration
None
Annual (gain and offset)
One-time factory (gain and offset)
None

Max Error Target

15625ppm (16LSB @ 10 bits)
122ppm (2LSB @ 14 bits)
977ppm (4LSB @ 12 bits)
3906ppm (16LSB @ 12 bits)

Each example is analyzed, focusing on the specifications that apply to that particular design. The results of this analysis, along with the results of the previous section, are summarized in an error budget in Table 5.

It is most convenient to do the error-budget accounting in ppm, although this could be done equivalently in other units such as %, mV, or LSBs. It's important to apply the proper scaling and to use the proper normalization factor to get the correct error values. Reference error terms can be equivalently calculated relative to the reference voltage or the DAC output voltage. For example, if we assume a reference error of 2.5mV (noise, drift, etc.) and a reference voltage of 2.5V, we get the following:
Reference Output Error = 106 × 2.5mV / 2.5V = 1000ppm
If we assume that the DAC output amplifier has a gain of 2.0, both the error and the reference voltage are scaled, so we get the same result at the DAC output (5V full-scale range):
DAC Output Error = 106 × (2.5mV × 2) / (2.5V × 2) = 1000ppm
Table 5. Error-Budget Analysis
Parameter
Design A
Design B
Design C
Design D

Main Design Objectives

Low cost, loose accuracy
High absolute accuracy and precision
One-time calibrated, low drift
Low voltage, battery powered, moderate accuracy

Example Application

Consumer audio device
Lab instrument
Digital offset and gain adjustment
Portable instrument

Reference Initial Error

4000ppm
-
-
1600ppm

Reference/DAC Post- Calibration Error

-
0ppm
244ppm
-

Reference Tempco Error

5250ppm
70ppm
625ppm
150ppm

Reference Temperature Hysteresis

130ppm
20ppm
80ppm
75ppm

Reference Long-Term Stability

100ppm
30ppm
160ppm
100ppm

Reference Load-Regulation Error

50ppm
1ppm
129ppm
28ppm
Reference Line-Regulation Error
120ppm
0ppm
0ppm
58ppm
Reference Output Noise
17ppm
2ppm
5ppm
10ppm
DAC INL
3906ppm
61ppm
122ppm
488ppm
DAC Gain Error
1953ppm
0ppm
-
1953ppm
DAC Gain TC
70ppm
-
500
-
DAC Noise
-
1ppm
-
0ppm
Worst-Case Error
15596ppm
184ppm
1865ppm
4462ppm
Root Sum Square Error
7917ppm
100ppm
874ppm
2580ppm< /FONT>
Target Error
15625ppm
122ppm
977ppm
3906 ppm
Worst-Case Margin
29ppm
-62ppm
-888ppm
-556ppm
Root Sum Square Margin
7708ppm
22ppm
103ppm
1326ppm

Design A: Low Cost, Loose Accuracy

No calibration or trimming is planned for Design A, so the MAX6102 initial error of 4000ppm (or 0.4%) directly becomes part of the budget, as does the 5250ppm due to the voltage-reference tempco (70°C × 75ppm/°C). The typical MAX6102 output-voltage temperature-hysteresis specification is also used directly in the error budget (keeping in mind that this is a typical value if we find ourselves with a design having marginal accuracy). For output-voltage long-term stability, we assume twice the MAX6102 1000-hour specification (2 × 50ppm = 100ppm), which is fairly conservative, as it's usually much better after the first 1000 hours. A conservative estimate here at least partially offsets the typical specification used for temperature hysteresis.

To calculate the variation in reference voltage caused by load regulation, we need to know the worst-case range of currents that the voltage reference supplies to the DAC's reference input. In Step 2, we determined the maximum DAC reference current that the MAX6102 would have to drive: 140μA. The minimum current is close to 0, as the MAX5304 reference input is effectively an open circuit (several GΩ input impedance) when the DAC code value is 0. This means the total output-current variation that the MAX6102 sees is 140μA, and this value should be used for the load-regulation calculation:

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