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LTC1968 датащи(PDF) 14 Page - Linear Technology |
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LTC1968 датащи(HTML) 14 Page - Linear Technology |
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14 / 28 page ![]() 14 LTC1968 1968f 100mV to 110mV (+10%) and back (–10%), the step responses are essentially the same as a standard expo- nential rise and decay between those two levels. In such cases, the time constant of the decay will be in between that of the rising edge and falling edge cases of Figure 10. Therefore, the worst case is the falling edge response as it goes to zero, and it can be used as a design guide. Figure 11 shows the settling accuracy vs settling time for a variety of averaging capacitor values. If the capacitor value previously selected (based on error requirements) gives an acceptable settling time, your design is done. But with 220µF, the settling time to even 10% is a full 10 seconds, which is a long time to wait. What can be done about such a design? If the reason for choosing 220µF is to keep the DC error with a 200mHz input less than 0.1%, the answer is: not much. The settling time to 1% of 20 seconds is just 4 cycles of this extremely low frequency. Averaging very low frequency signals takes a long time. However, if the reason for choosing 220µF is to keep the peak error with a 10Hz input less than 0.2%, there is another way to achieve that result with a much improved settling time. APPLICATIO S I FOR ATIO TIME (SEC) 0 0 20 40 60 80 100 120 0.10 0.20 0.30 0.40 1968 F10a 0.50 CAVE = 10µF Figure 10a. LTC1968 Rising Edge with CAVE = 10µF Figure 10b. LTC1968 Falling Edge with CAVE = 10µF Figure 11. Settling Time vs Cap Value, One Cap Averaging TIME (SEC) 0 0 20 40 60 80 100 120 0.20 0.40 0.60 0.80 1968 F10b 1 CAVE = 10µF SETTLING TIME (SEC) 0.01 0.1 1 10 110 0.1 100 1968 F11 C = 0.1µF C = 0.22µF C = 0.47µF C = 1µF C = 2.2µF C = 4.7µF C = 10µF C = 22µF C = 47µF C = 100µF C = 220µF |
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