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ADDC02812DA датащи(PDF) 12 Page - Analog Devices |
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ADDC02812DA датащи(HTML) 12 Page - Analog Devices |
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12 / 20 page ![]() –12– ADDC02812DA/ADDC02815DA REV. A Incremental Negative Resistance: A POL converter is designed to hold its output voltage constant no matter how its input volt- age varies. Given a constant load current, the power drawn from the input bus is therefore also a constant. If the input voltage increases by some factor, the input current must decrease by the same factor to keep the power level constant. In incremental terms, a positive incremental change in the input voltage results in a negative incremental change in the input current. The POL converter therefore looks, incrementally, as a negative resistor. The value of this negative resistor at a particular operating point, VIN, IIN, is: R N = –V IN I IN Note that this resistance is a function of the operating point. At full load and low input line, the resistance is its smallest, while at light load and high input line, it is its largest. Potential System Instability: The preceding analysis assumes dc voltages and currents. For ac waveforms the incremental input model for the POL converter must also include the effects of its input filter and control loop dynamics. When the POL con- verter is connected to a power source, modeled as a voltage source, VS, in series with an inductor, LS, and some positive resistor, RS, the network of Figure 25 results. LP CP –|RN| ADI DC/DC CONVERTER LS RS VS INPUT TERMINALS Figure 25. Model of Power Source and POL Converter Connection The network shown in Figure 25 is second order and has the following characteristic equation: s2(LS + LP )C + s (LS + LP ) –|RN| + R SCP +1 = 0 For the power delivery to be efficient, it is required that RS << RN. For the system to be stable, however, the following relation- ship must hold: CP|RN|> (LS + LP ) RS or RS > (LS + LP ) CP|RN| Notice from this result that if (LS + LP) is too large, or if RS is too small, the system might be unstable. This condition would first be observed at low input line and full load since the abso- lute value of RN is smallest at this operating condition. If an instability results and it cannot be corrected by changing LS or RS, such as during the MIL-STD-461D tests due to the LISN requirement, one possible solution is to place a capacitor across the input of the POL converter. Another possibility is to place a small resistor in series with this extra capacitor. The analysis so far has assumed the source of power was a volt- age source (e.g., a battery) with some source impedance. In some cases, this source may be the output of a front-end (FE) converter. Although each FE converter is different, a model for a typical one would have an LC output filter driven by a voltage source whose value was determined by the feedback loop. The LC filter usually has a high Q, so the compensation of the feed- back loop is chosen to help dampen any oscillations that result from load transients. In effect, the feedback loop adds “positive resistance” to the LC network. When the POL converter is connected to the output of this FE converter, the POL’s “negative resistance” counteracts the effects of the FE’s “positive resistance” offered by the feedback loop. Depending on the specific details, this might simply mean that the FE converter’s transient response is slightly more oscil- latory, or it may cause the entire system to be unstable. For the ADDC02812DA and ADDC02815DA, LP is approxi- mately 1 µH and C P is approximately 4 µF. Figure 12 shows a more accurate depiction of the input impedance of the converter as a function of frequency. The negative resistance is, itself, a very good incremental model for the power state of the con- verter for frequencies into the several kHz range (see Figure 12). |
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