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AN-42047 Datasheet(PDF) 2 Page - Fairchild Semiconductor |
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AN-42047 Datasheet(HTML) 2 Page - Fairchild Semiconductor |
2 / 11 page AN-42047 APPLICATION NOTE 2 REV. 0.9.0 8/19/04 than the capacitor voltage VCIN. If CIN is designed using the input voltage frequency, the current will look much closer to the input waveform (load dependent); however, any little interruption on the mainline will cause the entire system to react negatively. In saying that, in designing a SMPS, the hold-up time for CIN is designed to be greater than the fre- quency of VIN, so that if there is a glitch in VIN and a few cycles are missed, CIN will have enough energy stored to continue to power its load. Figure 4. SMPS Input Without PFC Figure 5 represents a theoretical result of VCIN(t) (shown in the circuit in Figure 4) with a very light load, and hence, very little discharge of CIN. As the load impedance increases, there will be more droop from VCIN(t) between subsequent peaks, but only a small percentage with respect to the overall VIN (e.g. with the input being 120V, maybe a 3-5 volt droop. As previously stated, CIN will only charge when VIN is greater than its stored voltage, meaning that a non-PFC cir- cuit will only charge CIN a small percentage of the overall cycle time. Figure 5. VIN with Charging CIN After 90 degrees (Figure 6), the half cycle from the bridge drops below the capacitor voltage (CIN); which back biases the bridge, inhibiting current flow into the capacitor (via VIN). Notice how big the input current spike of the inductor is. All the circuitry in the supply chain (the wall wiring, the diodes in the bridge, circuit breakers, etc) must be capable of carrying this huge peak current. During these short periods the CIN must be fully charged, therefore large pulses of cur- rent for a short duration are drawn from VIN. There is a way to average this spike out so it can use the rest of the cycle to accumulate energy, in essence smoothing out the huge peak current, by using power factor correction. Figure 6. Voltage and Current Waveforms in a Simple Rectifier Circuit In order to follow VIN more closely and not have these high amplitude current pulses, CIN must charge over the entire cycle rather than just a small portion of it. Today’s non-linear loads make it impossible to know when a large surge of cur- rent will be required, so keeping the inrush to the capacitor constant over the entire cycle is beneficial and allows a much smaller CIN to be used. This method is called power factor correction. Boost Converters the Heart of Power Factor Correction Boost converter topology is used to accomplish this active power-factor correction in many discontinuous/continuous modes. The boost converter is used because it is easy to implement and works well. The simple circuit in Figure 7 is a short refresher of how inductors can produce very high voltages. Initially, the inductor is assumed to be uncharged, so the voltage VO is equal to VIN. When the switch closes, the current (IL) gradually increases through it linearly since: Voltage (VL) across it increases exponentially until it stabi- lizes at VIN. Notice the polarity of the voltage across the inductor, as it is defined by the current direction (inflow side is positive). When the switch opens causing the current to change from Imax to zero (which is a decrease, or a negative slope). Looking at it mathematically: or L times the change in current per unit time, the voltage approaches negative infinity (the inductor reverses polarity). Because the inductor is not ideal, it contains some amount of series resistance, which loads this “infinite” voltage to a finite number. With the switch open, and the inductor dis- charging, the voltage across it reverses and becomes additive with the source voltage VIN. If a diode and capacitor were connected to the output of this circuit, the capacitor would charge to this high voltage (perhaps after many switch cycles). This is how boost converters boost voltage, as shown in Figure 8. V1 D1 Cin R1 + – RTN Vo (to PWM) 50 Time (s) 100 0 0 100 130 -100 -130 Vin(t) Vc(t) V Input Voltage (Full Rectified) Input Current Charging Bulk Input Capacitor Voltage (Vcin) 0 180 90 270 360 Deg ∫ = dt V L I L L 1 . t i L dt di L V L ∆ ∆ ≈ = , |
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