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MAX20745 Datasheet(PDF) 21 Page - Maxim Integrated Products |
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MAX20745 Datasheet(HTML) 21 Page - Maxim Integrated Products |
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21 / 26 page ![]() For proper OCP operation of the regulator, it is important that IPK never exceeds the saturation current rating of the inductor (ISAT). It is recommended that a margin of at least 20% is included between IPK and ISAT as shown in Equation 15. Equation 15: SAT PK I 1.2 I >× Also, note that during a hard VOUT short circuit, IOUTRIPPLE increases because VOUT went to zero in Equation 10. Finally, the power dissipation of the inductor influences the regulation efficiency. Losses in the inductor include core loss, DC resistance loss and AC resistance loss. For the best efficiency, use inductors with core material exhibiting low loss in the range of 0.5MHz to 2MHz and low-winding resistance. Table 9 provides a summary of recommended inductor suppliers and part numbers. Output Capacitor Selection The minimum recommended output capacitance for sta- bility is given in the Control-Loop Stability section and is normally implemented using several 100µF 1206 (or simi- lar) MLCCs. For low slew rate transient loads, RGAIN_EFF determines the VOUT_ERROR for a given load step per the small-signal model as discussed above. In this case, COUT has no effect on the VOUT_ERROR. However, in the event that the slew rate of the load tran- sient greatly exceeds the slew rate of the inductor current, the transient VOUT error can be larger than predicted by the small-signal model. In this case, the VOUT loading and unloading transients can be approximated by taking the larger result between Equation 7 and Equation 16. Equation 16: ( ) 2 OUTRIPPLE OUT STEP OUT DDH OUT 2 OUTRIPPLE OUT STEP H_ ON STEP OUT OUT OUT I LI 2 LOADINGTRANSIENT(V) 2C V V I LI t 2 UNLOADINGTRANSIENT(V) I 2C V C × + = ×× − × + = +× ×× In order to meet an aggressive transient specification, COUT may have to be increased and/or LOUT may have to be decreased. However, note that decreasing LOUT results in larger inductor ripple current and thus decreased efficiency and increased output ripple. Output voltage ripple is another important consideration in the selection of output capacitors. For a buck regula- tor operating in CCM, the total voltage ripple across the output capacitor bank can be approximated as the sum of three voltage waveforms: 1) the triangle wave that results from multiplying the AC ripple current by the ESR, 2) the square wave that results from multiplying the ripple cur- rent slew rate by the ESL and 3) the piece wise quadratic waveform that results from charging and discharging the output capacitor. Although the phasing of these three components does impact the total output ripple, a com- mon approximation is to ignore the phasing and to find the upper bound of the peak-to-peak ripple by summing all three components, as shown in Equation 17. Equation 17: OUTRIPPLE DDH PP OUTRIPPLE OUT SW OUT I V V ESR(I ) ESL L 8f C = + + ×× where: ESR = Equivalent series resistance at the output IOUTRIPPLE = Peak-to-peak inductor current ripple ESL = High-frequency equivalent series inductance at output VDDH = Input voltage LOUT = Output inductance fSW = Switching frequency COUT = Output capacitance In a typical MAX20745 application with a bank of 0805, X5R, 6.3V, and 22µF output capacitors, these three com- ponents are roughly equal. The ESL effect of an output capacitor on output voltage ripple cannot be easily estimated from the resonant fre- quency; the high-frequency (10MHz or above) impedance of that capacitor should be used. PCB traces and vias in the VOUT/GND loop contribute additional parasitic induc- tance. The final considerations in the selection of output capaci- tors are ripple current rating and power dissipation. Using a conservative design approach, the output capacitors should be designed to handle the maximum peak-to-peak AC ripple current experienced in the worst-case sce- nario. Because the recommended output capacitors have extremely low-ESR values, they are typically rated well above the current and power stresses seen here. For the triangular AC ripple current at the output, the total RMS cur- rent and power is given by Equation 18 and Equation 19. MAX20745 Integrated, Step-Down Switching Regulator www.maximintegrated.com Maxim Integrated │ 21 |
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