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L6983 数据表(PDF) 32 Page - STMicroelectronics |
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L6983 数据表(HTML) 32 Page - STMicroelectronics |
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32 / 63 page ![]() In case of negligible ESR (MLCC capacitor), the equation of CIN as a function of the target VPP can be written as follows: CIN= IOUT VPP∙FSW∙ 1−Dη ∙Dη (37) Considering η = 1 this function has its maximum in D = 0.5: CINmin= IOUT 4∙VPPMAX∙FSW (38) Typically, CIN is dimensioned to keep the maximum peak-peak voltage across the input filter in the order of 5% VINMAX. In the following table, some suitable capacitor part numbers are listed. Table 9. Capacitor part numbers Manufacturer Series Size Cap value (µF) Rated voltage (V) TDK CGA5L3X5R1H106K160AB 1206 10 50 C3216X5R1H106K160AB 1206 10 50 Murata GRT31CR61H106KE01 1206 10 50 8.5.2 Inductor selection The inductor current ripple flowing into the output capacitor determines the output voltage ripple. Usually the inductor value is selected in order to keep the current ripple lower than 20% - 40% of the output current over the input voltage range. The inductance value can be calculated by the following equation: ∆IL=VIN−VOUT L ∙TON=VOUTL∙TOFF (39) Where TON and TOFF are the on and off time of the internal power switch. The maximum current ripple, at fixed VOUT, is obtained at maximum TOFF that is at minimum duty cycle. So fixing ΔIL = 20% to 40% of the maximum output current, the minimum inductance value can be calculated: Lmin= VOUT ∆ILMAX∙1−Dmin FSW (40) In order to prevent the sub-harmonic instability in the peak current control loop, a slope compensation mechanism is internally implemented. This implies two limits on the inductor selection. In order to avoid poor slope compensation or over slopping with a pole coming back into the BW degrading phase margin, the inductor should be designed so that: 0.4≤QP≤1.33 (41) Where QP has been defined in Section 7.1 GCO(s) control to output transfer function. Given the QP defined range the inductor should be selected with a value between LSLOPE,min=VIN,MAX−VOUT Se ∙ 1π∙QP,MAX+12 1− VOUT VIN,MAX −1 (42) and: LSLOPE,MAX=VIN,min−VOUT Se ∙ 1π∙QP,min+12 1− VOUT VIN,min −1 (43) In order to have the correct ripple, avoid sub-harmonic instability or over slopping, the selected inductor should satisfy every reported conditions. The peak current through the inductor is given by: L6983 Design of the power components DS13116 - Rev 1 page 32/63 |
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