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ADP5054ACPZ-R7 数据表(PDF) 21 Page - Analog Devices |
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ADP5054ACPZ-R7 数据表(HTML) 21 Page - Analog Devices |
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21 / 31 page ![]() Data Sheet ADP5054 Rev. B | Page 21 of 31 SOFT START SETTING The buck regulators in the ADP5054 include soft start circuitry that ramps the output voltage in a controlled manner during startup, thereby limiting the inrush current. To set the soft start time to a value of 2 ms or 16 ms, connect a resistor divider from the CFG12 pin or the CFG34 pin to the VREG pin and ground (see the Soft Start section). INDUCTOR SELECTION The inductor value is determined by the operating frequency, input voltage, output voltage, and inductor ripple current. Using a small inductor yields faster transient response but degrades efficiency due to the larger inductor ripple current. Using a large inductor value yields a smaller ripple current and better efficiency but results in slower transient response. Thus, a trade-off must be made between transient response and efficiency. As a guideline, the inductor ripple current, ΔIL, is typically set to a value from 30% to 40% of the maximum load current. The inductor value can be calculated using the following equation: L = ((VIN − VOUT) × D)/(ΔIL × fSW) where: VIN is the input voltage. VOUT is the output voltage. D is the duty cycle (D = VOUT/VIN). ΔIL is the inductor ripple current. fSW is the switching frequency. The ADP5054 has internal slope compensation in the current loop to prevent subharmonic oscillations when the duty cycle is greater than 50%. The inductor peak current is calculated using the following equation: IPEAK = IOUT + (ΔIL/2) The saturation current of the inductor must be larger than the peak inductor current. For ferrite core inductors with a fast saturation characteristic, the saturation current rating of the inductor must be higher than the current-limit threshold of the buck regulator to prevent the inductor from becoming saturated. The rms current of the inductor can be calculated using the following equation: 12 2 2 L OUT RMS I I I ∆ + = Shielded ferrite core materials are recommended for low core loss and low electromagnetic interference (EMI). Table 11 lists the recommended inductors. Table 11. Recommended Inductors Vendor Part No. Value (µH) ISAT (A) IRMS (A) DCR (mΩ) Size (mm) Coilcraft XFL4030-332 3.3 5.5 6.6 26 4 × 4 XFL4030-472 4.7 4.5 5.1 40.1 4 × 4 XFL4030-682 6.8 3.6 3.9 67.4 4 × 4 XFL5030-801 0.8 18.5 13 5.14 5 × 5 XAL5030-122 1.2 12.5 11.1 8.5 5 ×5 XAL5030-222 2.2 9.2 9.7 13.2 5× 5 XAL5030-332 3.3 8.7 8.1 21.2 5 × 5 XAL5030-472 4.7 6.7 5.9 36 5 × 5 TOKO FDV0530-1R0 1.0 11.2 9.1 9.4 6.2 × 5.8 FDV0530-2R2 2.2 7.1 7.0 17.3 6.2 × 5.8 FDV0530-3R3 3.3 5.5 5.3 29.6 6.2 × 5.8 FDV0530-4R7 4.7 4.6 4.2 46.6 6.2 × 5.8 WE-HCI 744314076 0.76 15 15.5 2.25 7 × 7 744314110 1.1 13 15 3.15 7 × 7 744314200 2.0 9 11.5 5.85 7 × 7 744311330 3.3 8 9.0 9.0 7 × 7 OUTPUT CAPACITOR SELECTION The selected output capacitor affects both the output voltage ripple and the loop dynamics of the regulator. For example, during load step transients on the output, when the load is suddenly increased, the output capacitor supplies the load until the control loop can ramp up the inductor current, causing an undershoot of the output voltage. The output capacitance required to meet the voltage drop. requirement can be calculated using the following equation: ( ) UV OUT OUT IN STEP UV UV OUT V V V L I K C _ 2 _ 2 ∆ × − × × ∆ × = where: KUV is a factor (typically set to 2). ΔISTEP is the load step. L is the output inductor. ΔVOUT_UV is the allowable undershoot on the output voltage. Another example of the effect of the output capacitor on the loop dynamics of the regulator is when the load is suddenly removed from the output and the energy stored in the inductor rushes into the output capacitor, causing an overshoot of the output voltage. The output capacitance required to meet the overshoot requirement can be calculated using the following equation: ( ) 2 2 2 _ OUT OUT_OV OUT STEP OV OV OUT V V V L I K C − ∆ + × ∆ × = where: KOV is a factor (typically set to 2). ΔISTEP is the load step. ΔVOUT_OV is the allowable overshoot on the output voltage. |
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