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A6727 数据表(PDF) 22 Page - STMicroelectronics |
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A6727 数据表(HTML) 22 Page - STMicroelectronics |
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22 / 29 page ![]() Application information A6727 22/29 DocID025003 Rev 1 10 Application information 10.1 Output inductor The inductor value is defined by a compromise among the dynamic response, ripple, efficiency, cost and size. Usually, the inductance is calculated to maintain the inductor ripple current ( ΔIL) between 20% and 30% of the maximum output current. Given the switching frequency (FSW), the input voltage (VIN), the output voltage (VOUT) and the desired ripple current (DIL), the inductance can be calculated as follows: Equation 8 Figure 12 shows the ripple current vs. the output voltage for different inductance, with VIN = 5 V and VIN = 12 V. Increasing the value of the inductance, the inductor ripple current (and output voltage ripple accordingly) reduces but, at the same time, the converter response time to load transients increases. Higher inductance means that the inductor needs more time to change its current from initial to final value. Until the inductor has finished its charging, the additional output current is supplied by the output capacitors. Minimizing the response time, the required output capacitance can be minimized. If the compensation network is designed with high bandwidth, during a load transient the device can saturate duty cycle (0% or 80%). When this condition is reached, the response time is limited only by the time required to charge the inductor. Figure 12. Inductor current ripple vs. output voltage L V IN V OUT – F SW ΔI L ⋅ ------------------------------ V OUT V IN -------------- ⋅ = 0 2 4 6 8 10 012345 Output voltage [V] Vin=12 V, L=1 uH Vin=12 V, L=2 uH Vin=5 V, L=500 nH Vin=5 V, L=1.5 uH AM16776v1 |
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