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A6727 датащи(PDF) 23 Page - STMicroelectronics |
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A6727 датащи(HTML) 23 Page - STMicroelectronics |
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23 / 29 page ![]() DocID025003 Rev 1 23/29 A6727 Application information 10.2 Output capacitors Output capacitor choice depends on the output voltage ripple and the output voltage deviation during a load transient. During steady-state conditions, the output voltage ripple is influenced by both ESR and capacitive value of the output capacitors as follows: Equation 9 Equation 10 Where ΔIL is the inductor current ripple. Since they are not in phase, the total ripple is lower than the sum of their modules. Both ESL and board parasitic inductance can contribute to the output ripple significantly. During a load variation, the output capacitors supply the load with the current or absorb the current in excess delivered by the inductor until converter reaction is completed. In fact, even if the controller reacts immediately to the load transient saturating the duty cycle to 80% or 0%, the current slew rate is limited by the inductance. The output voltage drop, based on ESR and capacitive charge/discharge and considering an ideal load-step, can be estimated as follows: Equation 11 Equation 12 Where ΔVL is the voltage applied to the inductor during the transient ( for the load appliance or VOUT for the load removal). MLCC capacitors typically have low ESR to minimize the ripple but also have low capacitance which doesn’t minimize the voltage deviation during the load transient. On contrary, electrolytic capacitors usually have higher capacitance to minimize capacitive voltage deviation during the load transient, but also higher ESR value resulting in higher ripple voltage and resistive voltage drop. For these reasons, a mix between the electrolytic and MLCC capacitor is suggested so to minimize the ripple and reduce the voltage deviation in dynamic mode. ΔV OUT_ESR ΔI L ESR ⋅ = ΔV OUT_C ΔI L 1 8C OUT F SW ⋅⋅ --------------------------------------- ⋅ = ΔV OUT_ESR ΔI OUT ESR ⋅ = ΔV OUT_C L ΔI OUT 2 ⋅ 2C OUT ΔV L ⋅⋅ -------------------------------------- = D MAX V IN V OUT – ⋅ |
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