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ADPL12005 데이터시트(PDF) 13 Page - Analog Devices

부품명 ADPL12005
상세설명  20V, 5A/6A Fully Integrated Synchronous Buck Converters
PDF  19 Pages
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홈페이지  http://www.analog.com
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ADPL12005 데이터시트(HTML) 13 Page - Analog Devices

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ADPL12005/ADPL12006
20V, 5A/6A Fully Integrated Synchronous Buck
Converters
www.analog.com
Analog Devices | 13
Input Capacitor
The input filter capacitor reduces peak currents drawn from the power source and reduces noise and voltage ripple on
the input caused by the circuit's switching. The ADPL12005/ADPL12006 incorporates a symmetrical pinout that can be
leveraged for better EMI performance. Connect two high-frequency 0603 or smaller capacitors on two SUP pins on either
side of the package for good EMI performance. Connect a high-quality, 4.7μF (or larger) low-ESR ceramic capacitor on
the SUP pin for low-input voltage ripple.
A bulk capacitor with higher Equivalent series resistance (ESR), such as an electrolytic capacitor, is normally required as
well to lower the Q of the front-end circuit and provide the remaining capacitance needed to minimize input-voltage ripple.
The input capacitor RMS current requirement (IRMS) is defined by the following equation:
Equation 6:
IRMS = ILOADMAX × (
VOUT × (VSUP - VOUT)
VSUP
)
IRMS has a maximum value when the input voltage equals twice the output voltage:
VSUP = 2 × VOUT
Therefore:
IRMS =
ILOAD(MAX)
2
Choose an input capacitor that exhibits less than +10°C self-heating temperature rise at the RMS input current for optimal
long-term reliability. The input-voltage ripple consists of ΔVQ (caused by the capacitor discharge) and ΔVESR (caused by
the ESR of the capacitor). Use low-ESR ceramic capacitors with high ripple-current capability at the input. Assume the
contribution from the ESR and capacitor discharge is equal to 50%. Calculate the input capacitance and ESR required
for a specified input voltage ripple using the following equations:
Equation 7:
ESRIN =
∆VESR
IOUT + ∆IL 2
Where:
∆IL=
(
VSUP - VOUT) × VOUT
VSUP × fSW × L
and:
CIN =
IOUT × D(1 - D)
∆VQ × fSW
D =
VOUT
VSUP
where:
IOUT = maximum output current
D = duty cycle



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