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LED2001PUR Datasheet(PDF) 24 Page - STMicroelectronics |
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LED2001PUR Datasheet(HTML) 24 Page - STMicroelectronics |
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24 / 42 page ![]() Application information LED2001 24/42 DocID024346 Rev 1 Equation 27 Example (see Section Example 1): VIN=12 V, ILED=700 mA, Δ ILED/ILED=2%, VFW_LED=3.5 V, nLED=2. A lower inductor value maximizes the inductor current slew rate for better dimming performance. Equation 26 becomes: Equation 28 which is satisfied selecting a10 μH inductor value. The output capacitor value must be dimensioned according to Equation 27. Finally, given the selected inductor value, a 2.2 μF ceramic capacitor value keeps the LED current ripple ratio lower than the 2% of the nominal current. An output ceramic capacitor type (negligible ESR) is suggested to minimize the ripple contribution given a fixed capacitor value. 7.1.3 Input capacitor The input capacitor must be able to support the maximum input operating voltage and the maximum RMS input current. Since step-down converters draw current from the input in pulses, the input current is squared and the height of each pulse is equal to the output current. The input capacitor must absorb all this switching current, whose RMS value can be up to the load current divided by two (worst case, with duty cycle of 50%). For this reason, the quality of these capacitors must be very high to minimize the power dissipation generated by the internal ESR, thereby improving system reliability and efficiency. The critical parameter is usually the RMS current rating, which must be higher than the RMS current flowing through the capacitor. The maximum RMS input current (flowing through the input capacitor) is: Equation 29 where η is the expected system efficiency, D is the duty cycle and IO is the output DC current. Considering η = 1 this function reaches its maximum value at D = 0.5 and the Table 6. Inductor selection Manufacturer Series Inductor value (µH) Saturation current (A) Wurth Elektronik WE-HCI 7040 1 to 4.7 20 to 7 WE-HCI 7050 4.9 to 10 20 to 4.0 Coilcraft XPL 7030 2.2 to 10 29 to 7.2 I RIPPLE s=j ω ⋅ () Δ I RIPPLE_SPEC Δ = ΔI L I LED ----------- 0.5 = I RMS I O D 2D 2 ⋅ η --------------- – D 2 η 2 ------- + ⋅ = |
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