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LTC3733 Datasheet(PDF) 27 Page - Linear Technology |
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LTC3733 Datasheet(HTML) 27 Page - Linear Technology |
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27 / 32 page ![]() 27 LTC3733/LTC3733-1 3733f APPLICATIO S I FOR ATIO The worst-case input RMS ripple current for a single stage design peaks at twice the value of the output voltage. The worst-case input RMS ripple current for a two stage design results in peaks at 1/4 and 3/4 of the input voltage, and the worst-case input RMS ripple current for a three stage design results in peaks at 1/6, 1/2, and 5/6 of the input voltage. The peaks, however, are at ever decreasing levels with the addition of more phases. A higher effective duty factor results because the duty factors “add” as long as the currents in each stage are balanced. Refer to AN19 for a detailed description of how to calculate RMS current for the single stage switching regulator. Figure 6 illustrates the RMS input current drawn from the input capacitance versus the duty cycle as determined by the ration of input and output voltage. The peak input RMS current level of the single phase system is reduced by 2/3 in a 3-phase solution due to the current splitting between the three stages. The output ripple current is reduced significantly when compared to the single phase solution using the same inductance value because the VOUT/L discharge currents term from the stages that has their bottom MOSFETs on subtract current from the (VCC – VOUT)/L charging current resulting from the stage which has its top MOSFET on. The output ripple current for a 3-phase design is: IP-P = ()( )() > V fL DC V V OUT IN OUT 13 3 – The ripple frequency is also increased by three, further reducing the required output capacitance when VCC<3VOUT as illustrated in Figure 4. Efficiency Calculation To estimate efficiency, the DC loss terms include the input and output capacitor ESR, each MOSFET RDS(ON), induc- tor resistance RL, the sense resistance RSENSE and the forward drop of the Schottky rectifier at the operating output current and temperature. Typical values for the design example given previously in this data sheet are: Main MOSFET RDS(ON) = 7mΩ (9mΩ at 90°C) Sync MOSFET RDS(ON) = 7mΩ (9mΩ at 90°C) CINESR = 20mΩ COUTESR = 3mΩ RL = 2.5mΩ RSENSE = 3mΩ VSCHOTTKY = 0.8V at 15A (0.7V at 90°C) VOUT = 1.3V VIN = 12V IMAX = 0.8V at 15A (0.7V at 90°C) δ = 0.01%°C N = 3 f = 400kHz The main MOSFET is on for the duty factor VOUT/VIN and the synchronous MOSFET is on for the rest of the period or simply (1 – VOUT/VIN). Assuming the ripple current is small, the AC loss in the inductor can be made small if a good quality inductor is chosen. The average current, IOUT is used to simplify the calaculations. The equation below is not exact but should provide a good technique for the comparison of selected components and give a result that is within 10% to 20% of the final application. |
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