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AN4149 bảng dữ liệu(PDF) 19 Page - STMicroelectronics |
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AN4149 bảng dữ liệu(HTML) 19 Page - STMicroelectronics |
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19 / 43 page ![]() DocID023523 Rev 2 19/43 AN4149 Designing a CCM FOT-controlled PFC The conduction losses at maximum load and minimum input voltage are calculated by: Equation 52 Because normally in a MOSFET datasheet RDS(on) is given at ambient temperature (25 °C), in order to properly calculate the conduction losses at 100 °C (typical MOSFET junction operating temperature), a factor KTEMP between 1.5 to 2, which can be found in the device datasheet, should be taken into account. In the case of the STF21N65M5, looking at the normalized ON resistance vs. temperature graph, a factor of 1.7 should be considered at 100 °C. Equation 53 where the RDSon value is divided by two since two MOSFETs are placed in parallel. The maximum RMS switching current, at minimum VAC, has been found from equation 33. Now, from equation 52 and equation 53, and considering that two MOSFETs in parallel have been used, the maximum conduction losses at low line and full load can be calculated as: Equation 54 The switching losses are difficult to predict as they depend on the particular switching waveform, determined by many factors (driving current, gate resistors, MOSFET gate internal resistance, Vth, gate charge, total capacitance on the drain node including parasitic capacitances etc.). A good approximation to determine the generic switching losses due to the MOSFET commutation occurring at turn-on and turnoff can be basically expressed by: Equation 55 where VDS is the drain-to-source of the MOSFET, ID the average drain current and trise and tfall refer to the rising and the falling edge of VDS . To estimate the rising and falling times of the drain voltage, datasheet values of the switching performance of the MOSFET can be used. First the average rising times of the drain voltage can be calculated considering the total drain node capacitance and the average value of the peak current flowing through the inductor. ()2 ) ( ) ( VAC ISW RDS VAC P rms on cond ⋅ = Ω = ⋅ Ω = ⋅ = ° ° 152 . 0 7 . 1 2 179 . 0 _ _ _ 25 _@ 100 _@ TEMP C on C DSon K MOSFETs paralleled of Num RDS R () ( )2 100 _@ ) (VAC ISW R VAC P rms C DSon cond ⋅ = ° () ( ) W A V P cond 02 . 2 65 . 3 152 . 0 90 2 = ⋅ Ω = () () sw fall rise D DS sw f t t I V VAC P ⋅ + ⋅ ⋅ ⋅ = 2 1 |
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