In post#1 you just mention 1.2kW. No current at all.IGBT loss: Vce*Ic= 1.65* 20A= 33W
Basically I need to operate at around 40 -50kHz.The voltage input is 48V and output is 192V. Vcesat from datasheet is 1.65V where as the Rdson is16mOhm. Based on this it seems, that the conduction losses is higher for the IGBT based converter.Hi,
MOSFET vs IGBT:
* switching speed usually is faster with MOSFETs
* voltage rating is usually higher with IGBTs
* voltage drop (power dissipation). Which one is better depends on current, R_DS_ON of MOSFETs, V_CE_SET of the IGBTs
Klaus
The operation is in CCM mode. The inductance used is 65uH.In post#1 you just mention 1.2kW. No current at all.
So how do you come to 20A? Did you do some calculations already? CCM, DCM? what inductance?
1.2kW / 20A = 60V (for DC only .. which you don´t have.)
Do you have any example design you refer to?
Klaus
What is generally prefered for this requirement.2 boosters in series with the same gate drive will be a much better plan - running a single stage @ D = 85% to get the required step up
is not a favoured approach in power electronic circles - the pulse currents are high
What is generally prefered for this requirement.
I also did the same rough estimation, but with a little modification. It should be considered that the MOSFET current rises in a non linear shape, so we should calculate the RMS power, not the instantaneous one, and the average power would be rather somethink like this (If I'm not mistaken):But as a thumb rule calculation:
IGBT loss: Vce*Ic= 1.65* 20A= 33W
Mosfet Loss I^2 Rdson= 2*(12)^2*0.016= 4.6W
I don´t think there is something like "RMS power". For heating we use the "average of the power".so we should calculate the RMS power
is here I_Max the peak of the current ripple ... and I_Min the minimun of the current ripple?PMOSFET(avg) = rds(on).(√2/2). [ Imax2 - Imin2 ]
The terminology used above would be wrong if the analysis were made in a "time" domain P(t), but we are considering the power varying on an ascendent slope as a function of the "current" domain P(i) - linear for BJT [P=k.I] and quadratic for MOSFET[ P =K.I2 ]; In any case, read min as initial and max as final. The purpose was just to provide a handy formula to make a rough estimation for a switching cycle in the case where current do not falls downto zero, e.g continuous mode.is here I_Max the peak of the current ripple ... and I_Min the minimun of the current ripple?
if so, then if I have pure DC (no ripple) then I_Max = I_Min.
According your formula the P_Mosfet becomes ZERO. Is this correct?
The fact that the senseless term "RMS power" is used in an ADI application note doesn't give it more sense
andYou do not want to calculate the rms value of the ac power waveform. This produces a result that is not physically meaningful.
andThe rms value of this power waveform is 1.225 W.
...
The power dissipated by a sinusoidal 1 V rms across a 1 Ω resistor is 1 W, not 1.225 W. Thus, it is the average power that produces the correct value, and thus it is average power that has physical significance.
...The rms power (as defined here) has no obvious useful meaning (no obvious physical/electrical significance), other than being a quantity that can be calculated as an exercise.
I would usually answer the design question with a short consideration.
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