kanmaedexandzelbladex
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Hey guys, I've read this pdf file which I saw in one thread here.
https://www.venable.biz/uploads/files/05-Technical-Paper-Current-Mode-Control.pdf
It discusses about minimizing the RHPZ effects with the use of Fixed off-time control. It discusses it based on a time-domain figure which looks plausible but it goes on to say that it increases the frequency of the RHPZ in other words, it moves farther into the frequency domain. Is there any truth to this? The choice of the off-time seems to have no effect on my simulations for the frequency domain loop gain of the converter. In other words, it really doesn't show any help to the RHPZ problem. The RHPZ also doesn't seem to respond to choice of offtime. Also, based from the equation omega = (Vout*(1-D)^2)/(Iout*L), the location of the RHPZ, it clearly shows that the location of the zero is independent of the off-time, it's only the duty cycle that matters, or the percentage of the offtime with the whole period.
https://www.venable.biz/uploads/files/05-Technical-Paper-Current-Mode-Control.pdf
It discusses about minimizing the RHPZ effects with the use of Fixed off-time control. It discusses it based on a time-domain figure which looks plausible but it goes on to say that it increases the frequency of the RHPZ in other words, it moves farther into the frequency domain. Is there any truth to this? The choice of the off-time seems to have no effect on my simulations for the frequency domain loop gain of the converter. In other words, it really doesn't show any help to the RHPZ problem. The RHPZ also doesn't seem to respond to choice of offtime. Also, based from the equation omega = (Vout*(1-D)^2)/(Iout*L), the location of the RHPZ, it clearly shows that the location of the zero is independent of the off-time, it's only the duty cycle that matters, or the percentage of the offtime with the whole period.