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UCD3138: I have some questions about the application document "UCD3138 control theory" from TI

Part Number: UCD3138

Hello

Recently I was studying the application document "UCD3138 control theory" from TI. I have some questions to ask you.

The first question, the tenth page of the tenth page of the document, "effect of kp on frequency response".

I calculated the case in the document and I think the zero position of the icon note is not accurate.

According to the recommended equations 48 and 49 of the document, I calculated that the frequency of the two zeros should be fz1=2kHz, fz2=36kHz.

It can be seen from the figure that the phase of the blue curve is at -45 degrees and +45 degrees, the frequency is approximated.

Equal to fz1=2kHz, fz2=36kHz. Instead of black circles, the 3kHz and 20kHz positions.

I think the representation of the zero point in the figure is just a schematic diagram, but it is not accurate. The same problem also exists in Figures 11 and 12.

Don't know if my understanding is correct or wrong?

The second problem is that when I check the case of Figure 11 ki=0.216 according to the formulas 48 and 49 given in the document,

I find that the two zeros are imaginary. Fz1 = (19-19i) kHz, fz2 = (19 + 19i) kHz. When ki=0.0216, fz1=2kHz, fz2=36kHz, both zeros are real numbers.

I tried to use the concept of "conjugated zero" to understand ki = 0.216, fz1 and fz2 get imaginary solutions.

I calculated the amplitude of fz1 and fz2 to be 27 kHz, and from the figure, at 27 kHz, it happens to be phase 0 degrees, that is, the phase is raised by 90 degrees.

When I am ki=0.216, fz1 and fz2 are imaginary solutions. I also determine whether I can explain it with the concept of “conjugated zeros”. What is the reason for this? In the same situation, it also appears in the case where kd is increased by 10 times.

I look forward to your guidance.