John Curl's Blowtorch preamplifier part III

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A few of the "Oooh, I know electromagnetics!!" contributors here,
Mark, as you noticed, there is always a difference between theory (and simulations ;-) and practical experiences in our real world of misery.
Reason why, sharing experiences is helpful.
Without raising our voices (level matched), writing in Braille (blind) and ensuring that several experiences do match (Double test).

But he's on your ignore list ...😛
The way some people, endowed with super powers, manage to read the ignored author's lips remains one of these great mysteries that science has not yet explained.
 
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Here the measured IM distortion at 80Watt into 8 Ohm, very low because of the nested error correction.

The picture shows the voltage amp in the large red square and the error correction in the smaller red square above.
The BW of both voltage amp and OPS are very much larger as the first order 250KHz filter in between.

Everything is working perfectly since 2015,

Hans

Setup.jpg IMD_19Khz+_20Khz_80W@8Ohm.png PA.jpg

Hans
 
Here the measured IM distortion at 80Watt into 8 Ohm, very low because of the nested error correction.
What have-you done ? Reduce the levels of the signal at the input and output of the power stage, in order to can use a comparator with +-12V rails, extract the error signal and amplify-it with discrete devices (in class A) to apply it as a local feedback at the input of the OPS ?
 
If you properly bias up a conventional class AB amp using decent OPS transistors, the OL OPS distortion is remarkably low. In sims, you can easily get 0.03% at 20 kHz with say 6 pairs at 200 Watts.

If the rest of the amp OL distortion is a 100 or so ppm worst case, 50 dB of feedback at 20 kHz theoretically gets you to single digit ppm.

Obviously, 50dB of NFB @20KHz won't lower the 20KHz distortion by 50dB. To bring down an OPS distortions from 0.03% to single digit ppm one needs to look at the open loop distortion profile and design the feedback loop and the amplifier so that it has enough loop gain at 40KHz (2nd harmonic) 60KHz (3rd harmonic) etc...

Assume a great amplifier with 0.03% open loop distortion, mostly 3rd harmonic. If one needs to bring down the 20KHz distortion to 0.0005% (5ppm) and a single pole compensation schema, this would require a loop gain of about 36dB @60KHz.

Since for a two pole compensation the loop gain drops by 12dB/octave, the loop gain needs to be at least 36+18=54dB @20KHz. In simulation it's rather easy to get this, but in practice it is no small potato. Assuming an 100dB open loop gain at low frequencies,and an ideal double pole at the corner frequency, the open loop gain needs a corner frequency of 1KHz, or an open loop GBW (before applying compensation) of 100MHz. Definitely not something to be achieved with power bipolars with Ft=30MHz, and even with mosfets it's tricky (unless you accept pushing the ULGF deep into the MHz range, like Dadod did in his CFA). Sometimes I wish I had a rubber Bode diagram, with the feedback theory constraints embedded, to let people drag the diagram and intuitively see the constraints with their own eyes, without relying on algebra.

Such calculations are justifying why the PGP amp is using a 3rd order compensation network. Going to 1ppm THD20 with a standard two pole compensation is impossible with today's power devices, either bipolars or mosfets.
 
Obviously, 50dB of NFB @20KHz won't lower the 20KHz distortion by 50dB. To bring down an OPS distortions from 0.03% to single digit ppm one needs to look at the open loop distortion profile and design the feedback loop and the amplifier so that it has enough loop gain at 40KHz (2nd harmonic) 60KHz (3rd harmonic) etc...

Assume a great amplifier with 0.03% open loop distortion, mostly 3rd harmonic. If one needs to bring down the 20KHz distortion to 0.0005% (5ppm) and a single pole compensation schema, this would require a loop gain of about 36dB @60KHz.

Since for a two pole compensation the loop gain drops by 12dB/octave, the loop gain needs to be at least 36+18=54dB @20KHz. In simulation it's rather easy to get this, but in practice it is no small potato. Assuming an 100dB open loop gain at low frequencies,and an ideal double pole at the corner frequency, the open loop gain needs a corner frequency of 1KHz, or an open loop GBW (before applying compensation) of 100MHz. Definitely not something to be achieved with power bipolars with Ft=30MHz, and even with mosfets it's tricky (unless you accept pushing the ULGF deep into the MHz range, like Dadod did in his CFA). Sometimes I wish I had a rubber Bode diagram, with the feedback theory constraints embedded, to let people drag the diagram and intuitively see the constraints with their own eyes, without relying on algebra.

Such calculations are justifying why the PGP amp is using a 3rd order compensation network. Going to 1ppm THD20 with a standard two pole compensation is impossible with today's power devices, either bipolars or mosfets.

See, what I said, he is nice guy after all.😀
 
My figures were illustrative and yes I agree the distortion profile is important.

The LG BW of the practical amp I am talking about is c 8 kHz, two pole comp and a ULGF of c. 1MHz. 30-35 ppm at 200W without AFEC and 7 ppm with - I cannot measure lower.

The point is, there’s more than one way to skin a cat as we’ve seen from the numerous high performance designs on this forum.
 
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