Slew rate myths floating around the internet

I designed my amplifier such that it can handle full-power square waves without slew-rate limiting. It's of no practical use at all, but it assures you that whatever may happen, your amplifier won't go into slew rate limiting.

If I should ever design an amplifier for driving electrostatic headphones, I would design the output current limiting for a power bandwidth in the 3 kHz to 8 kHz range. High enough for almost all music, and the lower the current limit, the smaller the shock you would get if the insulation should fail. (European FM power bandwidth: 3183 Hz, that 8 kHz comes from a very old article of Otala's research group.)
 
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I think that an amplifier ideally should have as much margin on its slew rate as the amplifier has loop gain. For example, an amplifier with a loop gain of 10 should have a slew rate 10x higher than 2*pi*f*v. Nearly all amplifiers have much more loop gain than slew rate.
Ed
 
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I think that an amplifier ideally should have as much margin on its slew rate as the amplifier has loop gain.
Loop gain is a small signal characteristic, whereas slew rate is concerned with large signals. They should not be mixed together.
Sanyo marketed an amplifier with a SR switch
That SR switch changed the Miller compensation capacitor (see the “worked examples” in my post #4 above). That changed not only the SR, but also the loop gain and thus the distortion level.
 
@alexcp - My reasoning is as follows: non-linearity in the output stage can cause the integrator to slew on normal audio signals. The class B output stage is a worst-case. The crossover notch causes the amplifier to run open-loop momentarily at every zero crossing.

Ideally, an amplifier should be designed not to slew under those conditions. The slew rate must be adequate to cover the amplifier's open-loop gain on a normal audio signal that would not overdrive the amplifier running in closed-loop.

A ratio x can be defined for how much of the differential pair's tail current is used:

x = Vin_peak * gm_differential_pair / I_tail

where

Vin_peak = Vout_peak / closed_loop_voltage_gain

An amplifier with x<1 can tolerate any non-linearity without slewing. x>1 is permissible as long as the output stage never becomes too non-linear. Optimal class AB biasing does that.

My amplifier has x=2. The Wolverine has x=13.
Ed