In this article, Pat Brown seems to approach excess (group) delay in a similar way.
"When analyzing the response of a component, it is useful to remove the pure delay between the stimulus and response, leaving only the excess delay due to filters, etc. The amount of pure delay to remove can be determined from observing the impulse response in the time domain or the group delay response in the frequency domain. Either can be used to get close enough to “fine tune” looking at a phase vs. frequency plot, which is the most resolute way of observing the residual delay. The stimulus can be delayed (usually within the analysis program itself) to yield the least slope in the phase response.
The group delay and phase response plots can be used together to characterize the total delay of the signal through a system. The group delay plot can identify the amount of pure delay that must be removed to leave the excess delay, which is usually viewed as a phase response.
Of course the impulse response in the time domain can also be used to characterize the pure delay. This requires an inverse FFT to change domains, where as the group delay plot does not.
Group delay is relative to the delay setting of the analyzer, so negative values (impossible in absolute time) are possible. It can be thought of as a simplified and lower resolution representation of the phase response. In the same way, a positive sloped phase curve implies a time reference that trails the signal. Such a relationship is said to be acausal and can never exist in absolute time."
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There's no point in examining something that will get corrected automatically along with the correction of the magnitude response (via a simple minimum phase EQ).
What one should be interested in is the part of the delay that won't get corrected that way. Whatever we call it, it is the difference between the minimum phase and the actual phase (or the respective group delays, those are just derivatives of the phases). It can be compensated for the propagation (pure) delay, or not, that doesn't really matter as a pure delay is easily recognizable, especially in a GD plot.
What one should be interested in is the part of the delay that won't get corrected that way. Whatever we call it, it is the difference between the minimum phase and the actual phase (or the respective group delays, those are just derivatives of the phases). It can be compensated for the propagation (pure) delay, or not, that doesn't really matter as a pure delay is easily recognizable, especially in a GD plot.
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To have some fun and to encourage people to actually try a free standing waveguide, I decided to release my first "serious" design of this type (was already measured here some time ago with several drivers).
It is called ST260 (ST = Small Teaser), cca ⌀260 mm x 83 mm.
Throat entry angle is 19° and should work well with majority of 1" drivers.
STEP and STL files of the ready-to-print waveguide available: https://at-horns.eu/release/ST260.zip
Have fun and give us a feedback!
So one could double all dimensions and get a waveguide for a 2" throat?
This is my understanding too.
The interesting parts are those that cannot be compensated for by minimum phase EQ, or pure delay. And are the real trouble parts begging for correction.
Some trouble part examples are IIR crossovers above 1st order, multiple drivers producing same freq, level dependent resonances.
But true minimum phase aberrations are no problem at all ime/imo, other than decided how to EQ them
From VACS help "Normalization
Performs a division by the reference value or data-set"
Normalizing to on axis sets that as reference, 20 degrees uses that as reference. When the reference is divided by itself you get a flat line.
I'm talking about the data/plot, not a usage of the horn. No constant directivity waveguide can ever be used unequalized. That would sound awful. Some EQ is always part of the crossover, no matter if passive or active or via DSP. In fact, that's one of the most important things that a proper crossover does.
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The important point is that the normalized response stays the same no matter what EQ you apply or what driver you use. So it describes the basic and driver-independent behavior of the waveguide alone (the directivity and possible diffractions), and also shows what you would get if you EQed the on-axis flat (or whatever off-axis angle was choosen as the reference, e.g. the optimal listening axis).
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Hmm, but what does "dominating way used" in the context mean? That was what puzzled me...
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This is true for compression drivers.
Some dome tweeters don't need eq when mounted behind a (shallow) waveguide.
Thanks for that link. More and more SynAudCon is turning into my go-to site for practical audio science.
On that page you linked, was this link to a 1979 SynAudCon session with Dick Heyser. What a genius !!
Richard Heyser on TDS | Prosoundtraining
just finished the full 5hrs...