HI GW,

I would use this method (simple fi.tf2() biquad allpasses in series):

https://www.researchgate.net/publication/224106863_Robust_Efficient_Design_of_Allpass_Filters_for_Dispersive_String_Sound_Synthesis

@ARTICLE{AbelAndSmithDAFX06,
        AUTHOR = "Jonathan Abel and Julius O. " # Smith3,
        TITLE = "Robust Design of Very High-Order Allpass Dispersion
Filters",
        JOURNAL = dafx06,
        MONTH = sep,
        YEAR = 2006
}

Cheers,
- Julius


On Fri, May 28, 2021 at 1:00 PM Gary Worsham <gary.wors...@gmail.com> wrote:

> Sorry if this is a repeat but I've just signed up for the mailing list
> again, and previous submissions said "you're not registered"... maybe I'm
> in some sort of limbo at the moment.
> =================================
> I'm interested in messing with some structures suggested by Julian
> Parker's work on spring reverb emulation.
> https://acris.aalto.fi/ws/portalfiles/portal/13004391/art_10.1155_2011_646134.pdf
>
> This paper suggests an "interpolating all-pass delay".  Initially, I don't
> think I would care about modulating these in real time, but of course,
> everything is better with envelope modulation so I'd probably try that
> eventually.
>
> The library includes a handful of all passes and of course I can try all
> of them, but wondering if a particular one would be particularly swell for
> this kind of thing.
>
>
> https://faustcloud.grame.fr/doc/libraries/index.html#thiran-allpass-interpolation
>
> https://faustcloud.grame.fr/doc/libraries/index.html#fi.allpass_comb
>
> https://faustcloud.grame.fr/doc/libraries/index.html#fi.allpass_fcomb
>
>
> https://faustcloud.grame.fr/doc/libraries/index.html#fi.allpass_fcomb5-and-fi.allpass_fcomb1a
>
> Note that I did some experiments in the past with this sort of thing on a
> Spin FV-1 and found that chirp block lengths in the 12 to 20 samples range
> (at 32768 Hz fs) seemed to work well for this sort of thing.  However, the
> FV-1 doesn't have enough instructions to generate a very long chirp.  I am
> really looking to emphasize the dispersion "chirp" in this particular
> exercise.
>
> Thanks!
>
> GW
>
>
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