Hi Dario,
Thanks for sharing, that's very interesting!
I take this opportunity to remind that URLs can be used directly in Faust
expressions.
For example:
process = component("
https://raw.githubusercontent.com/dariosanfilippo/lotka-volterra_osc_A/main/lotka-volterra_A.dsp
");
Using the share button is also possible to create a link that open directly
the faustide with the code:
https://faustide.grame.fr/?autorun=0&voices=0&name=lotkavolterra_A&inline=cHJvY2VzcyA9IGNvbXBvbmVudCgiaHR0cHM6Ly9yYXcuZ2l0aHVidXNlcmNvbnRlbnQuY29tL2Rhcmlvc2FuZmlsaXBwby9sb3RrYS12b2x0ZXJyYV9vc2NfQS9tYWluL2xvdGthLXZvbHRlcnJhX0EuZHNwIik7
Cheers
Yann
Le dim. 31 janv. 2021 à 18:05, Dario Sanfilippo <sanfilippo.da...@gmail.com>
a écrit :
> Dear all,
>
> I've just pushed two repositories, they are two complex double oscillators
> based on two discrete models of the Lotka-Volterra equations.
>
> https://github.com/dariosanfilippo/lotka-volterra_osc_A
> https://github.com/dariosanfilippo/lotka-volterra_osc_B
>
> The main difference is that parameters can be explored in unstable regions
> as the equations are bounded through tanh() saturators (with adjustable
> saturating thresholds), and that DC-blockers are deployed within the loops
> to counterbalance tendencies towards fixed-point attractors.
>
> Despite the simplicity of the algorithms, I find the results surprisingly
> good.
>
> I am aware that there is no guard against division by zero in the
> oscillator B. However, considering that the tanh() function will prevent
> INF from being generated, aren't the odds of ending up with a NaN due to a
> 0/0 negligible?
>
> Please give it a try and let me know if you like them.
>
> Ciao.
>
> --
> Dr Dario Sanfilippo
> http://dariosanfilippo.com
> _______________________________________________
> Faudiostream-users mailing list
> Faudiostream-users@lists.sourceforge.net
> https://lists.sourceforge.net/lists/listinfo/faudiostream-users
>
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