bifurcation-diagram | bifurcation diagram as a '' changes of n | Animation library
kandi X-RAY | bifurcation-diagram Summary
kandi X-RAY | bifurcation-diagram Summary
Animation of bifurcation diagram as "a" changes of n ↦ re⁻ⁿⁿ(a-e⁻ⁿⁿ)
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QUESTION
So, I've seen the coded solution to my question in Mathematica, but with very little understanding of mathematica, I havn't been able to reproduce it yet.
This is what I'm trying to do with Python: https://mathematica.stackexchange.com/questions/159211/how-to-make-a-bifurcation-diagram-of-the-lorenz-system-under-a-varying-parameter
I'm thinking my errors are in understanding how to calculate what I'm looking for and how to adjust my visualization to make it look just like that in the link, but any ideas are welcome.
The code I have so far looks like this:
...ANSWER
Answered 2020-Jul-11 at 12:32There is a bug in the lorenz_system
function, it should be z_dot = x * y - b * z
.
The linked answer also "Uses final values from one run as initial conditions for the next as an easy way to stay near the attractor.", and plots both local minima and local maxima.
Here is a way to get a similar plot using your code
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