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Projects from my Nonlinear Dynamics & Chaos class were spectacular. One student made a chaotic waterwheel (also called the Lorenz or Malkus waterwheel) using 3D-printed parts and an inexpensive water pump. The dynamics are governed by the famous Lorenz equations.

59,257 次观看 • 2 年前 •via X (Twitter)

8 条评论

Prof. Shane Ross 的头像
Prof. Shane Ross2 年前

It rotates one way, then another, ad infinitum

andy 的头像
andy2 年前

here’s some fun code for visualizing a lorenz attractor in 3D

vini 的头像
vini2 年前

@SCalangos vamo fazer um desse para um futuro estudo dirigido do Strogatz KKKKK

Chris Roat 的头像
Chris Roat1 年前

Any chance the model files were made available for the water wheel? Otherwise, I may have to reinvent the, uh, wheel.

Citizen8 的头像
Citizen82 年前

Interesting. I get the strange attractor I think. What's the point though?

Prof. Shane Ross 的头像
Prof. Shane Ross2 年前

Instead of just simulating some chaotic equations on the computer, a real life demonstration helps illustrate that the phenomena are real

Beeraiah Thonti(AB) 的头像
Beeraiah Thonti(AB)2 年前

Nice sophisticated prototype, which will give feel of chaotic water wheel 😃

Politični Monitor SI 的头像
Politični Monitor SI2 年前

Hi I am looking for chaotic DE that is 0 at -infinity and oscillates chaotic around 1 (attractor=1) when approaching + infinity. Are you aware of anything like that. Sprott's jerk DEs are all with the attractor 0.

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