Awesome video, ^^ as usuall. If you mention literatur in the video, it would be nice if you add them to the description as well. Doesn't have to be links or any sophisticated citation. Just a quick reference you can copy to google and maybe even some worthy mentiones to start digging into the topic.
Steve, thank you for your videos. While studying non-linear systems I found the theme manifolds difficult and couldn't do it any better than 'ok that's something like a subspace, so nothing gets out of subspace'. Should you make a clarifying video on the topic that would be great
20:17 Should the green manifold be stable and the red manifold be unstable instead of what the picture says? I mean if we were to look where the arrows are pointing at.
Thank you for all the content you post online! Regarding bifurcation theory, is there a chapter in any of your books addressing this? Thank you in advance
Dear Brunton, thank you so much for your videos. My major, like you, is Control Engineering. I have a question. What can we say about the equilibrium points and limit cycles of a nonlinear system having 5 negative Lyapunov exponents and 1 zero Lyapunov exponents?
Nice, exactly what I'm doing at my job right now. Linearization.
This is good excellent explanation and overview of the subject. I can't wait to reached there at that level, this is really cool stuff!.
Fantastic video, I look forward to seeing more in the series!
You are always smart. Dr. I wish long life!!
Great video!
Thank you for your videos, professor Brunton
Awesome video, ^^ as usuall. If you mention literatur in the video, it would be nice if you add them to the description as well. Doesn't have to be links or any sophisticated citation. Just a quick reference you can copy to google and maybe even some worthy mentiones to start digging into the topic.
Amazing stuff! Thanks
Steve, thank you for your videos. While studying non-linear systems I found the theme manifolds difficult and couldn't do it any better than 'ok that's something like a subspace, so nothing gets out of subspace'. Should you make a clarifying video on the topic that would be great
I agree with you, hope Steve spend some time to this topic
Amazing... thank you very much.
20:17 Should the green manifold be stable and the red manifold be unstable instead of what the picture says? I mean if we were to look where the arrows are pointing at.
I think the green manifold is unstable because any point starting on the manifold goes to the points specified at the ends of the red manifold.
yeah i think he mixed those up
I think the text contents should be switched.
Next time
I will hope you to explain "Numerical Weather Prediction".
Can you do a lecture series on Proper generalized decomposition methods? I would love that!
a big thanks!
Thank you for all the content you post online!
Regarding bifurcation theory, is there a chapter in any of your books addressing this?
Thank you in advance
Hi Steve, could you please a video series on clustering algorithms?
Hello Dr Brunton, have you have ever thought of tree growth as a dynamical system?
Sir thank you so much for your videos can you also teach us PINNS and Physics I formed deep learning
Dear Brunton, thank you so much for your videos. My major, like you, is Control Engineering. I have a question. What can we say about the equilibrium points and limit cycles of a nonlinear system having 5 negative Lyapunov exponents and 1 zero Lyapunov exponents?
Please Steve, could you do a video on lyapunov exponents with MATLAB code.
Mixing is a sufficient condition that a dynamical is chaotic. Mixing is NOT a property of chaos...
Nothing new though. Some particular topics.
Achtung
Zu viel Systemtheorie für in den Idealismus.
Der Bezug zur Realität geht verloren und damit die Nützlichkeit.