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Steve Brunton - Machine Learning for Scientific Discovery, with Examples in Fluid Mechanics

  Рет қаралды 6,779

Institute for Pure & Applied Mathematics (IPAM)

Institute for Pure & Applied Mathematics (IPAM)

Жыл бұрын

Recorded 24 January 2023. Steve Brunton of the University of Washington presents "Machine Learning for Scientific Discovery, with Examples in Fluid Mechanics" at IPAM's Learning and Emergence in Molecular Systems Workshop.
Abstract: This work describes how machine learning may be used to develop accurate and efficient nonlinear dynamical systems models for complex natural and engineered systems. We explore the sparse identification of nonlinear dynamics (SINDy) algorithm, which identifies a minimal dynamical system model that balances model complexity with accuracy, avoiding overfitting. This approach tends to promote models that are interpretable and generalizable, capturing the essential “physics” of the system. We also discuss the importance of learning effective coordinate systems in which the dynamics may be expected to be sparse. This sparse modeling approach will be demonstrated on a range of challenging modeling problems in fluid dynamics, and we will discuss how to incorporate these models into existing model-based control efforts. Because fluid dynamics is central to transportation, health, and defense systems, we will emphasize the importance of machine learning solutions that are interpretable, explainable, generalizable, and that respect known physics.
Learn more online at: www.ipam.ucla.edu/programs/wor...

Пікірлер: 9
@otter662
@otter662 Жыл бұрын
brunton's online videos, lectures, learning material are enormously helpful , thank you.
@stayinthepursuit8427
@stayinthepursuit8427 Жыл бұрын
This guy is legend ofcourse
@NoNTr1v1aL
@NoNTr1v1aL Жыл бұрын
Absolutely amazing video! Subscribe to his KZfaq channel. It has a lot of great playlists.
@iheavense
@iheavense Жыл бұрын
@zijingding4135
@zijingding4135 Жыл бұрын
I have a question for the Lorentz system: why not include d^2x/dt^2 terms in machine learning??
@blackmail1807
@blackmail1807 10 ай бұрын
They’re redundant. Any second order equation can be written as two first order equations by introducing a new variable y=dx/dt.
@ravikiran4495
@ravikiran4495 5 ай бұрын
In matrix form (state space form) you often define the system such that you try to adjust the system in a square form,in which the considered variable of interest might be a rate or a gradient(vectors and their components), where you can further break it down using several approaches with relatively lower complexity but ofc things such as how much of coupling is involved(between the variables) can then further complicate the task depending on how "non-linear" the interaction seems to be,but we can kind of approximate this non linearity around some points if some conditions are met.
@hdtlab
@hdtlab Жыл бұрын
Isn’t this Steve Brunton teaching control theory?
@KnowL-oo5po
@KnowL-oo5po Жыл бұрын
we need to merge phycology ,philosophy ,neuroscience, biology and physics to make an A.G.I
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