AI/ML+Physics: Preview of Upcoming Modules and Bootcamps [Physics Informed Machine Learning] @Eigensteve
AI/ML+Physics: Preview of Upcoming Modules and Bootcamps [Physics Informed Machine Learning]  @Eigensteve
Uploaded May 2024 | Updated September 2026, 2 weeks ago
This video provides a brief preview of the upcoming modules and bootcamps in this series on Physics Informed Machine Learning. Topics include: (1) Parsimonious modeling and SINDy; (2) Physics informed neural networks (PINNs); (3) Operator methods, like DeepONets and Fourier Neural Operators; (4) Symmetries in physics and machine learning; (5) Digital Twin technology; and (6) Case studies in engineering.

This video was produced at the University of Washington, and we acknowledge funding support from the Boeing Company

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00:00 Intro & Recap
01:06 Reviewing the 5 Stages
04:08 Reviewing Physics in the Stages
05:11 Why Physical Models: Cost & Data Scale
07:53 Why Physical Models: Generalized Models
10:01 Why Physcial Models: Discovering Physics
11:40 Holistic Impact of Embedding Physics // Struggling to find a good wording here
12:55 Case Study: Pendulum Data and SINDy
15:20 Case Study: Symbolic Regression and Evolutionary Optimization
16:45 Case Study: Lagrangian Neural Networks
18:34 Architectures and Symmetries
19:36 Applications in Engineering
21:21 The Digital Twin
22:15 Benchmark Problems
23:35 Outro
AI/ML+Physics: Preview of Upcoming Modules and Bootcamps [Physics Informed Machine Learning]Complex Analysis L01: Overview & Motivation, Complex Arithmetic, Eulers Formula & Polar CoordinatesDensity Estimation with Gaussian Mixture Models (GMM) and Empirical Priors[7/8] Control for Societal-Scale Challenges: Road Map 2030 [Ethics, Fairness, & Regulatory Issues]Bayes Theorem (with Example!)2x2 Systems of ODEs: Imaginary Eigenvalues and Center Fixed PointsCentral Limit Theorem Example & Hypothesis TestingSet Theory in Probability: Sample Spaces and Events[1/8] Control for Societal-Scale Challenges: Road Map 2030 [Introduction]Complex Analysis L05: Roots of Unity and Rational Powers of zThe Central Limit TheoremA Particle in a Potential Well: Nonlinear Dynamics
Steve Brunton |

AI/ML+Physics: Preview of Upcoming Modules and Bootcamps [Physics Informed Machine Learning]

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