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Physics-informed neural networks (PINNs) 

LIDA - Leeds Institute for Data Analytics -
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14 окт 2024

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Комментарии : 12   
@georgekarniadakis5089
@georgekarniadakis5089 Год назад
Great work Fergus! WE always use the self-adaptive weights of the Texas A&M group.
@vladyslavkorenyak872
@vladyslavkorenyak872 7 месяцев назад
Damn if you could do this with a freaking heart I hope I can manage to do it with a simple plane model. Thank you for sharing!!
@LeedsDataAnalytics
@LeedsDataAnalytics 7 месяцев назад
We believe in you! Let us know how you get on 😃
@DiamondSane
@DiamondSane Год назад
Nice work guys
@Septumsempra8818
@Septumsempra8818 Год назад
Can I use this in Economics? Econ has "conservation" in the long-run, but in the short-run wonky things happen.
@memegazer
@memegazer Год назад
Flash crash formula right here.
@Septumsempra8818
@Septumsempra8818 Год назад
@@memegazer please elaborate
@memegazer
@memegazer Год назад
@@Septumsempra8818 So basically in theory you could train a model to take certain economic assumptions to predict market behavior...but unlike physically based models those assumptions are not necessarily as objectively robost. So doing so, in theory if different competing models in the market used AI to guide their investment strategies...but those big firms made different assumptions...like for example that their firms model should beat the market...then that could easily spiral out of control if machines were making all the market decisions with goal of maximizing returns.
@DennisWayo
@DennisWayo Год назад
Impressive!
@haronmaiden
@haronmaiden Год назад
Congrats!!
@sivaprasad-cl7xp
@sivaprasad-cl7xp Год назад
Can anyone tell about what residual form infers at 4:40 in the slide thanks
@LeedsDataAnalytics
@LeedsDataAnalytics Год назад
Hi Siva, the residual form simply involves moving all terms of the equation to one side, so we have F(x,u) = 0. If the ODE/PDE is satisfied then F(x,u) will equal zero, so minimising this term during training constrains the predicted variables to satisfy the residual, and thus the PDE/ODE. Hope that helps!
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