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tonisunset

27 karma · joined November 2, 2020

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tonisunset··on Learning coupled differential equations subject to non-conservative forces
Arxiv is not peer-reviewed and usually used for preprint versions before submitting a paper to a journal. Also it allows to make the information accessible for free to anybody.
tonisunset··on Learning coupled differential equations subject to non-conservative forces
This is interesting and differs from other ODE ML approaches in that it can deal with non-conservative forces, like friction. The design allows for a shallow network with only 3 free parameters and is therefore very cheap to train.
tonisunset··on Learning coupled differential equations subject to non-conservative forces
yes, try fitting a function to less than pi/4 period of data...