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Banach spaces, function spaces, real functions, integral transforms, theory of distributions, measure theory.
7
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Kolmogorov superposition representation of Lipschitz functions
Kolmogorov's superposition theorem states that
if $f:[0,1]^n \to \mathbb{R}$ is an arbitrary continuous function, then it has the representation
\begin{align}
f(x) = \sum_{q=0}^{2n} \Phi_q (\sum_{p=1 …
2
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0
answers
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A question about Kolmogorov Superpositions
D.A. Sprecher showed (https://www.researchgate.net/profile/David_Sprecher2/publication/243052898_A_Representation_Theorem_for_Continuous_Functions_of_Several_Variables/links/554929f20cf2ebfd8e3ad956.p …