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Banach spaces, function spaces, real functions, integral transforms, theory of distributions, measure theory.

3 votes
1 answer
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Solving Functional Equation

Continue with my previous question “Regarding Kolmogorov's Superposition Theorem”, here are some further questions: Question-1 Is it true: for any given $C^1$ continuous real function $f(x, y): \Re^2 …
1 vote

Solving Functional Equation

So far what I can think of on this question is: Rewrite $u(f(x,y))=u(x)\Psi(\frac{w(x,y)}{u(x)})$ as: $\frac {u(f(x,y))}{u(x)}=\Psi(\frac {w(x,y)}{u(x)})$ Since $\Psi$ can be arbitrary, we can furthe …
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