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Complex analysis, holomorphic functions, automorphic group actions and forms, pseudoconvexity, complex geometry, analytic spaces, analytic sheaves.

3 votes

Sampling Theorem for non-bandlimited Functions

No. Example $f(x)=e^{-cx^2}\sin(\pi x)$, chosing $c$ in the proper range...
Jean Duchon's user avatar
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3 votes
Accepted

Sampling Theorem for non-bandlimited Functions

No as well to the edited question (if I understood it...): $f(x)=e^{-cx^2}\sin(\pi x/\alpha)$
Jean Duchon's user avatar
  • 3,085
2 votes
Accepted

Closed orbit for vector field $f(\bar{z})$ where $f$ is holomorphic function

Yes, $U=\{z:a<|z|<b\}$ ($a>0$) and $f(z)=i/\bar z$. Orbits are circles $\{|z|=c\}$.
Jean Duchon's user avatar
  • 3,085
1 vote
Accepted

Reproducing Kernel of a RKHS of continuous functions may not be continuous in two variables ...

Let $1=a_0=a_1>\ldots >a_n>\ldots >0$, and let $e_n$ be the "triangle" function that vanishes outside $(a_{n+1},a_{n-1})$, equals $1$ at $a_n$, and interpolates linearly from $0$ to $1$ on $[a_{n+1},a …
Jean Duchon's user avatar
  • 3,085