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

5 votes
1 answer
165 views

Hadamard factorization of a function in the Fock space

An entire function $F: \mathbb C \to \mathbb C$ belongs to the Fock space $\mathcal F^2$ if $$ \int_{\mathbb C} |F(z)|^2e^{-|z|^2} \, dA(z) < \infty. $$ It is well-known that every $F \in \mathcal F^2 …
r_l's user avatar
  • 190
1 vote
1 answer
80 views

Discrete uniqueness sets for the two-sided Laplace transform?

Let $f : \mathbb R_+ \to \mathbb C$ be a measurable and integrable function where $\mathbb R_+ = [0,\infty)$. The Laplace transform of $f$ is given by $$ Lf(s) = \int_0^\infty f(x)e^{-sx} \, dx. $$ A …
r_l's user avatar
  • 190