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7 Math.TechQA.Club 2022-09-17 17:08:22
31
Views

What is the domain of functions in $\mathcal H_2$?

Published on 17 Sep 2022 - 17:08
#linear-algebra #complex-analysis #hardy-spaces
75
Views

$\int_{-\pi}^{\pi}{\frac{d\theta}{[(1-r)^2 + 2\pi^{-2}\theta^2]^p}} < \frac{1}{(1-r)^{2p-1}}\int_{-\infty}^{\infty}{\frac{dt}{[1+2\pi^{-2}t^2]^p}}$

Published on 15 Oct 2022 - 16:04
#integration #inequality #hardy-spaces
81
Views

Let $f\in L^2(\Bbb{T}),\ f\ne0$ and $M=\overline{f\wp_+}$. Prove that, $M$ is simply invariant for $\chi_1$ iff $f\notin \chi_N M$ for some $N>0$

Published on 07 Nov 2022 - 18:53
#functional-analysis #operator-theory #invariant-subspace #hardy-spaces
70
Views

Approximations of BMO functions

Published on 01 Dec 2022 - 6:02
#fourier-analysis #lp-spaces #harmonic-analysis #duality-theorems #hardy-spaces
62
Views

If sequence of finite Blaschke Products $(B_n)_{n\in N}$ converges uniformly to $B$ then $\frac{B_n(z)}{z^m}$ converges uniformly to $\frac{B}{z^m}$

Published on 23 Feb 2026 - 10:51
#uniform-convergence #maximum-principle #hardy-spaces #blaschke-products
119
Views

Inverting series with logs and W

Published on 04 Jan 2023 - 8:16
#logarithms #inverse-function #lambert-w #computer-algebra-systems #hardy-spaces
27
Views

Show $\lim_{t \to 0} \frac{\sigma\left( \left\{ e^{is} : s \in (\theta - t, \theta + t \right\} \right)}{2t}=0$ for singular measure $\sigma$ of $T$

Published on 19 Jan 2023 - 3:25
#measure-theory #hardy-spaces
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