Question

Show that there exists a constant C depending on $U$ and $K$ such that $|f(z)| \leq C(\int_{U} |f|^2)^{1/2}$.

score 172 · Answer 1 · 2015-08-18 04:01:32

172

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Show that there exists a constant C depending on $U$ and $K$ such that $|f(z)| \leq C(\int_{U} |f|^2)^{1/2}$.

Published on 18 Aug 2015 - 4:01

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84

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score 231 · Answer 3 · 2015-08-25 07:53:14

231

Views

Integration of a analytic function

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score 294 · Answer 4 · 2015-08-27 23:09:58

294

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score 107 · Answer 7 · 2015-09-05 01:21:06

107

Views

Integrate $\tan^2(\frac{\pi}{12} \cdot y)$

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score 106 · Answer 8 · 2015-09-06 06:14:04

106

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538

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score 3.9k · Answer 12 · 2015-09-12 02:38:39

3.9k

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score 13.1k · Answer 13 · 2026-04-02 20:07:23

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score 94 · Answer 14 · 2015-09-12 13:05:12

94

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score 75 · Answer 15 · 2015-09-12 16:17:33

75

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List Question

Show that there exists a constant C depending on $U$ and $K$ such that $|f(z)| \leq C(\int_{U} |f|^2)^{1/2}$.

Is $\int_{0}^\infty \frac{\sin(nx)}x \,dx$ is equal to $\pi/2$?

Integration of a analytic function

How to solve $ \int \limits _0 ^{2\pi} \dfrac{dx}{(\alpha +\beta\cos x)^2} $

Has anyone ever explored $(\sin{x})^x$ , $(\cos{x})^x$, etc?

Applying Cauchy theorem to the integral of $\overline{z}^2$ over two different curves.

Integrate $\tan^2(\frac{\pi}{12} \cdot y)$

Evaluate $I = \frac {1}{2\pi i} \int_{\gamma_ \rho} \frac {1}{z^n} \, dz$

Multi-dimensional Gauss integral with complex non-symmetric coefficients

How do I extend RS-integral to bounded variation parameters?

Show that countable additivity holds(complex measures).

Tank in a shape of cone containing fluid, how much work needed to pump it out 3 feet above top

Parameterization of a curve for complex integral

Evaluating complex integral

complex integral with cauchys integral formula

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