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Mathematics
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Medo
  • Member for 8 years, 1 month
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Top posts

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27
Let $A=(a_{ij})$ be an $n\times n$ matrix. Suppose that $A^2$ is diagonal. Must $A$ be diagonal?
Apr 12, 2018
7
Changing variables in integration over spheres
Aug 8, 2020
6
A limit using a Lebesgue convergence theorem
Sep 13
6
Show that $e^{-t}\int_{0}^{t}\frac{e^{x}}{\sqrt{x}}dx$ is strictly decreasing for $t\geq1$
Sep 17, 2018
6
What is the Fourier transform of the bump function $e^{-\frac{1}{1-|x|^2}}$?
Jul 24, 2020
6
Green's theorem (integration by parts) on the unit sphere
May 10, 2020
5
$L^{p}_{loc}$ as a normed space
May 21, 2018
5
Why are these two double integrals different ? A question on Dirac delta distribution
Dec 17, 2020
4
Proof of the estimate $\;\| D^{2} u \|_{L^{p}}\sim \| \Delta u \|_{L^{p}}$ when $p>1$
Mar 19, 2018
4
Asymptotic behaviour of $I_{\alpha}(x):=\int_{\mathbb{R}^{n}}\frac{e^{-|x-y|^2}}{|y|^{\alpha}}dy$ with $0<\alpha<1$ as $\alpha\rightarrow 0$
Jul 27, 2021

Top network posts

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8
Asymptotic behavior of a certain oscillatory integral
7
$L^p-L^q$ boundedness of this simple singular oscillatory integral operator
6
Maximal operator estimates for the Schrödinger equation
6
Plot of $x^{\epsilon}|\log{x}|$ near zero
5
A sharp estimate for an oscillatory integral with a simple phase