Timeline for Compute $ \int_{0}^{+\infty} \left( \frac{\ln(x)}{e^x}\right)^2 dx $ [closed]
Current License: CC BY-SA 4.0
14 events
| when toggle format | what | by | license | comment | |
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| Jul 18, 2020 at 0:35 | history | closed |
Piotr Hajlasz user44191 abx Alex M. Theo Johnson-Freyd |
Not suitable for this site | |
| Jul 15, 2020 at 15:23 | comment | added | zeraoulia rafik | @mathouv, look my below linked answer, I already asked this question yesterday | |
| Jul 15, 2020 at 13:37 | answer | added | zeraoulia rafik | timeline score: 1 | |
| S Jul 15, 2020 at 0:04 | history | suggested | RobPratt | CC BY-SA 4.0 |
cleaned up latex
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| Jul 14, 2020 at 23:38 | review | Suggested edits | |||
| S Jul 15, 2020 at 0:04 | |||||
| Jul 14, 2020 at 21:03 | vote | accept | mathouv | ||
| Jul 14, 2020 at 20:50 | review | Close votes | |||
| Jul 18, 2020 at 0:35 | |||||
| Jul 14, 2020 at 20:44 | answer | added | Iosif Pinelis | timeline score: 17 | |
| Jul 14, 2020 at 20:40 | comment | added | mathouv | I don't need the result but rather the method, I used Integration by parts but had problems with $ \int_{0}^{\infty} \frac{e^{-2x}}{x} ln(x) $ | |
| Jul 14, 2020 at 20:34 | comment | added | Carlo Beenakker | $\int_{0}^{\infty} \bigl( \frac{\ln x}{e^x}\bigr)^2 dx=\frac{1}{12}\pi ^2+\frac{1}{2} (\gamma_{\rm Euler} +\ln 2)^2$ | |
| Jul 14, 2020 at 20:33 | comment | added | leo monsaingeon | What do you mean by compute? Do you want a closed-form formula? | |
| Jul 14, 2020 at 20:32 | history | edited | leo monsaingeon | CC BY-SA 4.0 |
fixed grammar
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| Jul 14, 2020 at 20:26 | review | First posts | |||
| Jul 14, 2020 at 20:42 | |||||
| Jul 14, 2020 at 20:24 | history | asked | mathouv | CC BY-SA 4.0 |