network profile
| bio | website | |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 7 months |
| seen | yesterday | |
| stats | profile views | 9 |
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May 8 |
revised |
Fourier transform of $|x|^{-t}$ edited body |
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Feb 25 |
comment |
How much is $\sum_{n\neq 0, n\in Z^d} \frac{\cos(n\cdot x)}{|n|^s}$ @IshanBanerjee: it is the set of $d$ dimensional vector with each component to be integer |
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Feb 22 |
asked | How much is $\sum_{n\neq 0, n\in Z^d} \frac{\cos(n\cdot x)}{|n|^s}$ |
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Feb 12 |
awarded | Supporter |
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Feb 8 |
comment |
Fourier transform of $|x|^{-t}$ sorry for the confusion. I've updated it, there should be a "$\sin^{d-2}\theta$" term missing, yes, only when $d=2$, it's gone. I have the same conclusion as you. |
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Feb 8 |
revised |
Fourier transform of $|x|^{-t}$ deleted 1 characters in body |
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Feb 8 |
comment |
Fourier transform of $|x|^{-t}$ Is this means only for $t\in (d-1,d)$, its Fourier transform is a regular function(with out the point $\xi=1$); for $t\in (0,d-1]$, its Fourier transform is a distribution? |
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Feb 8 |
revised |
Fourier transform of $|x|^{-t}$ added 590 characters in body |
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Feb 8 |
awarded | Teacher |
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Feb 6 |
revised |
Fourier transform of $|x|^{-t}$ edited body |
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Feb 6 |
answered | Fourier transform of $|x|^{-t}$ |
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Feb 4 |
revised |
Fourier transform of $|x|^{-t}$ added 56 characters in body; edited title |
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Feb 4 |
asked | Fourier transform of $|x|^{-t}$ |
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Oct 22 |
asked | Is the dual space of a Banach space Hausdorff? |
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Oct 4 |
comment |
density in $L^p$ I do not know what explicitly $f$, $g$ and $h$ are. But I get your idea. I think it works, and the answer is positive. Thank you. |
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Oct 3 |
awarded | Editor |
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Oct 3 |
comment |
density in $L^p$ sorry, it should be "defined" |
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Oct 3 |
revised |
density in $L^p$ deleted 2 characters in body |
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Oct 1 |
awarded | Student |
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Oct 1 |
asked | density in $L^p$ |
