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user70925
  • Member for 9 years, 7 months
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Closed formula for reversion of Jacobi theta series
Seems indeed to be the best we can do. I'll accept it as an answer to the question, thanks !
revised
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revised
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Closed formula for reversion of Jacobi theta series
Yes, indeed, it's exactly the same problem.
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Compatibility of the Hausdorff measure with short exact sequences in normed spaces
And what about with a proper renormalization of the measure, let say by a factor A_k depending only the rank k ?
awarded
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awarded
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Measure of set of vectors whose outer product are bounded
Restrict to a compact set to make the integral definite.
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Measure of set of vectors whose outer product are bounded
Hum you are right, I'll edit that to restrict to a compact subset of $\mathbb{R}^n$ then (let's say a ball).
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Discrete Fourier transform of the Ramanujan's sums
Because I'm interested in the eigenvalues of the circulant matrix of size $\phi(n)$ associated to the $x(l)$. So I can't freely extend the range of $l$.
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Discrete Fourier transform of the Ramanujan's sums
This is indeed, but the formulas known for Ramanujan's sums didn't helped to settle this sum. I edited the title accordingly nonetheless, it might be a bit clearer for specialists.
revised
Discrete Fourier transform of the Ramanujan's sums
Added the link to Ramanujan's sums
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