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Oct 15 |
revised |
Oddify an even function and vice versa: need a Fourier transform-based formula
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Oct 15 |
comment |
Oddify an even function and vice versa: need a Fourier transform-based formula
@S. Carnahan I am not sure this answer is optimal though. I would prefer an answer that only includes integrals and no sums? because that would be easier for computer algebra systems. |
Oct 15 |
comment |
Oddify an even function and vice versa: need a Fourier transform-based formula
@Noam D. Elkies when I was posting that question I had no working formula at all. Now I have the formulas, it is just that they not always converge. Thus this question is more concrete. |
Oct 14 |
answered | Oddify an even function and vice versa: need a Fourier transform-based formula |
Oct 14 |
revised |
Oddify an even function and vice versa: need a Fourier transform-based formula
added 75 characters in body |
Oct 14 |
revised |
Oddify an even function and vice versa: need a Fourier transform-based formula
added 75 characters in body |
Oct 14 |
comment |
Oddify an even function and vice versa: need a Fourier transform-based formula
@paul garrett all features on the formulas are essential. I want FT form of the operators I provided that would extend their area of convergence. |
Oct 14 |
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Oddify an even function and vice versa: need a Fourier transform-based formula
@Alex Degtyarev the given operators are those, for which the formulas are provided in the question. The natural counterpart is that which produced by these formulas. |
Oct 14 |
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Oddify an even function and vice versa: need a Fourier transform-based formula
@paul garrett I want this coincide with the formulas I provided. I do not want other operators. I want FT forms of these formulas. |
Oct 14 |
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Oddify an even function and vice versa: need a Fourier transform-based formula
What's the reason for downvote? |
Oct 14 |
comment |
Prove that these two definitions of “natural” integration constant coincide when both converge
What do u think about this? mathoverflow.net/questions/184437/… |
Oct 14 |
asked | Oddify an even function and vice versa: need a Fourier transform-based formula |
Oct 14 |
awarded | Yearling |
Sep 14 |
comment |
how to solve f(f(x))=x^2+x
If it were $f(f(x))=x^2+2x$ then the solution would be $f(x)=(1+x)^{\sqrt{2}}-1$ For your function the closed-form solution may be not existing. |
Sep 13 |
revised |
Why does the Gamma-function complete the Riemann Zeta function?
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Sep 13 |
revised |
Why does the Gamma-function complete the Riemann Zeta function?
added 195 characters in body |
Sep 12 |
revised |
Multiplicative integral of $\Gamma(x)$
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Sep 12 |
revised |
Why does the Gamma-function complete the Riemann Zeta function?
added 4 characters in body |
Sep 10 |
comment |
Why does the Riemann zeta function have non-trivial zeros?
Why $F(s)$ cannot be just (properly scaled) hyperbolic cosine? |
Sep 10 |
revised |
Why does the Gamma-function complete the Riemann Zeta function?
added 9 characters in body |