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Questions on the special mathematical functions implemented in Mathematica.

2 votes
1 answer
206 views

Simplifying elliptic functions

I am working with (long) elliptic functions, which are rational functions in WeierstrassP and WeierstrassPPrime. As expressed in my previous question, Mathematica isn't aware of the fact that Weiers …
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8 votes
1 answer
488 views

Using NDSolve on the Painlevé equations

In an earlier question of mine, I was looking for a way to handle certain kinds of singularities (poles) when using NDSolve. Michael E2's answer, which relied on projective geometry was the most upvot …
user1337's user avatar
  • 1,088
5 votes
1 answer
195 views

An identity involving the Weierstrass ℘-function

One of the most well-known identities involving $\wp$ is $$\wp'^2=4 \wp^3-g_2 \wp-g_3. $$ However, when I run the command WeierstrassPPrime[z, {g2, g3}]^2 - (4 WeierstrassP[z, {g2, g3}]^3 - g2 Weie …
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  • 1,088
0 votes
1 answer
200 views

The value of $\sqrt{\frac{\pi }{2}} C(1)$

I'm going through question 5 here, where they ask to approximate the integral $$I=\int_0^a \cos(t^2) \mathrm{d}t $$ with $a=\sqrt{\pi/2}$. This integral can be expressed using Fresnel integrals as …
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