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|    sci.math.symbolic    |    Symbolic algebra discussion    |    10,432 messages    |
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|    Message 9,857 of 10,432    |
|    did to Albert Rich    |
|    Re: Rubi and elliptic functions    |
|    09 Mar 18 01:08:30    |
      From: didier.oslo@hotmail.com              On Friday, 9 March 2018 09:35:11 UTC+1, Albert Rich wrote:       > On Thursday, March 8, 2018 at 5:00:37 AM UTC-10, did wrote:       > > With Rubi 4.14.7 on MMA 11.1.0, I cannot get the antiderivative:       > > Int[JacobiDN[x, m]^2 - EllipticE[m]/EllipticK[m], x]       > > and I get instead:       > > -((x EllipticE[m])/EllipticK[m]) + Int[JacobiDN[x, m]^2, x]       > >       > > I expected the result:       > > JacobiZeta[x, m]       > >       > > How could I get it?       > > (Integrate can do it, but returns a complicated result.)       > >       > > Actually, I have to compute a bunch of antiderivative of that type       > > (products of Jacobian elliptic functions). MMA produces useless       > > complicated results (when it works), so I was expecting that Rubi       > > would be more helpful.       > >       > > Thanks for advises.       >       > Sorry, Rubi does not currently have rules for integrating the various       elliptic functions. Perhaps someone would like to contribute a package of       integration rules for them.       >       > Albert              Thanks for the reply.       I would like to contribute, but I am not at all competent for that.              --- SoupGate-Win32 v1.05        * Origin: you cannot sedate... all the things you hate (1:229/2)    |
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