At Mon, 4 Dec 2006 09:59:05 -0800 (PST),
Paulo Jabardo wrote:
That's exactly the one I tried to reverse engineer since Jacobi
polynomial are small modification of that.
For the recurrence relation, the approximation there is very crude
just O(number operations) * result * GSL_DBL_EPSILON.
] Announcement and Question - jacobi
At Mon, 4 Dec 2006 09:59:05 -0800 (PST),
Paulo Jabardo wrote:
That's exactly the one I tried to reverse engineer since Jacobi
polynomial are small modification of that.
For the recurrence relation, the approximation there is very crude
just O(number operations
At Fri, 1 Dec 2006 03:38:06 -0800 (PST),
Paulo Jabardo wrote:
I still have not implemented the error estimates. I tried to look at
the code used to compute Legendre polynomials but I couldn't figure
where did the error come from. Apparently it is related to the
number of floating point
Assunto: Re: [Help-gsl] Announcement and Question - jacobi
At Fri, 1 Dec 2006 03:38:06 -0800 (PST),
Paulo Jabardo wrote:
I still have not implemented the error estimates. I tried to look at
the code used to compute Legendre polynomials but I couldn't figure
where did the error come from. Apparently
Hello, I just released an extension to gsl that computes jacobi polynomials,
zeros of jacobi polynomials and several operations related to Gauss-Jacobi
quadrature (numerical integration, numerical derivatives and interpolation
using the quadrature nodes).
The extension can be found at:
