From: geek on
Hi..,


Given sampling points { i.e. yi = fi(x) } one can get an
interpolation polynomial. one can choose

1. Least Squares
2. Lagrange Polynomial or
3. Orthogonal Polynomials


if the problem is like this ui = fi(x,y,z,t). How to sample them and get
an interpolation polynomial.

Particularly, how to sample a bi-variate function {i.e.z= f(x,y)} and
get a interpolating polynomial?


cheers & Thanks.


From: Ray Vickson on
On Jul 26, 8:53 pm, geek <g...(a)nospam.net> wrote:
> Hi..,
>
>      Given sampling points { i.e. yi = fi(x) } one can get an
> interpolation polynomial. one can choose
>
> 1. Least Squares
> 2. Lagrange Polynomial or
> 3. Orthogonal Polynomials
>
> if the problem is like this ui = fi(x,y,z,t). How to sample them and get
> an interpolation polynomial.
>
> Particularly, how to sample a bi-variate function {i.e.z= f(x,y)} and
> get a interpolating polynomial?
>
> cheers & Thanks.

Google 'multivariate interpolation'---gets lots of relevant hits with
many numerous freely downloadable articles.

R.G. Vickson