JacobiPolynomial

Computes the n-th Jacobi polynomial as a
 <code>symbolicQspray</code>.

Introduces the 'symbolicQspray' objects. Such an object
represents a multivariate polynomial whose coefficients are fractions of
multivariate polynomials with rational coefficients. The package
allows arithmetic on such polynomials. It is based on the 'qspray' and
'ratioOfQsprays' packages. Some functions for 'qspray' polynomials have
their counterpart for 'symbolicQspray' polynomials. A 'symbolicQspray'
polynomial should not be seen as a polynomial on the field of fractions
of rational polynomials, but should rather be seen as a polynomial with
rational coefficients depending on some parameters, symbolically
represented, with a dependence given by fractions of rational polynomials.

Stc3<a9>phane Laurent

symbolicQspray

Multivariate Polynomials with Symbolic Parameters in their
Coefficients

Stéphane Laurent

JacobiPolynomial function

<dl><dt>n</dt>
<dd>index (corresponding to the degree), a positive integer</dd></dl>

Arguments

Jacobi polynomial — JacobiPolynomial

<dl>

<dt>n</dt>
<dd>index (corresponding to the degree), a positive integer</dd>

</dl>

JacobiPolynomial: Jacobi polynomial

Description

Usage

Value

Arguments

Details

Examples