Now, we define the generalized Jacobi polynomials
of degree n with a, ff G Z on interval [c, d] by
 , On the zeros of subrange Jacobi polynomials
Association of Rodrigues Representation with Jacobi Polynomials
In the theory of classical orthogonal polynomials, the asymptotic relations between Jacobi polynomials
and Hermite and Laguerre polynomials are well known.
More recently, the authors  developed some new results related to the Jacobi polynomials
for operational matrices.
J-GL-C methods are based on Jacobi polynomials
. The Jacobi polynomials
are the eigenfunctions of the singular Sturm-Liouville problem ,
As we know, classical Jacobi polynomials
 are defined on the interval of [phi] [member of] [-1, 1] and the recurrence formula of the classical Jacobi polynomials
[P.sup.([alpha],[beta]).sub.i]([phi]) of degree i is given by
Author Brian George Spencer Doman examines classical orthogonal polynomials and their additional properties, covering hermite polynomials, associated Laguerre polynomials, Legendre polynomials, Chebyshev polynomials, Gegenbauer polynomials, associated Legendre functions, Jacobi polynomials
, and many other related mathematical subjects over twelve chapters and appendices.
 proposed a computational method based on Jacobi Polynomials
for solving fuzzy linear FDE on interval [0,1].
Pavlovic, "New class of filter functions generated directly by the modified Christoffel-Darboux formula for classical orthonormal Jacobi polynomials
In this paper by use of shifted Jacobi polynomials
as basis and operational matrix of derivatives , of them we convert these kinds of equations to nonlinear algebraic equations.