Demonstration Of Legendre Polynomials As Solutions Of Legendre Differential Equations
Join this library to read and download this work.
ABSTRACT
The Legendre polynomials have been derived using their generating function defined by 1 w(x, t) = (1 - 2xt + t 2 )-2 and recurrence relations developed by their use. These recurrence relations were employed to show that the polynomials are solutions of the Legendre second order non-homogenous linear ordinary differential equation.
Reviews
No reviews yet.
APA
(2022). Demonstration Of Legendre Polynomials As Solutions Of Legendre Differential Equations. Michael Okpara University of Agriculture. Retrieved July 25, 2026, from http://repository.mouau.edu.ng/works/demonstration-of-legendre-polynomials-as-solutions-of-legendre-differential-equations-7-2
MLA
"Demonstration Of Legendre Polynomials As Solutions Of Legendre Differential Equations." Michael Okpara University of Agriculture, 15 Dec. 2022, http://repository.mouau.edu.ng/works/demonstration-of-legendre-polynomials-as-solutions-of-legendre-differential-equations-7-2. Accessed July 25, 2026.
Chicago
"Demonstration Of Legendre Polynomials As Solutions Of Legendre Differential Equations." Michael Okpara University of Agriculture (2022). Accessed July 25, 2026. http://repository.mouau.edu.ng/works/demonstration-of-legendre-polynomials-as-solutions-of-legendre-differential-equations-7-2