Demonstration Of Laguerre Polynomials As Solutions Of The Laguerre Differential Equations
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ABSTRACT
The Laguerre polynomials have been derived using their generating function defined by. —xt w(x,t) = (1—t)'exp i — and recurrence relation developed by their use. These recurrence relations were employed to show that the polynomials are solutions of the Laguerre second order non-hornogenous linear ordinary differential equation.
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APA
KINGSLEY, D. C. (2021). Demonstration Of Laguerre Polynomials As Solutions Of The Laguerre Differential Equations . Michael Okpara University of Agriculture. Retrieved June 8, 2026, from http://repository.mouau.edu.ng/works/demonstration-of-laguerre-polynomials-as-solutions-of-the-laguerre-differential-equations-7-2
MLA
KINGSLEY, DIKE CHUKWUMA. "Demonstration Of Laguerre Polynomials As Solutions Of The Laguerre Differential Equations ." Michael Okpara University of Agriculture, 8 Jul. 2021, http://repository.mouau.edu.ng/works/demonstration-of-laguerre-polynomials-as-solutions-of-the-laguerre-differential-equations-7-2. Accessed June 8, 2026.
Chicago
KINGSLEY, DIKE CHUKWUMA. "Demonstration Of Laguerre Polynomials As Solutions Of The Laguerre Differential Equations ." Michael Okpara University of Agriculture (2021). Accessed June 8, 2026. http://repository.mouau.edu.ng/works/demonstration-of-laguerre-polynomials-as-solutions-of-the-laguerre-differential-equations-7-2