CD Skripsi
Menyelesaikan Persamaan Integral Abel Dengan Polinomial Jacobi Shifted
This final project discusses the use of shifted Jacobi polynomials to solve Abels
integral equations of the second type. The process begins by approaching the
integral that appears with the shifted Jacobi polynomials. Then a system of
linear equations is formed, which their solutions are constants to be used as the
coefficients to form a linear combination of the shifted Jacobi polynomials i.e.
a solution to the Abel integral of the second type. Numerical simulations show
that the approximation solution follows the exact solution pattern. This article
is a review of Sadri et al. [Applied Mathematics and Computation, 317 (2018),
46-67].
Keywords: Jacobi shifted polynomials, Abel’s integral equation, Laplace
transforms
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