CD Skripsi
Solusi Polinomial Taylor Persamaan Diferensial-Beda Linear Dengan Koefisien Variabel
This paper discusses how to obtain the Taylor polynomials solution of a
higher order linear differential-difference equation with variable coefficients
whose initial conditions are known. The process begins by assuming the
solution of a higher order linear differential-difference equation in the form of
polynomials Taylor. Then it is followed by presenting this equation and
its initial conditions in the form of a matrix. This matrix is changed into
an augmented matrix. Taylor polynomials solutions of a higher order linear
differential-difference equations is obtained by solving the augmented matrix
using elementary row operations.
Key words: Linear Differential-Difference Equations, Taylor Polynomials.
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