CD Tesis
Kombinasi Metode Iterasi Newton-Halley-Chebyshev Tanpa Turunan Kedua
This thesis discusses the modification of three step iteration method to solve
nonlinear equations f(x) = 0. The new iteration method is formed from a
combination of Newton, Halley, and Chebyshev methods. To reduce the number
of evaluation functions, several derivatives on this method will be estimated with
Taylor polynomials. The convergence analysis shows that the new method in the
order of convergence of fourteenth and seventh. Numerical computation shows
that the method produced is comparable to other methods.
Keywords: Free second derivative method, Taylor series, iterative method, order
of convergence
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