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학술저널

A FIFTH-ORDER IMPROVEMENT OF THE EULER-CHEBYSHEV METHOD FOR SOLVING NON-LINEAR EQUATIONS

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In this paper we present a new variant of the Euler-Chebyshev method for solving nonlinear equations. Analysis of convergence is given to show that the presented methods are at least ¯fth-order convergent. Several numerical examples are given to illustrate that newly presented methods can be competitive to other known ¯fth-order methods and the Newton method in the e±ciency and performance.

1. Introduction

2. Main result

3. Some special cases of order ¯ve

4. Numerical examples and conclusions

5. Conclusion

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