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- W3020405099 abstract "This paper presents new three-point Secant-type methods for finding simple root of nonlinear equations. It is proved that the new methods have the convergence order of 1.84 or 1.80 requiring only one function evaluations per full iteration. Some of the three-point Secant-type iterative methods are shown to have the same order of convergence as the Tiruneh et al. method, the Muller method and the Traub methods. Numerical comparisons are made to demonstrate exceptional convergence speed of the proposed methods. It is observed that the new three-point Secant-type iterative methods are very competitive with the similar robust methods." @default.
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- W3020405099 date "2020-01-01" @default.
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- W3020405099 title "New Three-Point Secant-Type Methods for Solving Nonlinear Equations" @default.
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