New Fourth and Fifth-Order Iterative Methods for Solving Nonlinear Equations

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ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org

"New Fourth and Fifth-Order Iterative Methods for Solving Nonlinear Equations"
written by Muhammad Saqib, Muhammad Iqbal, Shahid Ali, Tariq Ismaeel,
published by Applied Mathematics, Vol.6 No.8, 2015

has been cited by the following article(s):

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[2]	On new sixth and seventh order iterative methods for solving non-linear equations using homotopy perturbation technique
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[3]	Some Recent Modifications of Fixed Point Iterative Schemes for Computing Zeros of Nonlinear Equations
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[4]	A New Three-step Root-Finding Algorithm and Its Implementation in Excel
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[5]	On New Hybrid Root-Finding Algorithm for Solving Transcendental Equations using Exponential and Regula-Falsi Method
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[6]	A numerical algorithm to find a root of non-linear equations using householder's method
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[7]	On A Third Order Iterative Algorithm for Solving Non-Linear Equations with Maple Implementation
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[8]	Some Multistep Iterative Methods for Nonlinear Equation Using Quadrature Rule
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[9]	Random attractors for Stochastic strongly damped non-autonomous wave equations with memory and multiplicative noise
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[10]	Two New Cubically Convergent Iteration Schemes for Resolution of Nonlinear Equations Based On Quadrature Rules
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[11]	Sequence Of Multi-Step Higher Order Iteration Schemes For Nonlinear Scalar Equations
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[12]	Some multi-step iterative methods for solving nonlinear equations
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[1]	Fourth- and fifth-order iterative schemes for nonlinear equations in coupled systems: A novel Adomian decomposition approach Alexandria Engineering Journal, 2023 DOI:10.1016/j.aej.2023.05.047

[2]	A derivative-free root-finding algorithm using exponential method and its implementation BMC Research Notes, 2023 DOI:10.1186/s13104-023-06554-1

[3]	Some Recent Modifications of Fixed Point Iterative Schemes for Computing Zeros of Nonlinear Equations Complexity, 2022 DOI:10.1155/2022/4331899

[4]	On new sixth and seventh order iterative methods for solving non-linear equations using homotopy perturbation technique BMC Research Notes, 2022 DOI:10.1186/s13104-022-06154-5

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