Study of dynamical behavior and stability of iterative methods for nonlinear equation with applications in engineering
From MaRDI portal
Publication:2193332
DOI10.1155/2020/3524324zbMath1459.65060OpenAlexW3044697177MaRDI QIDQ2193332
Nazir Ahmad Mir, Mudassir Shams, Saima Akram, Naila Rafiq
Publication date: 25 August 2020
Published in: Mathematical Problems in Engineering (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2020/3524324
Related Items (3)
On highly efficient derivative-free family of numerical methods for solving polynomial equation simultaneously ⋮ Inverse numerical iterative technique for finding all roots of nonlinear equations with engineering applications ⋮ A family of optimal eighth order iteration functions for multiple roots and its dynamics
Cites Work
- Unnamed Item
- Unnamed Item
- Some families of two-step simultaneous methods for determining zeros of nonlinear equations
- Study of iterative methods through the Cayley quadratic test
- Finding the roots of a polynomial on an MIMD multicomputer
- New modifications of Potra-Pták's method with optimal fourth and eighth orders of convergence
- A family of higher order iterations free from second derivative for nonlinear equations in \(\mathbb{R}\)
- On some methods for the simultaneous determination of polynomial zeros
- Accelerated iterative methods for finding solutions of nonlinear equations and their dynamical behavior
- Local convergence and dynamics of a family of iterative methods for multiple roots of nonlinear equations
- Local convergence of fourth and fifth order parametric family of iterative methods in Banach spaces
- Generating root-finder iterative methods of second order: convergence and stability
- Chaos in King's iterative family
- Some variants of King's fourth-order family of methods for nonlinear equations
- Some fourth-order iterative methods for solving nonlinear equations
- New iterative methods for nonlinear equations
- Generalized Newton Raphsons method free from second derivative
- Iterative methods for simultaneous computing arbitrary number of multiple zeros of nonlinear equations
- On an efficient method for the simultaneous approximation of polynomial multiple roots
- Polynomiography via an iterative method corresponding to Simpsons 13 rule
- An improvement on two iteration methods for simultaneous determination of the zeros of a polynomial
- Iteration Methods for Finding all Zeros of a Polynomial Simultaneously
- Optimal Order of One-Point and Multipoint Iteration
- On Approximation of Equations by Algebraic Equations
- A Family of Fourth Order Methods for Nonlinear Equations
- Some generalizations of the Chebyshev method for simultaneous determination of all roots of polynomial equations
- A note on \(Q\)-order of convergence
This page was built for publication: Study of dynamical behavior and stability of iterative methods for nonlinear equation with applications in engineering