Influence of the center condition on the two-step secant method
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Publication:1798607
DOI10.1155/2017/7364236zbMath1405.65077OpenAlexW2760577363MaRDI QIDQ1798607
Abhimanyu Kumar, Shwetabh Srivastava, Dharmendra Kumar Gupta
Publication date: 23 October 2018
Published in: International Journal of Analysis (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1155/2017/7364236
Iterative procedures involving nonlinear operators (47J25) Numerical solutions to equations with nonlinear operators (65J15)
Cites Work
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- On the convergence of King-Werner-type methods of order \(1 + \sqrt{2}\) free of derivatives
- On the convergence of a damped Newton-like method with modified right hand side vector
- Expanding the applicability of the secant method under weaker conditions
- Semilocal and local convergence of a fifth order iteration with Fréchet derivative satisfying Hölder condition
- Recurrence relations for semilocal convergence of a Newton-like method in Banach spaces
- Some supplementary results on the \(1+\sqrt 2\) order method for the solution of nonlinear equations
- New semilocal and local convergence analysis for the secant method
- Semilocal convergence of a secant-type method under weak Lipschitz conditions in Banach spaces
- On the accessibility of Newton's method under a Hölder condition on the first derivative
- Convergence of a parameter based iterative method for solving nonlinear equations in Banach spaces
- New improved convergence analysis for the secant method
- On the convergence of efficient King-Werner-type methods of order \(1 + \sqrt{2}\)
- Tangent methods for nonlinear equations
- Local convergence of deformed Halley method in Banach space under Holder continuity conditions
- On the local convergence of secant-type methods
- Enlarging the domain of starting points for Newton's method under center conditions on the first Fréchet-derivative
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