Pages that link to "Item:Q2782159"
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The following pages link to Geometry and convergence of some third-order methods (Q2782159):
Displaying 13 items.
- Solving nonlinear integral equations of Fredholm type with high order iterative methods (Q654763) (← links)
- A geometric construction of iterative formulas of order three (Q968535) (← links)
- Toward a unified theory for third \(R\)-order iterative methods for operators with unbounded second derivative (Q1039697) (← links)
- On some one-point hybrid iterative methods (Q1049019) (← links)
- Comparison theorems for a third order method (Q1370419) (← links)
- On a higher order secant method. (Q1408321) (← links)
- Solving symmetric algebraic Riccati equations with high order iterative schemes (Q1635745) (← links)
- Newton-type methods of high order and domains of semilocal and global convergence (Q2391296) (← links)
- Dynamics of a higher-order family of iterative methods (Q2431339) (← links)
- Third-order iterative methods under Kantorovich conditions (Q2644014) (← links)
- A Qualitative Analysis of a Family of Newton-Like Iterative Process with R-Order of Convergence At Least Three (Q2832954) (← links)
- Third Order Root-Finding Methods based on a Generalization of Gander's Result (Q6120111) (← links)
- Enhancing the applicability of Chebyshev-like method (Q6540044) (← links)