Pages that link to "Item:Q425411"
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The following pages link to Ostrowski type methods for solving systems of nonlinear equations (Q425411):
Displaying 14 items.
- A ball comparison between extended modified Jarratt methods under the same set of conditions for solving equations and systems of equations (Q5086602) (← links)
- Ball convergence of an efficient multi-step scheme for solving equations and systems of equations (Q5095725) (← links)
- A faster King–Werner-type iteration and its convergence analysis (Q5122475) (← links)
- (Q5132521) (← links)
- A new efficient parametric family of iterative methods for solving nonlinear systems (Q5205907) (← links)
- On some efficient derivative-free iterative methods with memory for solving systems of nonlinear equations (Q5963415) (← links)
- A study of the local convergence of a derivative free method in Banach spaces (Q6040585) (← links)
- On the complexity of a unified convergence analysis for iterative methods (Q6062168) (← links)
- Extended local convergence and comparisons for two three-step Jarratt-type methods under the same conditions (Q6169086) (← links)
- Design and analysis of a faster King-Werner-type derivative free method (Q6189493) (← links)
- On obtaining order of convergence of Jarratt-like method without using Taylor series expansion (Q6552695) (← links)
- A new multi-step method for solving nonlinear systems with high efficiency indices (Q6618239) (← links)
- A two-point Newton-like method of optimal fourth order convergence for systems of nonlinear equations (Q6649718) (← links)
- Increasing in three units the order of convergence of iterative methods for solving nonlinear systems (Q6659346) (← links)
