Pages that link to "Item:Q1663416"
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The following pages link to New semilocal and local convergence analysis for the secant method (Q1663416):
Displaying 20 items.
- On a new semilocal convergence analysis for the Jarratt method (Q394623) (← links)
- Extending the convergence domain of the secant and Moser method in Banach space (Q492062) (← links)
- Enlarging the convergence domain of secant-like methods for equations (Q514870) (← links)
- Extended sufficient semilocal convergence for the secant method (Q651533) (← links)
- Expanding the applicability of the secant method under weaker conditions (Q669444) (← links)
- On convergence of a new secant-like method for solving nonlinear equations (Q711287) (← links)
- On an improved local convergence analysis for the Secant method (Q735074) (← links)
- A new family of secant-like methods with superlinear convergence (Q814701) (← links)
- Convergence analysis for the secant method based on new recurrence relations (Q1032809) (← links)
- Improved semilocal convergence analysis in Banach space with applications to chemistry (Q1617479) (← links)
- Semilocal convergence of a secant-type method under weak Lipschitz conditions in Banach spaces (Q1676003) (← links)
- Influence of the center condition on the two-step secant method (Q1798607) (← links)
- On the secant method (Q2252049) (← links)
- A unified convergence analysis for secant-type methods (Q2929755) (← links)
- New sufficient convergence conditions for the secant method (Q3366707) (← links)
- (Q4664770) (← links)
- On the local convergence of secant-type methods (Q4823353) (← links)
- Improved convergence analysis of the Secant method using restricted convergence domains with real-world applications (Q5225356) (← links)
- (Q5449197) (← links)
- On a class of secant-like methods for solving nonlinear equations (Q5961878) (← links)
