Pages that link to "Item:Q1963011"

The following pages link to A new convergence theorem for the inexact Newton methods based on assumptions involving the second Fréchet derivative (Q1963011):

Displaying 14 items.

• Weaker Kantorovich type criteria for inexact Newton methods (Q390452) (← links)
• Semilocal convergence analysis for inexact Newton method under weak condition (Q448883) (← links)
• Kantorovich-type semilocal convergence analysis for inexact Newton methods (Q631901) (← links)
• On the local convergence of inexact Newton-type methods under residual control-type conditions (Q711244) (← links)
• A new semi-local convergence theorem for the inexact Newton methods (Q929416) (← links)
• Smale's \(\alpha \)-theory for inexact Newton methods under the \(\gamma \)-condition (Q982563) (← links)
• On the semilocal convergence of inexact Newton methods in Banach spaces (Q1019815) (← links)
• Kantorovich-type convergence criterion for inexact Newton methods (Q1021628) (← links)
• On the semilocal convergence of damped Newton's method (Q2017950) (← links)
• Convergence behavior for Newton-Steffensen's method under \(\gamma\)-condition of second derivative (Q2318969) (← links)
• A convergence theorem for the Newton-like methods under some kind of weak Lipschitz conditions (Q2465897) (← links)
• A convergence theorem for the inexact Newton methods based on Hölder continuous Fréchet derivative (Q2479185) (← links)
• Local convergence of inexact Newton methods under affine invariant conditions and hypotheses on the second Fréchet derivative (Q4522981) (← links)
• (Q4547415) (← links)