Pages that link to "Item:Q1345711"
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The following pages link to A unified approach for constructing fast two-step Newton-like methods (Q1345711):
Displaying 11 items.
- A convergence analysis for directional two-step Newton methods (Q607524) (← links)
- A mesh independence principle for inexact Newton-like methods and their discretizations under generalized Lipschitz conditions (Q1126618) (← links)
- Convergence rates for inexact Newton-like methods at singular points and applications (Q1294207) (← links)
- Sufficient conditions for constructing methods faster than Newton's (Q1294416) (← links)
- Improved error bounds for Newton-like iterations under Chen-Yamamoto conditions (Q1372313) (← links)
- Kantorovich's theorem on Newton's method in Riemannian manifolds (Q1599205) (← links)
- An extension of the mesh independence principle for operator equations in Banach space (Q1921179) (← links)
- A study of convergence for a fourth-order two-point iteration in Banach spaces (Q1975396) (← links)
- Unified frameworks for high order Newton-Schulz and Richardson iterations: a computationally efficient toolkit for convergence rate improvement (Q2318331) (← links)
- On the convergence of inexact two-step Newton-like algorithms using recurrent functions (Q2510999) (← links)
- A new semilocal convergence theorem for Newton's method in Banach space using hypotheses on the second Fréchet-derivative (Q5937199) (← links)
