Pages that link to "Item:Q2639601"

The following pages link to A mesh-independence principle for nonlinear operator equations and their discretizations under mild differentiability conditions (Q2639601):

Displaying 7 items.

• A mesh independence principle for inexact Newton-like methods and their discretizations under generalized Lipschitz conditions (Q1126618) (← links)
• On Newton's method for solving nonlinear equations and multilinear projections (Q1174759) (← links)
• On a mesh-independence principle for operator equations and the secant method (Q1207346) (← links)
• An extension of the mesh independence principle for operator equations in Banach space (Q1921179) (← links)
• A mesh independence principle for Newton's method using twice Fréchet differentiable operators (Q2755569) (← links)
• A Study of Prolongation Operators Between Non-nested Meshes (Q2998439) (← links)
• Mesh Independent Convergence Rates Via Differential Operator Pairs (Q3616800) (← links)