Pages that link to "Item:Q1036552"
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The following pages link to On Newton's method for solving equations containing Fréchet-differentiable operators of order at least two (Q1036552):
Displaying 10 items.
- Extending the applicability of Newton's method for \(k\)-Fréchet differentiable operators in Banach spaces (Q470761) (← links)
- A new semilocal convergence theorem for Newton's method involving twice Fréchet-differen\-tiabil\-ity at only one point (Q557695) (← links)
- Avoiding the computation of the second Fréchet-derivative in the convex acceleration of Newton's method (Q1298644) (← links)
- Newton-Kantorovich and Smale uniform type convergence theorem for a deformed Newton method in Banach spaces (Q2319262) (← links)
- General convergence conditions of Newton's method for \(m\)-Fréchet differentiable operators (Q2511409) (← links)
- On Newton-Kantorovich method for solving the nonlinear operator equation (Q2520476) (← links)
- On the radius of convergence of newton's method (Q2752280) (← links)
- Extending the convergence domain of Newton's method for twice Fréchet differentiable operators (Q2797882) (← links)
- Modification of the Kantorovich-type conditions for Newton's method involving twice Fréchet differentiable operators (Q2868575) (← links)
- Semilocal Convergence Theorem for a Newton-like Method (Q4605724) (← links)
