Pages that link to "Item:Q1811585"
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The following pages link to On a theorem of L.V. Kantorovich concerning Newton's method. (Q1811585):
Displaying 19 items.
- On the domain of starting points of Newton's method under center Lipschitz conditions (Q305896) (← links)
- A new semilocal convergence theorem for Newton's method involving twice Fréchet-differen\-tiabil\-ity at only one point (Q557695) (← links)
- A new semilocal convergence theorem for Newton's method (Q678819) (← links)
- A Newton-type method and its application (Q885591) (← links)
- On a nonsmooth version of Newton's method using locally Lipschitzian operators (Q997561) (← links)
- On the Newton-Kantorovich hypothesis for solving equations (Q1877179) (← links)
- Shadowing orbits and Kantorovich's theorem (Q1923329) (← links)
- On the local convergence of Newton's method under generalized conditions of Kantorovich (Q1941230) (← links)
- On global convergence for an efficient third-order iterative process (Q2059611) (← links)
- Center conditions on high order derivatives in the semilocal convergence of Newton's method (Q2254686) (← links)
- On the convergence of Newton's method for a class of nonsmooth operators (Q2372953) (← links)
- A variant of Newton's method and its application (Q2481851) (← links)
- Third-order convergence theorem by using majorizing function for a modified Newton method in Banach space (Q2493724) (← links)
- Newton-Kantorovich method and its global convergence (Q2567708) (← links)
- Kurchatov-type methods for non-differentiable Hammerstein-type integral equations (Q2700014) (← links)
- On the Newton-Kantorovich theorem (Q2909063) (← links)
- On the Newton–Kantorovich theorem and nonlinear finite element methods (Q3598208) (← links)
- A new Kantorovich-type theorem for Newton's method (Q4522959) (← links)
- Enlarging the domain of starting points for Newton's method under center conditions on the first Fréchet-derivative (Q5963453) (← links)
