Pages that link to "Item:Q1019821"
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The following pages link to A family of Halley-Chebyshev iterative schemes for non-Fréchet differentiable operators (Q1019821):
Displaying 12 items.
- A variant of the Newton-Kantorovich theorem for nonlinear integral equations of mixed Hammerstein type (Q440913) (← links)
- Extending the applicability of Newton's method for \(k\)-Fréchet differentiable operators in Banach spaces (Q470761) (← links)
- The simplified topological \(\varepsilon\)-algorithms: software and applications (Q521935) (← links)
- Third-order iterative methods with applications to Hammerstein equations: a unified approach (Q631896) (← links)
- Derivative free algorithm for solving nonlinear equations (Q644901) (← links)
- Third-order iterative methods without using any Fréchet derivative. (Q1408391) (← links)
- Starting points for Newton's method under a center Lipschitz condition for the second derivative (Q1676002) (← links)
- Chebyshev-secant-type methods for non-differentiable operators (Q1949821) (← links)
- A semilocal convergence result for Newton's method under generalized conditions of Kantorovich (Q2442863) (← links)
- Convergence for a family of modified Chebyshev methods under weak condition (Q2453470) (← links)
- Convergence for modified Halley-like methods with less computation of inversion (Q2855201) (← links)
- Constructing third-order derivative-free iterative methods (Q3008358) (← links)
