Pages that link to "Item:Q793499"

The following pages link to Newton-like methods for the computation of fixed points (Q793499):

Displaying 42 items.

• Semilocal convergence of a sixth order iterative method for quadratic equations (Q421805) (← links)
• A Newton-like method for generalized operator equations in Banach spaces (Q466854) (← links)
• A Stirling-like method with Hölder continuous first derivative in Banach spaces (Q555343) (← links)
• A third order method for fixed points in Banach spaces (Q837602) (← links)
• A two-step Steffensen's method under modified convergence conditions (Q852826) (← links)
• Solving the one dimensional Bratu problem with efficient fourth order iterative methods (Q890780) (← links)
• A family of Halley-Chebyshev iterative schemes for non-Fréchet differentiable operators (Q1019821) (← links)
• Iterative k-step methods for computing possibly repulsive fixed points in Banach spaces (Q1097647) (← links)
• A note on a fixed point theorem and Newton method (Q1283629) (← links)
• Geometric constructions of iterative functions to solve nonlinear equations (Q1405187) (← links)
• Third-order iterative methods without using any Fréchet derivative. (Q1408391) (← links)
• A fast Chebyshev's method for quadratic equations. (Q1417017) (← links)
• The application of an inverse-free Jarratt-type approximation to nonlinear integral equations of Hammerstein-type (Q1806500) (← links)
• Secant-like methods for solving nonlinear integral equations of the Hammerstein type (Q1971830) (← links)
• Accessibility of solutions of operator equations by Newton-like methods (Q2349098) (← links)
• A modified Chebyshev's iterative method with at least sixth order of convergence (Q2379037) (← links)
• Some variants of Cauchy's method with accelerated fourth-order convergence (Q2469610) (← links)
• Convergence by nondiscrete mathematical induction of a two step secant's method (Q2477966) (← links)
• Convergence and numerical analysis of a family of two-step Steffensen's methods (Q2485416) (← links)
• An adaptive version of a fourth-order iterative method for quadratic equations (Q2488890) (← links)
• On the convergence of inexact two-step Newton-like algorithms using recurrent functions (Q2510999) (← links)
• Third-order iterative methods under Kantorovich conditions (Q2644014) (← links)
• New algorithm for solving non-linear functional equations (Q2657546) (← links)
• Expanding the applicability of Stirling's method under weaker conditions and restricted convergence regions (Q2678643) (← links)
• On convergence of the accelerated Newton method under generalized Lipschitz conditions (Q2808374) (← links)
• Semilocal convergence of a Stirling-like method in Banach spaces (Q2837958) (← links)
• Generating the basins of attraction for Newton's method (Q2918701) (← links)
• A modified Seidel method for calculating the fixed points of contractive mappings (Q2918710) (← links)
• Semilocal convergence of Stirling's method under Hölder continuous first derivative in Banach spaces (Q3056411) (← links)
• Convergence of Stirling's method under weak differentiability condition (Q3067819) (← links)
• (Q3313203) (← links)
• (Q3696391) (← links)
• Fixed-point iteration to nonlinear finite element analysis. Part I: Mathematical theory and background (Q3700700) (← links)
• Termination of Newton/Chord Iterations and the Method of Lines (Q4389242) (← links)
• Newton-like methods and polynomiographic visualization of modified Thakur processes (Q5031267) (← links)
• On the Convergence of Secant-Like Methods (Q5110830) (← links)
• A Traub type result for one-point iterative methods with memory (Q5415810) (← links)
• Newton methods for stationary points: an elementary view of regularity conditions and solution schemes (Q5423150) (← links)
• Newton and Approximate Newton Methods in Combination with the Orthogonal Finite Integration Technique (Q5432147) (← links)
• A new iterative method of asymptotic order 1+√2 for the computation of fixed points (Q5712019) (← links)
• Relaxing convergence conditions for Stirling's method (Q5851143) (← links)
• Inertial Newton algorithms avoiding strict saddle points (Q6145046) (← links)