Simulation of an approximate optimal decomposition in breakpoints in approximating the function $f(x)=x^n$ by a broken line

Karel Beneš

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On the order of convergence of Broyden-Gay-Schnabel's method

J. M. Martínez (1978)

Commentationes Mathematicae Universitatis Carolinae

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Weighted uniform approximation on the semiaxis by rational operators.

Della Vecchia, B., Mastroianni, G., Szabados, J. (1999)

Journal of Inequalities and Applications [electronic only]

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Optimal distribution of break points at a diode function generator

Karel Beneš (1981)

Sborník prací Přírodovědecké fakulty University Palackého v Olomouci. Matematika

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On a quadratically convergent method using divided differences of order one under the gamma condition

Ioannis Argyros, Hongmin Ren (2008)

Open Mathematics

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We re-examine a quadratically convergent method using divided differences of order one in order to approximate a locally unique solution of an equation in a Banach space setting [4, 5, 7]. Recently in [4, 5, 7], using Lipschitz conditions, and a Newton-Kantorovich type approach, we provided a local as well as a semilocal convergence analysis for this method which compares favorably to other methods using two function evaluations such as the Steffensen’s method [1, 3, 13]. Here, we provide...

Displaying similar documents to “Simulation of an approximate optimal decomposition in breakpoints in approximating the function f ( x ) = x n by a broken line”

On the order of convergence of Broyden-Gay-Schnabel's method

Weighted uniform approximation on the semiaxis by rational operators.

Optimal distribution of break points at a diode function generator

On a quadratically convergent method using divided differences of order one under the gamma condition

Displaying similar documents to “Simulation of an approximate optimal decomposition in breakpoints in approximating the function $f (x) = x^{n}$ by a broken line”