Newton, Chebyshev, and Halley Basins of Attraction; A Complete Geometric Approach
Bart D. Stewart (2002)
Visual Mathematics
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Displaying similar documents to “A general Approach to Methods with a Sparse Jacobian for Solving Nonlinear Systems of Equations”
Newton, Chebyshev, and Halley Basins of Attraction; A Complete Geometric Approach
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K. Zietak (1985)
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Newton-type iterations as approximations of Chebyshev's method.
Ezquerro, J.A., Hernández, M.A. (1998)
Southwest Journal of Pure and Applied Mathematics [electronic only]
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On the Numerical Determination of the Best Approximations in the Chebyshev Sense.
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Masaaki Shimasaki, Takeshi Kiyono (1973)
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W.A. Light (1990)
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M. URABE (1966/67)
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J.P., Thiry, S. Thiran (1987)
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Burago, Yu.D., Ivanov, S.V., Malev, S.G. (2005)
Journal of Mathematical Sciences (New York)
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T. D. Narang (1986)
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A Note on the “Constructing” of Nonstationary Methods for Solving Nonlinear Equations with Raised Speed of Convergence
Kyurkchiev, Nikolay, Iliev, Anton (2009)
Serdica Journal of Computing
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This paper is partially supported by project ISM-4 of Department for Scientific Research, “Paisii Hilendarski” University of Plovdiv. In this paper we give methodological survey of “contemporary methods” for solving the nonlinear equation f(x) = 0. The reason for this review is that many authors in present days rediscovered such classical methods. Here we develop one methodological schema for constructing nonstationary methods with a preliminary chosen speed of convergence. ...
An extension of Chebyshev's inequality
K. Sarkadi (1969)
Applicationes Mathematicae
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