Higher-order iterative methods for approximating zeros of analytic functions
Author:
Publisher
Elsevier BV
Subject
Applied Mathematics,Computational Mathematics
Reference19 articles.
1. On the convergence speed of some algorithms for the simultaneous approximation of polynomials;Alefeld;SIAM J. Numer. Anal.,1974
2. A generalization of the Siewert-Burniston method for the determination of zeros of analytic functions;Anastasselou;J. Math. Phys.,1984
3. Further applications of circular arithmetic: Schroeder-like algorithms with error bounds for finding zeros of polynomials;Gargantini;SIAM J. Numer. Anal.,1978
4. Circular arithmetic and the determination of polynomial zeros;Gargantini;Numer. Math.,1972
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1. A modified Chebyshev’s iterative method with at least sixth order of convergence;Applied Mathematics and Computation;2008-12
2. A new Newton-like iterative method for roots of analytic functions;International Journal of Mathematical Education in Science and Technology;2005-07-15
3. Numerical integration error method for zeros of analytic functions;Journal of Computational and Applied Mathematics;2003-03
4. On locating clusters of zeros of analytic functions;Bit Numerical Mathematics;1999
5. Some classes of iterative methods for finding zeros of polynomials and analytic functions;World Congress of Nonlinear Analysts '92;1996-12-31
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