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92.35 Real roots of cubics: explicit formula for quasi-solutions

Published online by Cambridge University Press:  01 August 2016

Edgar Rechtschaffen*
Affiliation:
Department of Computer Science, UNIFESO, Teresopolis, RJ, Brazil, e-mail: edgarxrecht@terra.com.br

Abstract

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Type
Notes
Copyright
Copyright © The Mathematical Association 2008

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References

1. Kurosch, Alexander G., Curso de Álgebra Superior. Editorial Mir, Moscow (1968).Google Scholar
2. Uspensky, J. V., Theory of Equations, McGraw-Hill, N.York (1948).Google Scholar
3. Ostrowsky, Alexander M., Solution of equations and systems of equations, Academic Press, New York (1966).Google Scholar
4. Hausholder, Alston S., The numerical treatment of a single nonlinear equation, McGraw-Hill, New York (1970).Google Scholar
5. Davis, Philip J., Interpolation and approximation, Blaisdell Publishing Company (1963).Google Scholar
6. Isaacson, Eugene & Keller, Herbert B., Analysis of numerical methods, John Wiley (1966).Google Scholar
7. Nickalls, R. W. D., A new approach to solving the cubic, Math. Gaz. 77 (November 1993) pp. 354359.CrossRefGoogle Scholar