A two-point method for the numerical solution of systems of simultaneous equations
Author:
Publisher
American Mathematical Society (AMS)
Subject
Applied Mathematics
Link
http://www.ams.org/qam/1961-18-04/S0033-569X-1961-0119411-4/S0033-569X-1961-0119411-4.pdf
Reference3 articles.
1. K. H. Bachmann, Der Konvergenzgrad bei iterativer Lösung von Gleichungen durch inverse Interpolation, Z. Angew. Math. Mech. 34, 282-3 (1956)
2. The order of an iteration formula;Wall, D. D.;Math. Tables Aids Comput.,1956
3. The vector method of solving simultaneous linear equations;Purcell, Everett W.;J. Math. Physics,1953
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1. A monomial-based method for solving systems of non-linear algebraic equations;International Journal for Numerical Methods in Engineering;1991-05-20
2. The implicit function theorem for solving systems of nonlinear equations in;International Journal of Computer Mathematics;1989-01
3. The secand method in banach spaces;Computing;1976-09
4. A two-dimensional analogue to the method of bisections for solving nonlinear equations;Quarterly of Applied Mathematics;1976
5. BIBLIOGRAPHY;Iterative Solution of Nonlinear Equations in Several Variables;1970
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