DocumentCode :
2117224
Title :
Numerical analysis of simultaneous nonlinear algebraic equations
Author :
Sato, Chikara
Author_Institution :
Fac. of Sci. & Eng., Keio Univ., Yokohama, Japan
fYear :
1988
fDate :
7-9 Jun 1988
Firstpage :
1221
Abstract :
J.B. Moore´s (J. Assoc. Comp. Math., vol.14, p.311-5, 1976) method of solving a single-variable algebraic equation is generalized to a method for multivariable simultaneous algebraic equations. The proposed method makes use of an objective function similar to the Lyapunov function, but it has multiple-zero points corresponding to the solution of the original algebraic equation. Using the proposed method, all solutions of a simultaneous nonlinear algebraic equation with complex coefficients are obtained for both real and complex roots
Keywords :
nonlinear equations; numerical analysis; complex coefficients; complex roots; multiple-zero points; multivariable simultaneous algebraic equations; nonlinear algebraic equations; numerical analysis; objective function; real roots; Newton method; Nonlinear circuits; Nonlinear equations; Numerical analysis;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Circuits and Systems, 1988., IEEE International Symposium on
Conference_Location :
Espoo
Type :
conf
DOI :
10.1109/ISCAS.1988.15147
Filename :
15147
Link To Document :
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