Restart row update ABS methods for solving systems of nonlinear equations

Author:

Huang Z.

Publisher

Springer Science and Business Media LLC

Subject

Computational Mathematics,Computational Theory and Mathematics,Computer Science Applications,Numerical Analysis,Theoretical Computer Science,Software

Reference9 articles.

1. Abaffy, J., Broyden, C. G., Spedicato, E.: A class of direct methods for linear systems. Numer. Math.45, 361–376 (1984).

2. Abaffy, J., Galantai, A., Spedicato, E.: The local convergence of ABS methods for nonlinear algebraic equations. Numer. Math.51, 429–439 (1987).

3. Abaffy, J., Spedicato, E.: ABS Projection algorithm: mathematical techniques for linear and nonlinear algebraic equations. Chichester: Ellis Horwood 1989.

4. Hoyer, W.: Zur Effektivität mehrstufiger Brown-Brent-Verfahren. Beitr Numer Math10, 57–69 (1981).

5. Huang, Z.: Multi-step nonlinear ABS methods and their efficiency analysis. Computing46, 143–153 (1991).

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1. Acceleration of the determination of periodic states of cyclically operated reactors and separators;Chemical Engineering Science;2002-03

2. A bibliography of the ABS methods;Optimization Methods and Software;1997-01

3. Quasi-Newton ABS methods for solving nonlinear algebraic systems of equations;Journal of Optimization Theory and Applications;1996-06

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