Monotonically convergent iterative methods for nonlinear systems of equations

Author:

Schomberg Hermann

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Mathematics

Reference6 articles.

1. Greenspan, D., Parter, S.V.: Mildly nonlinear elliptic partial differential equations and their numerical solution II. Numer. Math.7, 129?147 (1965)

2. McAllister, G.T.: Quasilinear uniformly elliptic partial differential equations and difference equations. SIAM J. Numer. Anal.3, 13?33 (1966)

3. Ortega, J.M., Rheinboldt, W.C.: Monotone iterations for nonlinear equations with application to Gauss-Seidel methods. SIAM J. Numer. Anal.4, 171?190 (1967)

4. Ortega, J.M., Rheinboldt, W.C.: Iterative solution of nonlinear equations in several variables. New York: Academic Press 1970

5. Schomberg, H., Havixbeck, D.: A parallel finite difference method for the magnetostatic equation. In: Advances in Computer Methods for Partial Differential Equations (R. Vichnevetsky, ed.). Published by IMACS, 1977

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1. Bibliography;Studies in Computational Mathematics;2007

2. A fast approximate solution of a large sparse nonlinear system by monotone convergent iterations;International Journal of Computer Mathematics;1996-01

3. On a class of iterative procedures with monotone convergence*};Numerical Functional Analysis and Optimization;1983-01

4. Solution of Large Sparse Nonlinear Systems by Monotone Convergent Iterations and Applications;ZAMM - Zeitschrift für Angewandte Mathematik und Mechanik;1983

5. Monoton einschließend konvergente iterationsprozesse vom gauß-seidel-typ zur lösung nichtlinearer gleichungssysteme im RN und anwendungen;Mathematical Methods in the Applied Sciences;1980

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