Monoton einschließend konvergente iterationsprozesse vom gauß‐seidel‐typ zur lösung nichtlinearer gleichungssysteme im RN und anwendungen

DOI10.1002/mma.1670020411zbMath0459.65034OpenAlexW2031059117MaRDI QIDQ3909924

Willi Törnig

Publication date: 1980

Published in: Mathematical Methods in the Applied Sciences (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1002/mma.1670020411

zbMATH Keywords

monotone convergencePrandtl equationmonotone inclusionboundary layer problemslarge sparse nonlinear systemsGauß- Seidel iterations

Mathematics Subject Classification ID

Numerical computation of solutions to systems of equations (65H10) Boundary-layer theory, separation and reattachment, higher-order effects (76D10) Partial differential equations of mathematical physics and other areas of application (35Q99)

Related Items (10)

On monotone including nonlinear multigrid methods and applications ⋮ Zur Konvergenz des SSOR-Verfahrens für nichtlineare Gleichungssysteme. (Convergence of the SSOR method for nonlinear systems of simultaneous equations) ⋮ A monotone including multigrid-method ⋮ On global convergence of coordinate relaxation in the case of an unsymmetrical, diagonally dominant Jacobian ⋮ A fast approximate solution of a large sparse nonlinear system by monotone convergent iterations ⋮ Iterative inclusions of solutions of nonlinear differential equations by Newton-like iteration methods ⋮ Monotone enclosure for nonlinear PDEs using multigrid techniques ⋮ Enclosure of solutions of weakly nonlinear elliptic boundary value problems and their computation ⋮ Enclosing methods in perturbed nonlinear operator equations ⋮ On a class of iterative procedures with monotone convergence^*}

Cites Work

• Monotonically convergent iterative method for nonlinear systems of equations
• Monotone Convergence of the SOR-Newton Iterative Technique
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