Numerical Solution of Ordinary Differential Equations
Auteur : Shampine L.F.
The mathematical problem: discrete variable methods The computational problem: basic methods Convergence and stability: stability for large step sizes Error estimation and control: stiff problems Problems References Appendix Some mathematical tools Index
Date de parution : 06-2020
15.6x23.4 cm
Thème de Numerical Solution of Ordinary Differential Equations :
Mots-clés :
Ordinary Differential Equations; Step Size; Runge Kutta Formulas; Sturm Liouville Problem; Adams Moulton Formulas; Relative Error Tolerance; Lipschitz Condition; Explicit Runge Kutta Methods; Stiff Problems; Linearly Independent; Constant Step Size; Absolute Error Tolerance; Lipschitz Constant; Pseudo Steady State Approximation; Characteristic Polynomial; Traveling Wave Solution; Iteration Matrix; Backward Euler Method; Constant Coefficient Difference Equation; Error Tolerance; Solution Component; Stability Polynomial; Standard Form; Periodic Solution; Local Truncation Error