The decomposition method applied to stiff systems
β Scribed by G. Adomian; R. Rach; M. Elrod
- Publisher
- Elsevier Science
- Year
- 1988
- Tongue
- English
- Weight
- 280 KB
- Volume
- 30
- Category
- Article
- ISSN
- 0378-4754
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β¦ Synopsis
The decomposition method is applied to a stiff system of differential equations to obtain a converging series which is summed for an analytic solution. Advantages over fourth-and fifthorder Runge-Kutta methods are shown.
π SIMILAR VOLUMES
A compact, absolutely stable numerical method is presented to integrate stiff systems of pseudo-linear, ordinary, first-order differential equations, commonly found in the simulation of biological models. Solutions are stepwise approximated by a complete set of first order rational polynomials. Mass
The numerical approximation of solutions of differential equations has been and continues to be one of the principal concerns of numerical analysis. Linear multistep methods and, in particular, backward differentiation formulae (BDFs) are frequently used for the numerical integration of stiff initia