When semi-explicit di erential-algebraic equations are solved with implicit Runge-Kutta methods, the computational e ort is dominated by the cost of solving the nonlinear systems. That is why it is important to have good starting values to begin the iterations. In this paper we study a type of start
IRK Methods for Index 2 and 3 DAEs: Starting Algorithms
✍ Scribed by I. Higueras; T. Roldán
- Book ID
- 110438566
- Publisher
- Springer Netherlands
- Year
- 2003
- Tongue
- English
- Weight
- 416 KB
- Volume
- 43
- Category
- Article
- ISSN
- 0006-3835
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📜 SIMILAR VOLUMES
When semiexplicit differential-algebraic equations are solved with implicit Runge-Kutta methods (l:tK), the computational effort is dominated by the cost of solving the nonlinear systems, and therefore it is important to have good starting values to begin the iterations. For semiexplicit index-2 DAE
There are several approaches to using nonstiff implicit linear multistep methods for solving certain classes of semi-explicit index 2 DAEs. Using β-blocked discretizations (Arévalo et al., 1996) Adams-Moulton methods up to order 4 and difference corrected BDF (Söderlind, 1989) methods up to order 7