DASSL

Subroutine DDASSL uses the backward differentiation formulas of orders one through five to solve a system of the above form for Y and YPRIME. Values for Y and YPRIME at the initial time must be given as input. These values must be consistent, (that is, if T,Y,YPRIME are the given initial values, they must satisfy G(T,Y,YPRIME) = 0.). The subroutine solves the system from T to TOUT. It is easy to continue the solution to get results at additional TOUT. This is the interval mode of operation. Intermediate results can also be obtained easily by using the intermediate-output capability.


References in zbMATH (referenced in 252 articles )

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  2. Green, Kevin R.; Spiteri, Raymond J.: Extended \textttBACOLI: solving one-dimensional multiscale parabolic PDE systems with error control (2019)
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  4. Zhang, Cheng; Huang, Jingfang; Wang, Cheng; Yue, Xingye: On the operator splitting and integral equation preconditioned deferred correction methods for the “good” Boussinesq equation (2018)
  5. Alharbi, Abdulghani; Naire, Shailesh: An adaptive moving mesh method for thin film flow equations with surface tension (2017)
  6. Burger, Michael; Gerdts, Matthias: A survey on numerical methods for the simulation of initial value problems with sDAEs (2017)
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  18. Campbell, Stephen L.: The flexibility of DAE formulations (2015)
  19. Hay, A.; Etienne, S.; Garon, A.; Pelletier, D.: Time-integration for ALE simulations of fluid-structure interaction problems: stepsize and order selection based on the BDF (2015)
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