The program package FEATFLOW is both a user oriented as well as a general purpose subroutine system for the numerical solution of the incompressible Navier-Stokes equations in two and three space dimensions. FEATFLOW is part of the TUFES project (’The Ultimate Finite Element Software’) that aims to develop software which realizes our new mathematical and algorithmical ideas in combination with high performance computational techniques. FEATFLOW is designed for the following three classes of applications: Education of students, scientific research and industrial application

References in zbMATH (referenced in 108 articles )

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  1. Rodrigo, Carmen: Poroelasticity problem: numerical difficulties and efficient multigrid solution (2016)
  2. Rodrigo, C.; Gaspar, F.J.; Lisbona, F.J.: On a local Fourier analysis for overlapping block smoothers on triangular grids (2016)
  3. Schick, M.; Heuveline, V.; Le Ma, O.P.: A Newton-Galerkin method for fluid flow exhibiting uncertain periodic dynamics (2016)
  4. Altmann, R.; Heiland, J.: Finite element decomposition and minimal extension for flow equations (2015)
  5. Cai, Mingchao: Analysis of some projection method based preconditioners for models of incompressible flow (2015)
  6. Konshin, Igor N.; Olshanskii, Maxim A.; Vassilevski, Yuri V.: ILU preconditioners for nonsymmetric saddle-point matrices with application to the incompressible Navier-Stokes equations (2015)
  7. Schick, Michael: Parareal time-stepping for limit-cycle computation of the incompressible Navier-Stokes equations with uncertain periodic dynamics (2015)
  8. Gorb, Yuliya; Mierka, Otto; Rivkind, Liudmila; Kuzmin, Dmitri: Finite element simulation of three-dimensional particulate flows using mixture models (2014)
  9. Hussain, S.; Schieweck, F.; Turek, S.: Efficient Newton-multigrid solution techniques for higher order space-time Galerkin discretizations of incompressible flow (2014)
  10. Reusken, Arnold; Esser, Patrick: Analysis of time discretization methods for Stokes equations with a nonsmooth forcing term (2014)
  11. Dadvand, P.; Rossi, R.; Gil, M.; Martorell, X.; Cotela, J.; Juanpere, E.; Idelsohn, S.R.; Oñate, E.: Migration of a generic multi-physics framework to HPC environments (2013)
  12. Geveler, M.; Ribbrock, D.; Göddeke, D.; Zajac, P.; Turek, S.: Towards a complete FEM-based simulation toolkit on GPUs: unstructured grid finite element geometric multigrid solvers with strong smoothers based on sparse approximate inverses (2013)
  13. Möller, Matthias: Algebraic flux correction for nonconforming finite element discretizations of scalar transport problems (2013)
  14. Olshanskii, Maxim A.; Terekhov, Kirill M.; Vassilevski, Yuri V.: An octree-based solver for the incompressible Navier-Stokes equations with enhanced stability and low dissipation (2013)
  15. Turek, Stefan; Mierka, Otto; Hysing, Shuren; Kuzmin, Dmitri: Numerical study of a high order 3D FEM-level set approach for immiscible flow simulation (2013)
  16. Aulisa, E.; Garcia, S.; Swim, E.; Seshaiyer, P.: Multilevel non-conforming finite element methods for coupled fluid-structure interactions (2012)
  17. Ganesan, Sashikumaar; Tobiska, Lutz: Arbitrary Lagrangian-Eulerian finite-element method for computation of two-phase flows with soluble surfactants (2012)
  18. Hysing, S.: Mixed element FEM level set method for numerical simulation of immiscible fluids (2012)
  19. John, Volker; Novo, Julia: On (essentially) non-oscillatory discretizations of evolutionary convection-diffusion equations (2012)
  20. Köster, M.; Ouazzi, A.; Schieweck, F.; Turek, S.; Zajac, P.: New robust nonconforming finite elements of higher order (2012)

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