Národní úložiště šedé literatury Nalezeno 9 záznamů.  Hledání trvalo 0.00 vteřin. 
Flow over a rough surface
Bauer, Petr
We attempt to model a 2D rough surface by computing non-stationary Navier-Stokes ow over a periodic pattern. The solution is obtained by means of _nite element method (FEM). We use non-conforming Crouzeix Raviart elements for velocity and piecewise con- stant elements for pressure. The resulting linear system is solved by multigrid method. We present computational studies of the problem.
Study of using corners for BDDC in 3D
Čertíková, M. ; Burda, P. ; Novotný, J. ; Šístek, Jakub
Existing algorithms for selection of corners in BDDC are atudied and a new algorithm is proposed. This combines advantages of previous algorithms. The new algorithm is applied to a benchmark and an industrial problem of linear elasticity.
Application of the BDDC method to the Stokes problem
Šístek, Jakub ; Burda, P. ; Mandel, J. ; Novotný, J. ; Sousedík, B.
Application of BDDC method to problems of Stokes flow is explored. BDDC is applied to several 3D problems and is shown to be a competitive method.
Modelling of the airflow through vocal folds
Prokopova, J. ; Feistauer, M. ; Kučera, V. ; Horáček, Jaromír
The work introduces implementation of numerical techniques: the ALE (Arbitrary Lagrangian-Eulerian) method and the discontinuous Galerkin finite element method for solving the problem of the airflow through the human vocal folds. The viscous compressible flow in time-dependent domains was solved u by using our own program code based on the finite element approximation.
Solving an elasto-plastic problems by Newton-like methods
Byczanski, Petr ; Sysala, Stanislav
In this contribution, we will apply the semismooth Newton methods with and without damping to solving a one-time step problem in elesto-plasticity. First, we briefly describe the elasto-plastic model and formulate the corresponding one-time step problem in the form of the non-linear variational equation. Then we characterize the used numerical methods. Finally, we illustrate the methods on a 2D numerical example.

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