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Last update: Mgr. Dalibor Šmíd, Ph.D. (13.05.2023)
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Last update: Mgr. Dalibor Šmíd, Ph.D. (12.05.2023)
The aim of the course is to broaden the students' insight into the problems of numerical solution of continuum mechanics problems using the finite element method. Students will learn how to work on modern parallel computers and use appropriate academic software tools. |
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Last update: Mgr. Dalibor Šmíd, Ph.D. (13.05.2023)
Active participation in two thirds of the exercises (rounded down) and submission of a short report on a semester project. Retakes are not possible. |
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Last update: Mgr. Dalibor Šmíd, Ph.D. (13.05.2023)
The exam is oral, its content corresponds to the syllabus and the topics covered during the semester. Its main part is a discussion of questions related to the solution of the semester project. |
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Last update: Mgr. Dalibor Šmíd, Ph.D. (13.05.2023)
● The Arbitrary Lagrangian-Eulerian method and free boundary problems ● Nitsche's method - weak formulation of boundary conditions, application to boundary conditions at geometrically non-trivial interfaces and to the kinematic equation of the free surface ● The Cahn-Hilliard-Navier-Stokes equations ● The Nédélec finite element and Maxwell's equations ● The Stefan problem and the enthalpy method ● Augmented Lagrangian method and problems with inequality constraints, contact problems ● Spherical harmonic functions and solving problems on the sphere/ball ● Pressure-robust methods for incompressible flow ● Adaptivity for spatial discretization |