Finite Element Method 0
| Code | Completion | Credits | Range | Language |
|---|---|---|---|---|
| 2112008 | KZ | 6 | 1P+3C | Czech |
- Garant předmětu:
- Jiří Kuželka
- Lecturer:
- Jiří Kuželka
- Tutor:
- Michal Bartošák, Jiří Kuželka
- Supervisor:
- Department of Mechanics, Biomechanics and Mechatronics
- Synopsis:
-
The aim of the Bachelor course is to introduce students
1) the basic principles of FEM just based on structural mechanics (bar system and frames) without calculus of variations, to explain the properties of the strain variants of solving problems of elasticity
2) with geometric abstractions in the FEM, respectively according to the dimensionality of space (1D, flat, rotationally symmetrical and spatial tasks) and according to the dimensionality of bodies (rod / beam, shell and solid models)
3) solving processes (static, stationary and dynamic tasks)
4) modeling boundary conditions
5) contexts of models (design, control)
6) principles of model creation
7) exercises in basic skills in the creation of the FEM model by creating geometry through networking and boundary conditions to the evaluation of the results from 3 to 5 examples
- Requirements:
- Syllabus of lectures:
-
1) the basic principles of FEM just based on structural mechanics (bar system and frames) without calculus of variations, to explain the properties of the strain variants of solving problems of elasticity
2) with geometric abstractions in the FEM, respectively according to the dimensionality of space (1D, flat, rotationally symmetrical and spatial tasks) and according to the dimensionality of bodies (rod / beam, shell and solid models)
3) solving processes (static, stationary and dynamic tasks)
4) modeling boundary conditions
5) contexts of models (design, control)
6) principles of model creation
7) exercises in basic skills in the creation of the FEM model by creating geometry through networking and boundary conditions to the evaluation of the results from 3 to 5 examples
- Syllabus of tutorials:
-
1) the basic principles of FEM just based on structural mechanics (bar system and frames) without calculus of variations, to explain the properties of the strain variants of solving problems of elasticity
2) with geometric abstractions in the FEM, respectively according to the dimensionality of space (1D, flat, rotationally symmetrical and spatial tasks) and according to the dimensionality of bodies (rod / beam, shell and solid models)
3) solving processes (static, stationary and dynamic tasks)
4) modeling boundary conditions
5) contexts of models (design, control)
6) principles of model creation
7) exercises in basic skills in the creation of the FEM model by creating geometry through networking and boundary conditions to the evaluation of the results from 3 to 5 examples
- Study Objective:
- Study materials:
- Note:
- Time-table for winter semester 2022/2023:
-
06:00–08:0008:00–10:0010:00–12:0012:00–14:0014:00–16:0016:00–18:0018:00–20:0020:00–22:0022:00–24:00
Mon Tue Wed Thu Fri - Time-table for summer semester 2022/2023:
- Time-table is not available yet
- The course is a part of the following study plans: