1. Finite element method - the basic principles.
2. Formulation of the stiffness matrix and mass matrix for the dynamic task.
3. The finite element types, 1D beam or truss element, 2D shell element, 3D volume element.
4. The basic rules for building the model, geometry model, finite element model.
5. The boundary condition definition - the supports, loading.
6. The static case formulation basic rules, equations of equilibrium, solution methods.
7. The natural vibration task, modal analysis, natural frequencies and mode shapes, solution methods.
8. Harmonically excited forced vibration, vibration due to centrifugal force, phase shift, damping, solution methods.
9. Harmonically excited forced vibration, postprocessing, time curves, amplitude characteristics.
10. Numerical integration of the equations of motion, transient analysis, solution methods.
11. Numerical integration of the equations of motion, the solution set-up rules.
12 Spectral analysis, fourier decomposition, random excitation, “white noise”.
2. Formulation of the stiffness matrix and mass matrix for the dynamic task.
3. The finite element types, 1D beam or truss element, 2D shell element, 3D volume element.
4. The basic rules for building the model, geometry model, finite element model.
5. The boundary condition definition - the supports, loading.
6. The static case formulation basic rules, equations of equilibrium, solution methods.
7. The natural vibration task, modal analysis, natural frequencies and mode shapes, solution methods.
8. Harmonically excited forced vibration, vibration due to centrifugal force, phase shift, damping, solution methods.
9. Harmonically excited forced vibration, postprocessing, time curves, amplitude characteristics.
10. Numerical integration of the equations of motion, transient analysis, solution methods.
11. Numerical integration of the equations of motion, the solution set-up rules.
12 Spectral analysis, fourier decomposition, random excitation, “white noise”.