224-0221 – Finite Element Method (MeKP)
Gurantor department | Department of Geotechnics and Underground Engineering |
Subject guarantor | doc. RNDr. Eva Hrubešová, Ph.D. |
Study level | undergraduate or graduate |
Subject aims expressed by acquired skills and competences
Course objectives:
- definition of basic principles and relationships underlying mathematical theory of elasticity and plasticity
- formulation of basic principles of finite element method
-definitions of different types of finite element, their analysis and comparison
- build the stiffness matrix, analysis of properties of stiffness matrix
- formulation of the basic conditions of solvability of equation system, selection of appropriate methods to solve the fundamental system of equations, comparing them
- creation of a separate numerical model based on finite element method
using available software systems
- Discussion of the results of numerical models, the analysis of their explanatory power and sensitivity to input data
Teaching methods
Lectures
Individual consultations
Tutorials
Project work
Summary
The content of the course are the principles and capabilities of the utilization of finite elements method for the solution of various engineering problems, with special emphasis on the role of geotechnical. Students will learn the theoretical basis of this numerical method and the principle of discretization of given area, the various types of finite elements for application in one-dimensional, planar and spatial tasks. The aim is also to familiarize students with the practical use of this method in solving problems in geotechnical engineering and underground construction (the stability of slopes, embankments, spoil banks, the role of the stability of underground works (tunnels, etc.)) through a specialized geotechnical software (Plaxis, 3D Tunnel , Phases, etc.).
Compulsory literature:
Recommended literature:
Gioda, Z.: Modeling in Geomechanics. Wiley 2000
Additional study materials
Prerequisities
Subject has no prerequisities.
Co-requisities
Subject has no co-requisities.