- Department of Materials
Problem solving of mechanical tasks in engineering by means of discrete methods, numerical mathematics and computer programming with emphasis to nonlinearities.
Matrices, tensors. Statics. Dynamics. Elasticity and Strength.
14TEM - Technical Mechanics
14DYLS - Dynamics of Mechanical Systems
14DYKO - Dynamics of Continuum
14EME1 - Elastomechanics 1
14EME2 - Elastomechanics 2
- Syllabus of lectures:
Theoretical principles of solid continuum mechanics. Basic notions and their representations in matrix and tensorial notations. Theory of infinitesimal and finite deformations. Green-Lagrange and Almansi strain tensors. Engineering and Cauchy (true) stress tensors. Constitutive models. Computational aspects. Examples. Numerical modelling of engineering problems in mechanics by means of Finite element method. Theoretical and practical aspects of individual computational approaches and their relations to analytical solutions. Attention to present computational capabilities (parallezation )is paid.
- Syllabus of tutorials:
Numerous examples are devoted to comparison of infinitesimal and finite theories that are based on large rotations and finite strains.
- Study Objective:
Nonlinear Solid continuum mechanics. Numerical approaches. Finite element method. Problem solving.
Problem solving of engineering problems in mechanics.
- Study materials:
 Series of e-learnig lectures freely available in pdf format.
 Bathe, K.-J.: Finite Element Procedures, Prentice-Hall, Engelwood Cliffs, 1996.
 Belytschko, T., Liu, W.K., Moran, B.: Nonlinear Finite Elements for Continua and Structures, John Wiley, Chichester, 2000.
Media and tools:
PC,Fortran, software Matlab and MSC Marc.
- Further information:
- No time-table has been prepared for this course
- The course is a part of the following study plans:
- Diagnostika materálů (elective course)