Curved beams and frames (theory, analytical methods of solution and solution via Finite Element Method). Straight beams on elastic foundation (theory, analytical and numerical methods of solution and solution via Finite Element Method), influence of temperature, shearing and normal forces on displacement). Curved beams and frames on elastic foundation (theory, analytical methods of solution and solution via Finite Element Method). Staistical methods in mechanics (reliability of structures and machine parts, SBRA method -- Simulation-Based Reliability Assessment), Moment theory of shell structures (theory, analytical methods and solution via Finite Element Method). Elastomers (theory and solution via Finite Element Method, detection of material behaviour). Modern approaches in the tasks of plasticity (theory and solution via Finite Element Method, forging, cyclic plasticity).
Some Selected Tasks from Elasticity and Plasticity
| Type of study | Follow-up Master |
|---|---|
| Language of instruction | Czech |
| Code | 330-0546/01 |
| Abbreviation | VKZPaP |
| Course title | Some Selected Tasks from Elasticity and Plasticity |
| Credits | 4 |
| Coordinating department | Department of Applied Mechanics |
| Course coordinator | prof. Ing. Karel Frydrýšek, Ph.D., FEng. |
Subject syllabus
E-learning
no
Literature
[1] HETÉNYI, M.: Beams on Elastic Foundation, Ann Arbor, University of Michigan Studies, USA, 1946.
[2] MELERSKI, E.,S.: Design Analysis of Beams, Circular Plates and Cylindrical Tanks on Elastic Foundations, Taylor & Francis, ISBN 978-0-415-38350-9, UK, 2006, pp.284.
[3] ARRUDA, E.M., BOYCE, M.C.: A Three Dimensional Constitutive Model for the Large Stretch Behavior of Rubber Elastic Materials. J. Mech. Phys. Solids, Vol. 41, No.2, Pergamon Press, Oxford 1993.
[4] BOWES, W.H., RUSSELL, L.T., SUTER, G.T.: Mechanics of Engineering Materials. Wiley, New York, 1984.
[5] BROWN, R. a kol.: Handbook of Rubber. Chapman & Hall, London 2001.
[2] MELERSKI, E.,S.: Design Analysis of Beams, Circular Plates and Cylindrical Tanks on Elastic Foundations, Taylor & Francis, ISBN 978-0-415-38350-9, UK, 2006, pp.284.
[3] ARRUDA, E.M., BOYCE, M.C.: A Three Dimensional Constitutive Model for the Large Stretch Behavior of Rubber Elastic Materials. J. Mech. Phys. Solids, Vol. 41, No.2, Pergamon Press, Oxford 1993.
[4] BOWES, W.H., RUSSELL, L.T., SUTER, G.T.: Mechanics of Engineering Materials. Wiley, New York, 1984.
[5] BROWN, R. a kol.: Handbook of Rubber. Chapman & Hall, London 2001.
Advised literature
[1] MAREK, P., BROZZETTI, J., GUŠTAR, M., TIKALSKY P.: Probabilistic Assessment of Structures Using Monte Carlo Simulation Background, Exercises and Software, (2nd extended edition), ISBN 80-86246-19-1, ITAM CAS, Prague, Czech Republic, 2003, pp.471, Eurocode 3 - EN 1993, Design of Steel Structure.
[2] FRYDRÝŠEK, K., GONDEK, H.: Finite Element Model of the Ore Disintegration Process, In: Annals of the Faculty of Engineering Hunedoara – Journal of Engineering, Tome VI, Fascicule 1, ISSN 1584 – 2665, University “Politechnica” Timisoara, Faculty of Engineering – Hunedoara, Romania, 2008, pp. 133-138.
[2] FRYDRÝŠEK, K., GONDEK, H.: Finite Element Model of the Ore Disintegration Process, In: Annals of the Faculty of Engineering Hunedoara – Journal of Engineering, Tome VI, Fascicule 1, ISSN 1584 – 2665, University “Politechnica” Timisoara, Faculty of Engineering – Hunedoara, Romania, 2008, pp. 133-138.