Introduction to mathematical theory of plasticity. 1D, 2D and 3D problems.
Terminated in academic year 2023/2024
Elasticity and Plasticity
| Type of study | Doctoral |
|---|---|
| Language of instruction | Czech |
| Code | 228-0911/01 |
| Abbreviation | PP |
| Course title | Elasticity and Plasticity |
| Credits | 5 |
| Coordinating department | Department of Structural Mechanics |
| Course coordinator | prof. Ing. Martin Krejsa, Ph.D. |
Subject syllabus
Literature
1. Gere, J. M., Timoshenko, S. P.: Mechanics of materials, Brooks/Cole Publishing Company, USA, 2000.
2. Hibbeler, R.C., Mechanics of materials, Pearson Prentice Hall, ISBN 0-13-602230-8 , 2011.
3. Sadd, M.H., Elasticity - Theory, Applications, and Numerics, Elsevier Inc., ISBN 0-12-605811-3 , 2005.
2. Hibbeler, R.C., Mechanics of materials, Pearson Prentice Hall, ISBN 0-13-602230-8 , 2011.
3. Sadd, M.H., Elasticity - Theory, Applications, and Numerics, Elsevier Inc., ISBN 0-12-605811-3 , 2005.
Advised literature
1. Beer, F., et al., Vector mechanics for engineers. Statics and dynamics, McGraw-Hill, ISBN 978–0–07–352940–0, 2007.
2. Zienkiewicz, O. C., Taylor, R.L., Zhu, J.Z.: Finite Element Method - Its Basis and Fundamentals, ISBN 0-7506-6320-0, 2005.
2. Zienkiewicz, O. C., Taylor, R.L., Zhu, J.Z.: Finite Element Method - Its Basis and Fundamentals, ISBN 0-7506-6320-0, 2005.