Gurantor department | Department of Structural Mechanics |

Subject guarantor | prof. Ing. Martin Krejsa, Ph.D. |

Study level | undergraduate or graduate |

Subject version | |||
---|---|---|---|

Version code | Year of introduction | Year of cancellation | Credits |

228-0211/01 | 2010/2011 | 6 | |

228-0211/02 | 2010/2011 | 2020/2021 | 6 |

Understanding of basic quantities and equation of mathematical theory of elasticity. Ability to choose right calculation model for the problem. Ability to choose adequate method of solution.

Lectures

Tutorials

Basics of mathematical theory of elasticity: basic quantities and equations, basic problems and methods of solution. Students will obtain knowledge in area of elasticity and structural mechanics and this will be able to apply this knowledge in desing os structures.

1. Gere, Timoshenko: Mechanics of materials, PWS-Kent, Boston, 1990
2. Boresi A. P., Schmidt, R. J.: Advanced Mechanics of Materials,John Wiley and Sons, Chichester, USA 2003

1. Jirásek M., Bažant, Z. P.: Inelastic Analysis of Structures, John Willey and Sons, Chichester, USA, 2002

Subject code | Abbreviation | Title | Requirement |
---|---|---|---|

228-0202 | SSKI | Statics of Building Structures I | Recommended |

228-0204 | PP | Elasticity and Plasticity | Recommended |

516-0212 | FYZ | Physics | Recommended |

714-0268 | BcM3 | Mathematics III | Recommended |

Subject has no co-requisities.