Gurantor department | IT4Innovations | Credits | 4 |

Subject guarantor | Ing. Marta Jarošová, Ph.D. | Subject version guarantor | Ing. Marta Jarošová, Ph.D. |

Study level | undergraduate or graduate | Requirement | Choice-compulsory |

Year | 2 | Semester | summer |

Study language | Czech | ||

Year of introduction | 2016/2017 | Year of cancellation | 2023/2024 |

Intended for the faculties | USP | Intended for study types | Follow-up Master |

Instruction secured by | |||
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Login | Name | Tuitor | Teacher giving lectures |

KAR72 | Ing. Tomáš Karásek, Ph.D. |

Extent of instruction for forms of study | ||
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Form of study | Way of compl. | Extent |

Full-time | Credit and Examination | 2+2 |

Upon the successful completion of the course, students will be able to:
• Use Elmer and Code Aster open source codes;
• Solve typical problems in the field of structural mechanics using finite element method;
1. Create geometric and numerical models for using the finite element method for solving;
2. Apply boundary conditions and load to typical problems;
3. Apply solvers to different types of problems
4. Display and evaluate results of computations

Lectures

Tutorials

1. Cook R. D., Malkus D.S., Plesha M.E., Witt R.J. Concepts and Applications of Finite Element Analysis. 4th edition. J. Wiley & Sons, Inc. NY, 2002, p. 719, ISBN 0-471-35605-0
2. Reddy, J.N., An Introduction to Nonlinear Finite Element Analysis, Oxford University Press, 2004, p. 463, ISBN 0-19-852529-X
3. C. Zienkiewicz, R. L. Taylor and David Fox. The Finite Element Method for Solid and Structural Mechanics, 7th eddition, ISBN: 978-1-85617-634-7

1. L. Bucalem, K. J. Bathe, The Mechanics of Solids and Structures – Hierarchical Modelling and the Finite Element Solution, Springer, 2011. ISBN-13: 978-3540263319
2. J. Bathe, Finite Element Procedures in Engineering Analysis, Prentice-Hall, 1982. ISBN-10: 0133173054

No other requirements.

Subject has no prerequisities.

Subject has no co-requisities.

1. Introduction
2. Heat Transfer Computations
3. Linear Elasticity Computations
4. Non-linear Computations of Elasticity
5. Non-linear Computations of Plasticity
6. Large Deformations Computations
7. Large Displacement Computations
8. Contact Problems Computations
9. Newton Method, Arc Length Method
10. Natural Frequency and Shapes Computations

Conditions for completion are defined only for particular subject version and form of study

Academic year | Programme | Branch/spec. | Spec. | Zaměření | Form | Study language | Tut. centre | Year | W | S | Type of duty | |
---|---|---|---|---|---|---|---|---|---|---|---|---|

2018/2019 | (N2658) Computational Sciences | (2612T078) Computational Sciences | P | Czech | Ostrava | 2 | Choice-compulsory | study plan | ||||

2017/2018 | (N2658) Computational Sciences | (2612T078) Computational Sciences | P | Czech | Ostrava | 2 | Choice-compulsory | study plan | ||||

2016/2017 | (N2658) Computational Sciences | (2612T078) Computational Sciences | P | Czech | Ostrava | 2 | Choice-compulsory | study plan |

Block name | Academic year | Form of study | Study language | Year | W | S | Type of block | Block owner |
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