Gurantor department | Department of Applied Mechanics | Credits | 10 |

Subject guarantor | doc. Ing. Zdeněk Poruba, Ph.D. | Subject version guarantor | doc. Ing. Zdeněk Poruba, Ph.D. |

Study level | postgraduate | Requirement | Choice-compulsory type B |

Year | Semester | winter + summer | |

Study language | Czech | ||

Year of introduction | 2019/2020 | Year of cancellation | |

Intended for the faculties | USP, FS, FEI | Intended for study types | Doctoral |

Instruction secured by | |||
---|---|---|---|

Login | Name | Tuitor | Teacher giving lectures |

FUS76 | doc. Ing. Martin Fusek, Ph.D. | ||

POR05 | doc. Ing. Zdeněk Poruba, Ph.D. |

Extent of instruction for forms of study | ||
---|---|---|

Form of study | Way of compl. | Extent |

Full-time | Examination | 25+0 |

Combined | Examination | 25+0 |

Students will extend and make deeper their theoretical knowledge of the
background of FEM and the numerical procedures that lead to the practical use
of the method. Especially the problematics of solving nonlinear tasks will be
deepen.

Lectures

Individual consultations

Project work

The subject deepens basic knowledge from the area of computational modeling by finite element method and focuses especially on geometrical, material and structural nonlinearities and further on advanced issues, e.g. FSI - Fluid Structure Interaction. The teaching process is realized both in theoretical and practical level on examples from technical practice.

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
REDDY, J.N., An Introduction Nonlinear Finite Element Analysis, Oxford
University Press, 2004, p. 463, ISBN 0-19-852529-X
WRIGGERS, P., Nichtlineare Finite-Element Metoden, Springer, 2005, p. 495, ISBN
3-540-67747
BHATTI,M.A., Advanced Topics in Finite Element Analysis of Structures: with
Mathematica and Matlab Computations, Wiley, 2006, p.590, ISBN-13 978-0-471-
64807-9

Examples for ANSYS solutions: http://www.mece.ualberta.ca/tutorials/ansys/
Zhi-Hua Zhong. Finite Element Procedures for Contact-Impact Problems. Oxford
University Press, 1993, p. 371, ISBN 0-19 856383-3
WRIGGERS, P., Nichtlineare Finite-Element Metoden, Springer, 2005, p. 495, ISBN
3-540-67747

The workout of the individual project on the given theme.

Adequate appropriate knowledge in the area of finite element method.

Subject has no prerequisities.

Subject has no co-requisities.

Variational Methods. Principle of stationary potential energy. Potential energy of an elastic body. Bar and Beam Elements. Shape functions. Stiffness matrix. Boundary conditions. Applied mechanical loads. Equilibrium equations. Stresses. Solution of equations. Basic Elements. Stress-strain relations. Interpolation and shape functions. Linear triangle. Rectangular solid elements. Numerical integration. One, two and three dimension applications. Elasticity relations. FEM in Structural Dynamics. Dynamic equation. Mass and damping matrices. Natural frequencies and mode shapes, solutions method. Response History. Modal methods. Harmonic response. Direct integration methods-explicit or implicit.

Task name | Type of task | Max. number of points
(act. for subtasks) | Min. number of points |
---|---|---|---|

Examination | Examination |

Show history

Academic year | Programme | Field of study | Spec. | Zaměření | Form | Study language | Tut. centre | Year | W | S | Type of duty | |
---|---|---|---|---|---|---|---|---|---|---|---|---|

2019/2020 | (P0613D140020) Computational Science | P | Czech | Ostrava | Choice-compulsory type B | study plan | ||||||

2019/2020 | (P0613D140020) Computational Science | K | Czech | Ostrava | Choice-compulsory type B | study plan |

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