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HAVLÁSEK, M. HABÁN, V. HUDEC, M. POCHYLÝ, F.
Original Title
The inverse vibration problem for fixed beam submerged in fluid
Type
conference paper
Language
English
Original Abstract
Description of dynamic behaviour of the structures is based on the mass, damping and stiffness matrices. Unfortunately, this description is inapplicable in case of the fluidstructure interaction (FSI), because the matrices of system, which consists of the structure and ambient fluid, are generally not known. The matrices of system, describing the FSI, can be determined by solution of inverse vibration problem, which is an approach employing the spectral matrix and modal matrices of analysed system. The eigenvalues for creation of the spectral matrix are determined based on experimental measurement. The results of experiment can be verified by numerical simulation. The modal matrices of structure submerged in fluid can be given by experiment, which is not simple in FSI problem, or by acoustic modal analysis. Third approach for determination of the modal matrices works with the assumption, that the eigenvectors of structure are not influenced by the fluid and are identical to the eigenvectors of structure without the ambient fluid. This assumption is generally correct for majority of FSI problems. Described method is demonstrated on determination of the matrices of dynamic systems of the fixed beam submerged in water.
Keywords
vibration, fixed beam, fluid
Authors
HAVLÁSEK, M.; HABÁN, V.; HUDEC, M.; POCHYLÝ, F.
Released
20. 12. 2019
ISBN
1755-1315
Periodical
IOP Conference Series: Earth and Environmental Science
Year of study
405
Number
2019
State
United Kingdom of Great Britain and Northern Ireland
Pages from
1
Pages to
6
Pages count
BibTex
@inproceedings{BUT161146, author="Michal {Havlásek} and Vladimír {Habán} and Martin {Hudec} and František {Pochylý}", title="The inverse vibration problem for fixed beam submerged in fluid", booktitle="IOP Conference Series: Earth and Environmental Science", year="2019", journal="IOP Conference Series: Earth and Environmental Science", volume="405", number="2019", pages="1--6", doi="10.1088/1755-1315/405/1/012018", issn="1755-1315" }