Buy article PDF
Instant access to
the full article PDF
for the next 48 hrs
US$ 35
Structural Engineering and Mechanics Volume 29, Number 1, May10 2008 , pages 91-111 DOI: https://doi.org/10.12989/sem.2008.29.1.091 |
|
|
Computational modeling of coupled fluid-structure systems with applications |
||
Y. Kerboua, A.A. Lakis, M. Thomas and L. Marcouiller
|
||
Abstract | ||
This paper outlines the development of a computational model in order to analyze the dynamic behaviour of coupled fluid-structure systems such as a) liquid containers, b) a set of parallel or radial plates. In this work a hybrid fluid-solid element is developed, capable of simulating both membrane and bending effects of the plate. The structural mass and stiffness matrices are determined using exact integration of governing equations which are derived using a combination of classical plate theory and a finite element approach. The Bernoulli equation and velocity potential function are used to describe the liquid pressure applied on the solid-fluid element. An impermeability condition assures a permanent contact at the fluid-structure interface. Applications of this model are presented for both parallel and radial plates as well as fluid-filled rectangular reservoir. The effect of physical parameters on the dynamic behaviour of a coupled fluid-structure system is investigated. The results obtained using the presented approach for dynamic characteristics such as natural frequency are in agreement to those calculated using other theories and experiments. | ||
Key Words | ||
plates and shells; added mass; vibration; fluid-solid element. | ||
Address | ||
Y. Kerboua and A.A. Lakis: Mechanical Engineering Department, Ecole Polytechnique de Montreal, C.P. 6079, Succursale Centre-ville, Montreal, Quebec, H3C 3A7, Canada M. Thomas: Mechanical Engineering Department, Ecole de Technologie Superieure, 1100 Notre Dame Ouest Montreal, Quebec, H3C 1K3, Canada L. Marcouiller: Institut de Recherche d?Hydro Quebec, 1800 Lionel-Boulet, Varennes, Quebec, J3X 1S1, Canada | ||