TY - JOUR
T1 - Lattice Boltzmann analysis of fluid-structure interaction with moving boundaries
AU - De Rosis, Alessandro
AU - Falcucci, Giacomo
AU - Ubertini, Stefano
AU - Ubertini, Francesco
AU - Succi, Sauro
PY - 2013/1/1
Y1 - 2013/1/1
N2 - This work is concerned with the modelling of the interaction of fluid flow with flexibly supported rigid bodies. The fluid flow is modelled by Lattice-Boltzmann Method, coupled to a set of ordinary differential equations describing the dynamics of the solid body in terms its elastic and damping properties. The time discretization of the body dynamics is performed via the Time Discontinuous GalerkinMethod. Several numerical examples are presented and highlight the robustness and efficiency of the proposed methodology, by means of comparisons with previously published results. The examples show that the present fluid-structure method is able to capture vortexinduced oscillations of flexibly-supported rigid body.
AB - This work is concerned with the modelling of the interaction of fluid flow with flexibly supported rigid bodies. The fluid flow is modelled by Lattice-Boltzmann Method, coupled to a set of ordinary differential equations describing the dynamics of the solid body in terms its elastic and damping properties. The time discretization of the body dynamics is performed via the Time Discontinuous GalerkinMethod. Several numerical examples are presented and highlight the robustness and efficiency of the proposed methodology, by means of comparisons with previously published results. The examples show that the present fluid-structure method is able to capture vortexinduced oscillations of flexibly-supported rigid body.
KW - Fluid-structure interaction
KW - Lattice-Boltzmann method
UR - http://www.scopus.com/inward/record.url?scp=84866283645&partnerID=8YFLogxK
U2 - 10.4208/cicp.141111.201211s
DO - 10.4208/cicp.141111.201211s
M3 - Article
AN - SCOPUS:84866283645
SN - 1815-2406
VL - 13
SP - 823
EP - 834
JO - Communications in Computational Physics
JF - Communications in Computational Physics
IS - 3
ER -