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Numerical study on three-dimensional self-induced inverted flag

delete2024-11-01
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PRE
AI
N
Novi Andria
L
Lavi Rizki Zuhal *
P
Pramudita Satria Palar
V
Viet Dung Duong
L
Leonardo Gunawan
H
Hari Muhammad
DOI:10.1016/j.jfluidstructs.2024.104198delete
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摘要

摘要

En 中文
The current study aims to investigate the fluid-structure interaction (FSI) of flexible thin structures undergoing large displacements using numerical simulations. The primary case of interest is the self-induced inverted flag problem, which exhibits a rich set of coupled fluid- structure behavior and flapping dynamics. To achieve this, a new FSI algorithm is proposed via a partitioned approach. The proposed algorithm uses the remeshed-Vortex Particle Method (VPM) to resolve the flow and a finite element method-based elastodynamics solver to evaluate the response of the flexible structure. The remeshed-VPM algorithm is modified and extended in this study with new developments to enhance its applicability for complex FSI simulations of thin flexible structures. A multiresolution scheme is developed and applied in combination with the iterative Brinkman penalization method for remeshed-VPM. A new force formulation is introduced that is based on corrected penalization velocity, which can generate distributed body forces for the iterative Brinkman penalization method. Finally, the fully 3D remeshed-VPM is applied in conjunction with corotational beam formulation for FSI simulations of the inverted flag system. The FSI solver is utilized to conduct a series of simulations on the 2D and 3D inverted flag model, aiming to gain insights into the intricate dynamics of these fluid-structure interactions.
Keyword:
Self-induced inverted flag
Thin flexible structures
Numerical simulations
Fluid-structure interaction
Vortex Particle Method
Brinkman penalization

期刊

Journal of Fluids and Structures 封面图
Journal of Fluids and Structures
IF:
3.5
论文数:
3.8K
被引数:
1.2W

机构

I
institute technology of bandung
学者数:
5.0K
论文数: 2.9K
被引数: 1
V
vnu university of engineering & technology (vnu-uet)
学者数:
252
论文数: 189
被引数: 0
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