Applying a Cartesian method to moving boundaries

被引:1
|
作者
Capizzano, Francesco [1 ]
Cinquegrana, Davide [1 ]
机构
[1] Ctr Italiano Ric Aerosp, Via Maiorise, I-81043 Capua, Italy
基金
欧盟地平线“2020”;
关键词
Compressible fluids; Finite-Volume method; Immersed boundaries; Mesh adaptation; Moving objects; Fluid-Structure interaction; FLUID-STRUCTURE INTERACTION; SIMULATING FLOWS; COMPLEX; FORMULATION; 3D; DYNAMICS; BODIES;
D O I
10.1016/j.compfluid.2023.105968
中图分类号
TP39 [计算机的应用];
学科分类号
081203 ; 0835 ;
摘要
The paper describes the development of a Cartesian method able of simulating compressible and viscous flows around moving/deforming objects as well as fluid-structure interactions (FSI). Besides, the research addresses the issues related to the partitioned coupling of aerodynamic and structural tools and suggests the use of proper drivers based on open-source libraries.The flow solver is based on dynamic immersed boundaries (IB) which take into account the motion of Lagrangian bodies through an inertial Cartesian mesh. This means having cells without volume changes and/or roto-translations. In particular, the major difficulties arise from the correct evaluation of flow quantities at cells emerging from the solid areas. Indeed, no flow-state is associated with cells inside the body. As a consequence, a 'field-extension' procedure is applied to estimate the flow state vector where needed. The use of fluid and wall values makes the procedure consistent. A proper IB model accounts for the body motion into a stationary mesh that are dynamically adapted to the flow. Both rigid and deforming motions are allowed by means of proper BCs based on the local wall-velocities.The paper discusses the accuracy and stability constraints of the method when applied to well-known benchmarks available in literature. In particular, the ability to analyze rigid body-motions is assessed by simulating the viscous flows around an oscillating circular cylinder and a moving sphere. Both cases focus on the laminar regime which represents an effective starting-point for validating the dynamic IB-method.Part of the research activities is devoted to developing an interface for coupling the present method with a structural solver in the framework of a partitioned process. A shared platform is set-up for driving the solution sequence and analyzing the accuracy of the results. A literature case is discussed which consists of a flexible cantilever mounted in the laminar wake of a rigid square cylinder.The final aim is to make affordable the study of complex flows whose characteristics strongly depend on the structural dynamics of immersed objects. In particular, the use of an IB method based on a fast and automatic meshing process is expected to simplify and speed-up the simulation of fluid-structure interaction (FSI) problems.
引用
收藏
页数:14
相关论文
共 50 条
  • [1] An Accurate Cartesian Method for Incompressible Flows with Moving Boundaries
    Bergmann, M.
    Hovnanian, J.
    Iollo, A.
    COMMUNICATIONS IN COMPUTATIONAL PHYSICS, 2014, 15 (05) : 1266 - 1290
  • [2] A Cartesian cut cell method for shallow water flows with moving boundaries
    Causon, DM
    Ingram, DM
    Mingham, CG
    ADVANCES IN WATER RESOURCES, 2001, 24 (08) : 899 - 911
  • [3] A cut-cell method for sharp moving boundaries in Cartesian grids
    Meinke, Matthias
    Schneiders, Lennart
    Guenther, Claudia
    Schroeder, Wolfgang
    COMPUTERS & FLUIDS, 2013, 85 : 135 - 142
  • [4] A sharp interface cartesian grid method for simulating flows with complex moving boundaries
    Udaykumar, HS
    Mittal, R
    Rampunggoon, P
    Khanna, A
    JOURNAL OF COMPUTATIONAL PHYSICS, 2001, 174 (01) : 345 - 380
  • [5] Applications of dynamic Cartesian grids method on unsteady flows involving moving boundaries
    Liu, Xiaowen
    Zhou, Weijiang
    Ji, Chuqun
    FRONTIERS IN FLUID MECHANICS RESEARCH, 2015, 126 : 633 - 638
  • [6] Cartesian grid methods for simulating flows with moving boundaries
    Mittal, R
    Bonilla, C
    Udaykumar, HS
    COMPUTATIONAL METHODS AND EXPERIMENTAL MEASUREMENTS XI, 2003, 4 : 557 - 566
  • [7] Heuristic algorithm for generating multilevel Cartesian meshes in multidimensional regions with moving boundaries
    Ossipov, P.
    APPLIED MATHEMATICS AND COMPUTATION, 2010, 215 (10) : 3684 - 3695
  • [8] Hybrid Cartesian Grid Method for Moving Boundary Problems
    Shen Zhiwei
    Zhao Ning
    Transactions of Nanjing University of Aeronautics and Astronautics, 2016, 33 (01) : 37 - 44
  • [9] Lattice Boltzmann method for moving boundaries
    Lallemand, P
    Luo, LS
    JOURNAL OF COMPUTATIONAL PHYSICS, 2003, 184 (02) : 406 - 421
  • [10] A PANEL METHOD FOR ARBITRARY MOVING BOUNDARIES PROBLEMS
    LEE, YJ
    YANG, JY
    AIAA JOURNAL, 1990, 28 (03) : 432 - 438