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Adaptive thermo-fluid moving boundary computations for interfacial dynamics

Adaptive thermo-fluid moving boundary computations for interfacial dynamics

作     者:Chih-Kuang Kuan Jaeheon Sim Wei Shyy 

作者机构:University of MichiganAnn ArborMIUSA Hong Kong University of Science and Technology 

出 版 物:《Acta Mechanica Sinica》 (力学学报(英文版))

年 卷 期:2012年第28卷第4期

页      面:999-1021页

核心收录:

学科分类:080103[工学-流体力学] 08[工学] 0801[工学-力学(可授工学、理学学位)] 

基  金:supported by NASA Constellation University Institutes Program (CUIP)  Claudia Meyer program manager 

主  题:Moving boundary Eulerian-Lagrangian method Parallel adaptive mesh refinement 

摘      要:In this study, we present adaptive moving boundary computation technique with parallel implementation on a distributed memory multi-processor system for large scale thermo-fluid and interfacial flow computations. The solver utilizes Eulerian-Lagrangian method to track moving (Lagrangian) interfaces explicitly on the stationary (Eulerian) Cartesian grid where the flow fields are computed. We address the domain decomposition strategies of Eulerian- Lagrangian method by illustrating its intricate complexity of the computation involved on two different spaces inter- actively and consequently, and then propose a trade-off ap- proach aiming for parallel scalability. Spatial domain decomposition is adopted for both Eulerian and Lagrangian do- main due to easy load balancing and data locality for mini- mum communication between processors. In addition, parallel cell-based unstructured adaptive mesh refinement (AMR) technique is implemented for the flexible local refinement and even-distributed computational workload among processors. Selected cases are presented to highlight the computa- tional capabilities, including Faraday type interfacial waves with capillary and gravitational forcing, flows around varied geometric configurations and induced by boundary conditions and/or body forces, and thermo-fluid dynamics with phase change. With the aid of the present techniques, large scale challenging moving boundary problems can be effectively addressed.

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