Interface Jacobian-based Co-Simulation

被引:60
作者
Sicklinger, S. [1 ]
Belsky, V. [2 ]
Engelmann, B. [2 ]
Elmqvist, H. [3 ]
Olsson, H. [3 ]
Wuechner, R. [1 ]
Bletzinger, K. -U. [1 ]
机构
[1] Tech Univ Munich, Chair Struct Anal, D-80333 Munich, Germany
[2] Dassault Syst SIMULIA, Providence, RI USA
[3] Dassault Syst CATIA, Gothenburg, Sweden
关键词
partitioned solution strategy; multi-code coupling; n-code coupling; fluid-structure interaction; multi-physics; interface Jacobian; co-simulation; ALGORITHMS;
D O I
10.1002/nme.4637
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Co-simulation is a prominent method to solve multi-physics problems. Multi-physics simulations using a co-simulation approach have an intrinsic advantage. They allow well-established and specialized simulation tools for different fields and signals to be combined and reused with minor adaptations in contrast to the monolithic approach. However, the partitioned treatment of the coupled system poses the drawback of stability and accuracy challenges. If several different subsystems are used to form the co-simulation scenario, these issues are especially important. In this work, we propose a new co-simulation algorithm based on interface Jacobians. It allows for the stable and accurate solution of complex co-simulation scenarios involving several different subsystems. Furthermore, the Interface Jacobian-based Co-Simulation Algorithm is formulated such that it enables parallel execution of the participating subsystems. This results in a high-efficient procedure. Furthermore, the Interface Jacobian-based Co-Simulation Algorithm handles algebraic loops as the co-simulation scenario is defined in residual form. Copyright (c) 2014 John Wiley & Sons, Ltd.
引用
收藏
页码:418 / 444
页数:27
相关论文
共 14 条
[11]  
Kuttler U, 2006, COMPUTATIONAL MECH, V43, P61
[12]  
Moller H, 2002, ANAL OPTIMIZATION FL
[13]  
Schulte S, 1998, MODULARE HIERARCHISC
[14]  
Sobieszczanski-Sobieski J., 1988, NASA Technical Memorandum 100538