Fluid-structure interaction with NURBS-based coupling

被引:14
作者
Hosters, Norbert [1 ]
Helmig, Jan [1 ]
Stavrev, Atanas [1 ]
Behr, Marek [1 ]
Elgeti, Stefanie [1 ]
机构
[1] Rhein Westfal TH Aachen, Ctr Computat Engn Sci, Chair Computat Anal Tech Syst CATS, D-52056 Aachen, Germany
关键词
Non-uniform rational B-splines; Isogeometric analysis; NURBS-enhanced finite element method; Fluid-structure interaction; ELEMENT-METHOD NEFEM; FINITE-ELEMENTS; MOVING BOUNDARIES; INTERFACES; COMPUTATIONS; ALGORITHMS; FLOW; CAD; REFINEMENT; STRATEGIES;
D O I
10.1016/j.cma.2018.01.003
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Engineering design via CAD software relies on Non-Uniform Rational B-Splines (NURBS) as a means for representing and communicating geometry. Therefore, in general, a NURBS description of a given design can be considered the exact description. The development of isogeometric methods has made the geometry available to analysis methods Hughes et al. (2005). Isogeometric analysis has been particularly successful in structural analysis; one reason being the wide-spread use of two-dimensional finite elements in this field. For fluid dynamics, where three-dimensional analysis is usually indispensable, isogeometric methods are more complicated, yet of course not impossible, to apply in a general fashion. This paper describes a method that enables the solution of fluid-structure-interaction with a matching spline description of the interface. On the structural side, the spline is used in an isogeometric setting. On the fluid side, the same spline is used in the framework of a NURBS-enhanced finite element method (extension of Sevilla et al. (2011)). The coupling of the structural and the fluid solution is greatly facilitated by the common spline interface. The use of the identical spline representation for both sides permits a direct transfer of the necessary quantities, all the while still allowing an adjusted, individual refinement level for both sides. (C) 2018 Elsevier B.V. All rights reserved.
引用
收藏
页码:520 / 539
页数:20
相关论文
共 44 条
[1]   Isogeometric fluid-structure interaction: theory, algorithms, and computations [J].
Bazilevs, Y. ;
Calo, V. M. ;
Hughes, T. J. R. ;
Zhang, Y. .
COMPUTATIONAL MECHANICS, 2008, 43 (01) :3-37
[2]   Isogeometric fluid-structure interaction analysis with emphasis on non-matching discretizations, and with application to wind turbines [J].
Bazilevs, Y. ;
Hsu, M-C. ;
Scott, M. A. .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2012, 249 :28-41
[3]   Isogeometric analysis using T-splines [J].
Bazilevs, Y. ;
Calo, V. M. ;
Cottrell, J. A. ;
Evans, J. A. ;
Hughes, T. J. R. ;
Lipton, S. ;
Scott, M. A. ;
Sederberg, T. W. .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2010, 199 (5-8) :229-263
[4]   Coupling fluid (CFD) and structural (FE) models using finite interpolation elements [J].
Beckert, A .
AEROSPACE SCIENCE AND TECHNOLOGY, 2000, 4 (01) :13-22
[5]   FINITE-ELEMENT SOLUTION STRATEGIES FOR LARGE-SCALE FLOW SIMULATIONS [J].
BEHR, M ;
TEZDUYAR, TE .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 1994, 112 (1-4) :3-24
[6]  
Braun C., 2007, MODULARES VERFAHREN
[7]   A TIME INTEGRATION ALGORITHM FOR STRUCTURAL DYNAMICS WITH IMPROVED NUMERICAL DISSIPATION - THE GENERALIZED-ALPHA METHOD [J].
CHUNG, J ;
HULBERT, GM .
JOURNAL OF APPLIED MECHANICS-TRANSACTIONS OF THE ASME, 1993, 60 (02) :371-375
[8]  
Cottrell J.A., 2009, Isogeometric Analysis: Towards Unification of Computer Aided Design and Finite Element Analysis
[9]   Comparison of conservative and consistent approaches for the coupling of non-matching meshes [J].
de Boer, A. ;
van Zuijlen, A. H. ;
Bijl, H. .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2008, 197 (49-50) :4284-4297
[10]   Isogeometric Reissner-Mindlin shell analysis with exactly calculated director vectors [J].
Dornisch, W. ;
Klinkel, S. ;
Simeon, B. .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2013, 253 :491-504