Fluid-shell structure interaction analysis by coupled particle and finite element method

Computers and Structures

Volumn 85, Issue 11-14, 2007, Pages 688-697

  Lee, Chen Jian Ken ^a   Noguchi, Hirohisa ^a   Koshizuka, Seiichi ^b  

^a KEIO UNIVERSITY   (Japan)

^b UNIVERSITY OF TOKYO   (Japan)

Author keywords

Coupled analysis; Fluid structure interaction; MITC shell elements; Particle methods

Indexed keywords

BOUNDARY CONDITIONS; FINITE ELEMENT METHOD; FLOW OF FLUIDS; LIQUID SLOSHING; SHELLS (STRUCTURES);

MITC SHELL ELEMENTS; MOVING PARTICLE SEMI-IMPLICIT (MPS); NEUMANN-DIRICHLET CONDITION; PARTICLE METHODS; SHELL STRUCTURE;

FLUID STRUCTURE INTERACTION;

EID: 34248157280     PISSN: 00457949     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compstruc.2007.01.019     Document Type: Article

References (20)

1. Bathe K.J., Zhang H., and Wang M.H. Finite element analysis of incompressible and compressible fluid flows with free surfaces and structural interactions. Comput Struct 56 2/3 (1995) 193-213
2. Bathe K.J., Zhang H., and Ji S. Finite element analysis of fluid flows fully coupled with structural interactions. Comput Struct 72 (1999) 1-16
3. Wall A.W., and Ramm E. Fluid-structure interaction based upon a stabilized (ale) finite element method. Computational Mechanics (1998), Barcelona, Spain
4. Hron J., and Turek S. A monolithic fem solver for an ale formulation of fluid-structure interaction with configuration for numerical benchmarking. European Conference on Computational Fluid Dynamics (2006), TU Delft, The Netherlands
5. Aquelet N., Souli M., Gabrys J., and Olovson L. A new ale formulation for sloshing analysis. Struct Eng Mech 16 4 (2003)
6. Kayser-Herold O., and Matthies H.G. Least squares finite element methods for fluid-structure interaction problems. Comput Struct 83 (2005) 191-207
7. Onate E., Idelsohn S.R., Del Pin F., and Aubry R. The particle finite element method. An overview. Int J Comput Methods 1 2 (2004) 267-307
8. Monaghan J.J. Smoothed particle hydrodynamics. Annu Rev Astron Astrophys 30 (1992) 543-574
9. Koshizuka S., and Oka Y. Moving particle semi-implicit method for fragmentation of incompressible fluid. Nucl Sci Eng 123 (1996) 421-434
10. Koshizuka S., Nobe A., and Oka Y. Numerical analysis of breaking waves using the moving particle semi-implicit method. Int J Numer Meth Fluids 26 (1998) 751-769
11. Bathe K.J., and Dvorkin E.N. A formulation of general shell elements - The use of mixed interpolation of tensorial components. Int J Numer Meth Eng 22 (1986) 697-722
12. Noguchi H., and Hisada T. Sensitivity analysis in post-buckling problems of shell structures. Comput Struct 47 4 (1993)
13. Tanaka M, Noguchi H. Assumed thickness and shear strain shell element for incompressible hyperelastic analysis. In: Proc of Compilation of Abstracts for the Third MIT Conf on Computational Fluid and Solid Mechanics, 2005.
14. Simo J.C., and Tarnow N. The discrete energy-momentum method. conserving algorithms for nonlinear elastodynamics. Z Angew Math Phys 43 (1992)
15. Lewis D., and Simo J.C. Conserving algorithms for the dynamics of hamiltonian systems on lie groups. Nonlin Sci 4 (1994) 253-299
16. Gro M., Betsch P., and Steinmann P. Conservation properties of a time fe method. Part IV: Higher order energy and momentum conserving schemes. Int J Numer Meth Eng 63 (2005) 1849-1897
17. Rieben R., White D., and Rodrigue G. High-order symplectic integration methods for finite element solutions to time dependent maxwell equations. IEEE Trans Antennas Propagat 52 8 (2004) 2190-2195
18. Tsuchiya K. Development of high accuracy static and dynamic analysis method for shell structures [in Japanese]. Master's thesis, School of Science for Open and Environment Systems, Keio University, 2006.
19. Koshizuka S. Moving particle semi-implicit method [in Japanese] (2005), Maruzen
20. Report ARD 04-6. ADINA User Interface Primer. ADINA R&D, Inc., September 2004.