Ship hydrodynamics computations with the CIP method based on adaptive Soroban grids

International Journal for Numerical Methods in Fluids

Volumn 54, Issue 6-8, 2007, Pages 1011-1019

  Takizawa, Kenji ^a   Tanizawa, Katsuji ^a   Yabe, Takashi ^b   Tezduyar, Tayfun E ^c  

^a NATIONAL MARITIME RESEARCH INSTITUTE   (Japan)

^b TOKYO INSTITUTE OF TECHNOLOGY   (Japan)

^c Rice University   (United States)

Author keywords

Adaptive grid; CCUP method; CIP method; Ship hydrodynamics; Soroban grid

Indexed keywords

COMPUTATIONAL EFFICIENCY; COMPUTATIONAL FLUID DYNAMICS; COMPUTATIONAL MECHANICS; COMPUTATIONAL METHODS; COMPUTER SIMULATION; FLUID STRUCTURE INTERACTION; GRID COMPUTING;

ADAPTIVE GRID; CUBIC INTERPOLATED PSEUDO-PARTICLE (CIP); SHIP HYDRODYNAMICS; SOROBAN GRID;

HYDRODYNAMICS;

COMPUTATIONAL EFFICIENCY; COMPUTATIONAL FLUID DYNAMICS; COMPUTATIONAL MECHANICS; COMPUTATIONAL METHODS; COMPUTER SIMULATION; FLUID STRUCTURE INTERACTION; GRID COMPUTING; HYDRODYNAMICS;

EID: 34347346990     PISSN: 02712091     EISSN: 10970363     Source Type: Journal    
DOI: 10.1002/fld.1466     Document Type: Article

References (29)

1. Tezduyar TE. Stabilized finite element formulations for incompressible flow computations. Advances in Applied Mechanics 1992; 28:1-44.
2. Tezduyar TE, Behr M, Liou J. A new strategy for finite element computations involving moving boundaries and interfaces - the deforming-spatial-domain/space-time procedure: I. The concept and the preliminary numerical tests. Computer Methods in Applied Mechanics and Engineering 1992; 94:339-351.
3. Tezduyar TE, Behr M, Mittal S, Liou J. A new strategy for finite element computations involving moving boundaries and interfaces - the deforming-spatial-domain/space-time procedure: II. Computation of free-surface flows, two-liquid flows, and flows with drifting cylinders. Computer Methods in Applied Mechanics and Engineering 1992; 94:353-371.
4. Mittal S, Tezduyar TE. Parallel finite element simulation of 3D incompressible flows - fluid-structure interactions. International Journal for Numerical Methods in Fluids 1995; 21:933-953.
5. Johnson AA, Tezduyar TE. Simulation of multiple spheres falling in a liquid-filled tube. Computer Methods in Applied Mechanics and Engineering 1996; 134:351-373.
6. Tezduyar T, Osawa Y. Fluid-structure interactions of a parachute crossing the far wake of an aircraft. Computer Methods in Applied Mechanics and Engineering 2001; 191:717-726.
7. Ohayon R. Reduced symmetric models for modal analysis of internal structural-acoustic and hydroelastic-sloshing systems. Computer Methods in Applied Mechanics and Engineering 2001; 190:3009-3019.
8. Tezduyar TE. Computation of moving boundaries and interfaces and stabilization parameters. International Journal for Numerical Methods in Fluids 2003; 43:555-575.
9. Michler C, van Brummelen EH, Hulshoff SJ, de Borst R. The relevance of conservation for stability and accuracy of numerical methods for fluid-structure interaction. Computer Methods in Applied Mechanics and Engineering 2003; 192:4195-4215.
10. Hubner B, Walhorn E, Dinkler D. A monolithic approach to fluid-structure interaction using space-time finite elements. Computer Methods in Applied Mechanics and Engineering 2004; 193:2087-2104.
11. van Brummelen EH, de Borst R. On the nonnormality of subiteration for a fluid-structure interaction problem. SIAM Journal on Scientific Computing 2005; 27:599-621.
12. Tezduyar TE, Sathe S, Keedy R, Stein K. Space-time finite element techniques for computation of fluid-structure interactions. Computer Methods in Applied Mechanics and Engineering 2006; 195:2002-2027.
13. Masud A, Khurram RA. A multiscale finite element method for the incompressible Navier-Stokes equations. Computer Methods in Applied Mechanics and Engineering 2006; 195:1750-1777.
14. Khurram RA, Masud A. A multiscale/stabilized formulation of the incompressible Navier-Stokes equations for moving boundary flows and fluid-structure interaction. Computational Mechanics 2006; 38:403-416.
15. Masud A. Effects of mesh motion on the stability and convergence of ALE based formulations for moving boundary flows. Computational Mechanics 2006; 38:430-439.
16. Kuttler U, Forster C, Wall WA. A solution for the incompressibility dilemma in partitioned fluid-structure interaction with pure Dirichlet fluid domains. Computational Mechanics 2006; 38:417-429.
17. Dettmer W, Peric D. A computational framework for fluid-rigid body interaction: finite element formulation and applications. Computer Methods in Applied Mechanics and Engineering 2006; 195:1633-1666.
18. Masud A, Bhanabhagvanwala M, Khurram RA. An adaptive mesh rezoning scheme for moving boundary flows and fluid-structure interaction. Computers and Fluids 2007; 36:77-91.
19. Sawada T, Hisada T. Fluid-structure interaction analysis of the two dimensional flag-in-wind problem by an interface tracking ALE finite element method. Computers and Fluids 2007; 36:136-146.
20. Tezduyar TE. Finite element methods for flow problems with moving boundaries and interfaces. Archives of Computational Methods in Engineering 2001; 8:83-130.
21. Akin JE, Tezduyar TE, Ungor M. Computation of flow problems with the mixed interface-tracking/interface-capturing technique (MITICT). Computers and Fluids 2007; 36:2-11.
22. Takizawa K, Yabe T, Tsugawa Y, Tezduyar TE, Mizoe H. Computation of free-surface flows and fluid - object interactions with the CIP method based on adaptive meshless Sorohan grids. Computational Mechanics 2006, in press.
23. Yabe T, Wang PY. Unified numerical procedure for compressible and incompressible fluid. Journal of Physical Society of Japan 1991; 60:2105-2108.
24. Takewaki H, Nishiguchi A, Yabe T. The cubic-interpolated pseudo-particle (CIP) method for solving hyperbolic-type equations. Journal of Computational Physics 1985; 61:261-268.
25. Takewaki H, Yabe T. Cubic-interpolated pseudo particle (CIP) method - application to nonlinear or multi-dimensional problems. Journal of Computational Physics 1987; 70:355-372.
26. Yabe T, Aoki T. A universal solver for hyperbolic-equations by cubic-polynomial interpolation. I. One-dimensional solver. Computer Physics Communications 1991; 66:219-232.
27. Yabe T, Xiao F, Utsumi T. Constrained interpolation profile method for mnltiphase analysis. Journal of Computational Physics 2001; 169:556-593.
28. Yabe T, Mizoe H, Takizawa K, Moriki H, Im H, Ogata Y. Higher-order schemes with CIP method and adaptive Soroban grid towards mesh-free scheme. Journal of Computational Physics 2004; 194:57-77.
29. Tanizawa K. A nonlinear simulation method of 3-D body motions in waves. Journal of the Society of Naval Architects of Japan 1995; 178:179-191.