[1] |
Tezduyar T E, Behr M, Liou J. A new strategy for finite element computations involving moving boundaries and interfaces—the deformingspatialdomain/space-time procedure—I: the concept and the preliminary numerical tests[J]. Computer Methods in Applied Mechanics and Engineering,1992, 94(3): 339-351.
|
[2] |
Hughes T J R, Franca L P, Balestra M. A new finite element formulation for computational fluid dynamics—V: circumventing the Babu-ka-Brezzi condition: a stable Petrov-Galerkin formulation of the Stokes problem accommodating equal-order interpolations[J]. Computer Methods in Applied Mechanics and Engineering,1986, 59(1): 85-99.
|
[3] |
Onate E. A stabilized finite element method for incompressible viscous flows using a finite increment calculus formulation[J]. Computer Methods in Applied Mechanics and Engineering,2000, 182(3/4): 355-370.
|
[4] |
Chorin A J. Numerical solutions of the NavierStokes equations[J]. Mathematics of Computation,1968, 22(104): 745-762.
|
[5] |
Donea J, Giuliani S, Laval H. Finite element solution of the unsteady NavierStokes equations by a fractional step method[J]. Computer Methods in Applied Mechanics and Engineering,1982, 30(1): 53-73.
|
[6] |
Choi H G, Choi H, Yoo J Y. A fractional fourstep element formulation of the unsteady incompressible Navier-Stokes equations using SUPG and linear equal-order element methods[J]. Computer Methods in Applied Mechanics and Engineering,1997, 143(3/4): 333-348.
|
[7] |
Choi H G. Splitting method for the combined formulation of the fluid-particle problem[J]. Computer Methods in Applied Mechanics and Engineering,2000, 190(11/12): 1367-1368.
|
[8] |
Brooks A N, Hughes T J R. Streamline upwind/PetrovGalerkin formulation for convection dominated flows with particular emphasis on the incompressible Navier-Stokes equations[J]. Computer Methods in Applied Mechanics and Engineering,1982, 32(1/3): 199-259.
|
[9] |
Masud A, Bhanabhagvanwala M, Khurram R A. An adaptive mesh rezoning scheme for moving boundary flows and fluid-structure interaction[J]. Computers and Fluids,2007, 36(1): 77-91.
|
[10] |
Persillon H, Braza M. Physical analysis of the transition to turbulence in the wake of a circular cylinder by three-dimensional NavierStokes simulation[J]. Journal of Fluid Mechanics,1998, 365: 23-88.
|
[11] |
Ahn H T, Kallinderis Y. Strongly coupled flow/structure interactions with a geometrically conservative ALE scheme on general hybrid meshes[J].Journal of Computational Physics,2006, 219(2): 671-696.
|
[12] |
Borazjani I, Sotiropoulos F. Vortex-induced vibrations of two cylinders in tandem arrangement in proximity-wake-interference region[J]. Journal of Fluid Mechanics,2009, 621: 321-364.
|
[13] |
Prasanth T K, Mittal S. Vortexinduced vibrations of a circular cylinder at low Reynolds numbers[J]. Journal of Fluid Mechanics,2008, 594: 463-491.
|
[14] |
Zhou C Y, So R M C, Lam K. Vortexinduced vibrations of an elastic circular cylinder[J]. Journal of Fluids and Structures,1999, 13(2): 165-189.
|
[15] |
Newmann D J, Karniadaki G E. Direct numerical simulations of flow over a flexible cable[C]//Bearman P W ed. Flow-Induced Vibration. Rotterdam: Balkema, 1995: 193-203.
|