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http://dx.doi.org/10.1515/ijnaoe-2015-0072

Further validation of the hybrid particle-mesh method for vortex shedding flow simulations  

Lee, Seung-Jae (Research Institute of Marine Systems Engineering, Seoul National University)
Lee, Jun-Hyeok (Department of Naval Architecture and Ocean Engineering, Seoul National University)
Suh, Jung-Chun (Research Institute of Marine Systems Engineering, Seoul National University)
Publication Information
International Journal of Naval Architecture and Ocean Engineering / v.7, no.6, 2015 , pp. 1034-1043 More about this Journal
Abstract
This is the continuation of a numerical study on vortex shedding from a blunt trailing-edge of a hydrofoil. In our previous work (Lee et al., 2015), numerical schemes for efficient computations were successfully implemented; i.e. multiple domains, the approximation of domain boundary conditions using cubic spline functions, and particle-based domain decomposition for better load balancing. In this study, numerical results through a hybrid particle-mesh method which adopts the Vortex-In-Cell (VIC) method and the Brinkman penalization model are further rigorously validated through comparison to experimental data at the Reynolds number of $2{\times}10^6$. The effects of changes in numerical parameters are also explored herein. We find that the present numerical method enables us to reasonably simulate vortex shedding phenomenon, as well as turbulent wakes of a hydrofoil.
Keywords
Vortex shedding; Hydrofoil; Vortex-in-cell (VIC); Penalization; Large eddy simulation (LES);
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1 Angot, P., Brunear, C.H., Fabrie, P., 1999. A penalization method to take into account obstacles in incompressible viscous flows. Numerische Mathematik, 81(4), pp.497-520.   DOI
2 Ausoni, P., 2009. Turbulent vortex shedding from a blunt trailing edge hydrofoil. Ph.D. Thesis. Ecole Polytechnique Federale de Lausanne.
3 Beaugendre, H., Morency,F., Gallizio, F., and Laurens, S., 2011. Computation of ice shedding trajectories using Cartesian grids, penalization, and level sets. Modelling and Simulation in Engineering, 2011.
4 Boffetta, G. and Ecke, R.E., 2012. Two-dimensional turbulence. Annual Reviews of Fluid Mechanics, 44, pp.427-451.   DOI
5 Bourgoyne, D.A., Ceccio, S.L. and Dowling, D.R., 2005. Vortex shedding from a hydroil at high Reynolds number. Journal of Fluid Mechanics, 531, pp.293-324.   DOI
6 Caswell, B., 1967. Kinematics and stress on a surface rest. Archive for Rational Mechanics and Analysis. 26(5), pp.385-399.   DOI
7 Chen, H. and Marshall, J.S., 1999. A Lagrangian vorticity method for two-phase particulate flows with two-way phase coupling. Journal of Computational Physics, 148(1), pp.169-198.   DOI
8 Chen, Z.S. and Kim, W.J., 2010. Numerical investigation of vortex shedding and vortex-induced vibration for flexible riser models. International Journal of Naval Architecture and Ocean Engineering, 2(2), pp.112-118.   DOI
9 Christiansen, J.P., 1973. Numerical simulation of hydrodynamics by the method of point vortices. Journal of Computational Physics, 13, pp.363-379.   DOI
10 Cocle, R., Winckelmans, G. and Daeninck, G., 2008. Combining the vortex-in-cell and parallel fast multipole methods for efficient domain decomposition simulations. Journal of Computational Physics, 227, pp.9091-9120.   DOI
11 Coquerelle, M. and Cottet, G.-H., 2008. A vortex level set method for the two-way coupling of an incompressible fluid with colliding rigid bodies. Journal of Computational Physics, 227, pp.9121-9137.   DOI
12 Huang, B., Zhao, Y. and Wang, G.Y., 2014. Large eddy simulation of turbulent vortex cavitation interactions in transient sheet/cloud cavitating flows. Computers and Fluids, 92, pp.113-124.   DOI
13 Fischer, R., 2008. Singing propellers-solutions and case histories. Marine Technology, 45(4), pp.221-227.
14 Frigo, M. and Johnson, S.G., 2005. The design and implementation of FFTW3. Proceedings of the IEEE, 93(2), pp.216-231.   DOI
15 Griffin, O.M., 1995. A note on bluff body vortex formation. Journal of Fluid Mechanics, 284, pp.217-224.   DOI
16 Iwakami, W., Yatagai, Y., Hatakeyama, N. and Hattori, Y., 2014. New approach for error reduction in the volume penalization method. Communications in Computational Physics, 16(5), pp.1181-1200.   DOI
17 Ji, B., Luo, X.W., Arndt, R.E.A., Peng, X. and Wu, Y., 2015. Large eddy simulation and theoretical investigations of the transient cavitating vertical flow structure around a NACA66 hydrofoil, International Journal of Multiphase Flow, 68, pp.121-134.   DOI
18 Kim, Y.C. and Rheem, C.K., 2009. Cross flow response of a cylindrical structure under local shear flow. International Journal of Naval Architecture and Ocean Engineering, 1, pp.101-107.   DOI
19 Lee, S.J., Lee, J.H., and Suh, J.C., 2014. Computation of pressure fields around a two-dimensional circular cylinder using the vortex-in-cell and penalization methods. Modelling and Simulation in Engineering, 2014.
20 Lee, S.J., Lee, J.H., and Suh, J.C., 2015. Numerical investigation on vortex shedding from a hydrofoil with a beveled trailing edge. Modelling and Simulation in Engineering, 2015.
21 Ploumhans, P. and Winckelmans, G.S., 2000. Vortex methods for high-resolution simulations of viscous flow past bluff bodies of general geometry. Journal of Computational Physics, 165, pp.354-406.   DOI
22 Mansfield, J.R., Knio, O.M. and Meneveau, C., 1996. Towards Lagrangian large vortex simulation. ESAIM:Proceeding, 1, pp.49-64.   DOI
23 Monaghan, J.J., 1985. Particle methods for hydrodynamics. Computer Physics Reports, 3, pp.71-124.   DOI
24 Ossmani, M.E. and Poncet, P., 2010. Efficiency of multiscale hybrid grid-particle vortex methods. Multiscale Modeling and Simulation, 8(5), pp.1671-1690.   DOI
25 Pope, S.B., 2000. Turbulent flows. Cambridge: Cambridge University Press
26 Rasmeussen, J.T., Cottet, G.H., and Walther, J.H., 2011. A multiresolution remeshed Vortex-In-Cell algorithm using patches. Journal of Computational Physics, 230, pp.6742-6755.   DOI
27 Shioiri, J., 1965. An aspect of the propeller-singing phenomenon as a self-excited oscillation, Davidson Laboratory report no. 1059. Virginia: Defense Documentation Center.
28 Singh, S.P. and Mittal, S., 2005. Flow past a cylinder: shear layer instability and drag crisis. International Journal for Numerical Methods in Fluids, 47, pp.75-98.   DOI
29 Stock, M.J., Dahm, W.J.A. and Tryggvason, G., 2008. Impact of a vortex ring on a density interface using a regularized inviscid vortex sheet method. Journal of Computational Physics, 227(21), pp.9021-9043.   DOI
30 Zobeiri, A., Ausoni, P., Avellan, F., and Farhat, M., 2012. How oblique trailing edge of a hydrofoil reduces the vortexinduced vibration. Journal of Fluids and Structures, 32, pp.78-89.   DOI