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By Kang M., Fedkiw R. P., Liu X.

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Extra info for A Boundary Condition Capturing Method for Multiphase Incompressible Flow

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124, 449 464. 3. , and Raad, P. (1995). Velocity boundary conditions for the simulation of free surface fluid flow. J. Comput. Phys. 116, 262 276. 4. , and Fadda, D. (1997). The surface marker and micro cell method. Int. J. Num. Methods in Fluids 25, 749 778. 5. Chorin, A. J. (1968). Numerical solution of the Navier Stokes equations. Math. Comp. 22, 745 762. 360 Kang, Fedkiw, and Liu 6. , and Osher, S. (1999). A non-oscillatory Eulerian approach to interfaces in multimaterial flows (The Ghost Fluid Method).

Kothe, D. , and Zemach, C. (1992). A continuum method for modeling surface tension. J. Comput. Phys. 100, 335 354. 2. Chang, Y. , Hou, T. , and Osher, S. (1996). A level set formulation of Eulerian interface capturing methods for incompressible fluid flows. J. Comput. Phys. 124, 449 464. 3. , and Raad, P. (1995). Velocity boundary conditions for the simulation of free surface fluid flow. J. Comput. Phys. 116, 262 276. 4. , and Fadda, D. (1997). The surface marker and micro cell method. Int. J.

File: 854J 706032 . By:XX . Date:18:01:01 . Time:12:59 LOP8M. B. Page 01:01 Codes: 1395 Signs: 1019 . Length: 44 pic 2 pts, 186 mm Boundary Condition Capturing Method 355 results are comparable with the GFM even though the pressure is smeared out as shown in Fig. 12. 1 mÂs indicating that it is the delta function method that is more likely to suffer from nonphysical parasitic flows due to the nonphysical smearing of the interface. Note that the exact solution has an identically zero velocity field.

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